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Commit 50dbb231 authored by imcovangent's avatar imcovangent
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Optimus workshop files (Python interface)

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.idea/workspace.xml
+ 36
− 46
View file @ 50dbb231
<?xml version="1.0" encoding="UTF-8"?> <?xml version="1.0" encoding="UTF-8"?>
<project version="4"> <project version="4">
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<list default="true" id="d3e74292-1e1a-4cba-81b3-9c9d67f586ca" name="Default" comment="" /> <list default="true" id="d3e74292-1e1a-4cba-81b3-9c9d67f586ca" name="Default" comment="">
<change type="MODIFICATION" beforePath="$PROJECT_DIR$/.idea/workspace.xml" afterPath="$PROJECT_DIR$/.idea/workspace.xml" />
</list>
<ignored path="KADMOS.iws" /> <ignored path="KADMOS.iws" />
<ignored path=".idea/workspace.xml" /> <ignored path=".idea/workspace.xml" />
<ignored path=".idea/dataSources.local.xml" /> <ignored path=".idea/dataSources.local.xml" />
...@@ -24,8 +26,8 @@ ...@@ -24,8 +26,8 @@
<favorites_list name="KADMOS" /> <favorites_list name="KADMOS" />
</component> </component>
<component name="FileEditorManager"> <component name="FileEditorManager">
<leaf> <leaf SIDE_TABS_SIZE_LIMIT_KEY="300">
<file leaf-file-name="__init__.py" pinned="false" current-in-tab="false"> <file leaf-file-name="__init__.py" pinned="false" current-in-tab="true">
<entry file="file://$PROJECT_DIR$/pyKADMOS/__init__.py"> <entry file="file://$PROJECT_DIR$/pyKADMOS/__init__.py">
<provider selected="true" editor-type-id="text-editor"> <provider selected="true" editor-type-id="text-editor">
<state vertical-scroll-proportion="0.0"> <state vertical-scroll-proportion="0.0">
...@@ -35,26 +37,6 @@ ...@@ -35,26 +37,6 @@
</provider> </provider>
</entry> </entry>
</file> </file>
<file leaf-file-name="testPyGraphML.py" pinned="false" current-in-tab="true">
<entry file="file://$PROJECT_DIR$/pyKADMOS/testPyGraphML.py">
<provider selected="true" editor-type-id="text-editor">
<state vertical-scroll-proportion="0.18045112">
<caret line="8" column="22" selection-start-line="8" selection-start-column="22" selection-end-line="8" selection-end-column="22" />
<folding />
</state>
</provider>
</entry>
</file>
<file leaf-file-name="myGraph.graphml" pinned="false" current-in-tab="false">
<entry file="file://$PROJECT_DIR$/pyKADMOS/myGraph.graphml">
<provider selected="true" editor-type-id="text-editor">
<state vertical-scroll-proportion="0.0">
<caret line="130" column="11" selection-start-line="130" selection-start-column="11" selection-end-line="130" selection-end-column="11" />
<folding />
</state>
</provider>
</entry>
</file>
</leaf> </leaf>
</component> </component>
<component name="FileTemplateManagerImpl"> <component name="FileTemplateManagerImpl">
...@@ -108,7 +90,6 @@ ...@@ -108,7 +90,6 @@
<foldersAlwaysOnTop value="true" /> <foldersAlwaysOnTop value="true" />
</navigator> </navigator>
<panes> <panes>
<pane id="Scope" />
<pane id="Scratches" /> <pane id="Scratches" />
<pane id="ProjectPane"> <pane id="ProjectPane">
<subPane> <subPane>
...@@ -148,6 +129,7 @@ ...@@ -148,6 +129,7 @@
</PATH> </PATH>
</subPane> </subPane>
</pane> </pane>
<pane id="Scope" />
</panes> </panes>
</component> </component>
<component name="PropertiesComponent"> <component name="PropertiesComponent">
...@@ -244,6 +226,11 @@ ...@@ -244,6 +226,11 @@
<method /> <method />
</configuration> </configuration>
<configuration default="true" type="js.build_tools.gulp" factoryName="Gulp.js"> <configuration default="true" type="js.build_tools.gulp" factoryName="Gulp.js">
<node-options />
<gulpfile />
<tasks />
<arguments />
<envs />
<method /> <method />
</configuration> </configuration>
<configuration default="true" type="js.build_tools.npm" factoryName="npm"> <configuration default="true" type="js.build_tools.npm" factoryName="npm">
...@@ -372,6 +359,9 @@ ...@@ -372,6 +359,9 @@
</recent_temporary> </recent_temporary>
</component> </component>
<component name="ShelveChangesManager" show_recycled="false" /> <component name="ShelveChangesManager" show_recycled="false" />
<component name="SvnConfiguration">
<configuration />
</component>
<component name="TaskManager"> <component name="TaskManager">
<task active="true" id="Default" summary="Default task"> <task active="true" id="Default" summary="Default task">
<changelist id="d3e74292-1e1a-4cba-81b3-9c9d67f586ca" name="Default" comment="" /> <changelist id="d3e74292-1e1a-4cba-81b3-9c9d67f586ca" name="Default" comment="" />
...@@ -383,28 +373,36 @@ ...@@ -383,28 +373,36 @@
</component> </component>
<component name="ToolWindowManager"> <component name="ToolWindowManager">
<frame x="0" y="0" width="1920" height="1080" extended-state="0" /> <frame x="0" y="0" width="1920" height="1080" extended-state="0" />
<editor active="true" /> <editor active="false" />
<layout> <layout>
<window_info id="Project" active="false" anchor="left" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="true" show_stripe_button="true" weight="0.15104167" sideWeight="0.5" order="0" side_tool="false" content_ui="combo" /> <window_info id="Project" active="true" anchor="left" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="true" show_stripe_button="true" weight="0.15104167" sideWeight="0.5" order="0" side_tool="false" content_ui="combo" />
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<window_info id="Database" active="false" anchor="right" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="false" show_stripe_button="true" weight="0.33" sideWeight="0.5" order="-1" side_tool="false" content_ui="tabs" /> <window_info id="Database" active="false" anchor="right" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="false" show_stripe_button="true" weight="0.33" sideWeight="0.5" order="3" side_tool="false" content_ui="tabs" />
<window_info id="Python Console" active="false" anchor="bottom" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="false" show_stripe_button="true" weight="0.32913843" sideWeight="0.5" order="-1" side_tool="false" content_ui="tabs" /> <window_info id="Python Console" active="false" anchor="bottom" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="false" show_stripe_button="true" weight="0.32913843" sideWeight="0.5" order="7" side_tool="false" content_ui="tabs" />
<window_info id="Version Control" active="false" anchor="bottom" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="false" show_stripe_button="true" weight="0.33" sideWeight="0.5" order="-1" side_tool="false" content_ui="tabs" /> <window_info id="Version Control" active="false" anchor="bottom" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="false" show_stripe_button="true" weight="0.33" sideWeight="0.5" order="7" side_tool="false" content_ui="tabs" />
<window_info id="Run" active="false" anchor="bottom" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="true" show_stripe_button="true" weight="0.32913843" sideWeight="0.5" order="2" side_tool="false" content_ui="tabs" />
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<window_info id="Find" active="false" anchor="bottom" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="false" show_stripe_button="true" weight="0.33" sideWeight="0.5" order="1" side_tool="false" content_ui="tabs" />
<window_info id="Ant Build" active="false" anchor="right" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="false" show_stripe_button="true" weight="0.25" sideWeight="0.5" order="1" side_tool="false" content_ui="tabs" /> <window_info id="Ant Build" active="false" anchor="right" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="false" show_stripe_button="true" weight="0.25" sideWeight="0.5" order="1" side_tool="false" content_ui="tabs" />
<window_info id="Debug" active="false" anchor="bottom" auto_hide="false" internal_type="DOCKED" type="DOCKED" visible="false" show_stripe_button="true" weight="0.4" sideWeight="0.5" order="3" side_tool="false" content_ui="tabs" />
</layout> </layout>
</component> </component>
<component name="Vcs.Log.UiProperties">
<option name="RECENTLY_FILTERED_USER_GROUPS">
<collection />
</option>
<option name="RECENTLY_FILTERED_BRANCH_GROUPS">
<collection />
</option>
</component>
<component name="VcsContentAnnotationSettings"> <component name="VcsContentAnnotationSettings">
<option name="myLimit" value="2678400000" /> <option name="myLimit" value="2678400000" />
</component> </component>
...@@ -421,18 +419,10 @@ ...@@ -421,18 +419,10 @@
</state> </state>
</provider> </provider>
</entry> </entry>
<entry file="file://$PROJECT_DIR$/pyKADMOS/myGraph.graphml"> <entry file="file://$PROJECT_DIR$/pyKADMOS/__init__.py">
<provider selected="true" editor-type-id="text-editor"> <provider selected="true" editor-type-id="text-editor">
<state vertical-scroll-proportion="0.0"> <state vertical-scroll-proportion="0.0">
<caret line="130" column="11" selection-start-line="130" selection-start-column="11" selection-end-line="130" selection-end-column="11" /> <caret line="0" column="0" selection-start-line="0" selection-start-column="0" selection-end-line="0" selection-end-column="0" />
<folding />
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</entry>
<entry file="file://$PROJECT_DIR$/pyKADMOS/testPyGraphML.py">
<provider selected="true" editor-type-id="text-editor">
<state vertical-scroll-proportion="0.18045112">
<caret line="8" column="22" selection-start-line="8" selection-start-column="22" selection-end-line="8" selection-end-column="22" />
<folding /> <folding />
</state> </state>
</provider> </provider>
......
PyOptimus/.idea/PyOptimus.iml 0 → 100644
+ 8
− 0
View file @ 50dbb231
<?xml version="1.0" encoding="UTF-8"?>
<module type="PYTHON_MODULE" version="4">
<component name="NewModuleRootManager">
<content url="file://$MODULE_DIR$" />
<orderEntry type="inheritedJdk" />
<orderEntry type="sourceFolder" forTests="false" />
</component>
</module>
\ No newline at end of file
PyOptimus/.idea/encodings.xml 0 → 100644
+ 6
− 0
View file @ 50dbb231
<?xml version="1.0" encoding="UTF-8"?>
<project version="4">
<component name="Encoding">
<file url="PROJECT" charset="UTF-8" />
</component>
</project>
\ No newline at end of file
PyOptimus/.idea/misc.xml 0 → 100644
+ 14
− 0
View file @ 50dbb231
<?xml version="1.0" encoding="UTF-8"?>
<project version="4">
<component name="ProjectLevelVcsManager" settingsEditedManually="false">
<OptionsSetting value="true" id="Add" />
<OptionsSetting value="true" id="Remove" />
<OptionsSetting value="true" id="Checkout" />
<OptionsSetting value="true" id="Update" />
<OptionsSetting value="true" id="Status" />
<OptionsSetting value="true" id="Edit" />
<ConfirmationsSetting value="0" id="Add" />
<ConfirmationsSetting value="0" id="Remove" />
</component>
<component name="ProjectRootManager" version="2" project-jdk-name="Python 2.7.11 (C:\Python27\python.exe)" project-jdk-type="Python SDK" />
</project>
\ No newline at end of file
PyOptimus/.idea/modules.xml 0 → 100644
+ 8
− 0
View file @ 50dbb231
<?xml version="1.0" encoding="UTF-8"?>
<project version="4">
<component name="ProjectModuleManager">
<modules>
<module fileurl="file://$PROJECT_DIR$/.idea/PyOptimus.iml" filepath="$PROJECT_DIR$/.idea/PyOptimus.iml" />
</modules>
</component>
</project>
\ No newline at end of file
PyOptimus/.idea/vcs.xml 0 → 100644
+ 6
− 0
View file @ 50dbb231
<?xml version="1.0" encoding="UTF-8"?>
<project version="4">
<component name="VcsDirectoryMappings">
<mapping directory="$PROJECT_DIR$/.." vcs="Git" />
</component>
</project>
\ No newline at end of file
PyOptimus/.idea/workspace.xml 0 → 100644
+ 673
− 0
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This diff is collapsed.
PyOptimus/Python_scripts/Examples/0_getStarted/Project_test.opt 0 → 100644
+ 123
− 0
View file @ 50dbb231
"OPTIMUS project file"
20 1 3
0 1 "User" "-"
1 1 "Creation date" 1 16 2 2016
0 1 "Description" "-"
2 0
2 0
2
25 "Graph1" 0 0 1.0000000000000e+000 1
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"LocalParallel" "normal" "4" 1 1024
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2 "InputArray1" "" 100 100
1 1
2 "myVar" "" 100 100
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1 1 "myVar"
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REP6742
"ReportContainer"
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REP6742
PyOptimus/Python_scripts/Examples/0_getStarted/test.py 0 → 100644
+ 20
− 0
View file @ 50dbb231
import optimus
import os
optProject = optimus.createProject("")
optGraphName = "Graph_parent"
if type(optProject.getGraph(optGraphName)) == optimus.Graph:
optGraph = optProject.getGraph(optGraphName)
else:
optGraph = optProject.createGraph(optGraphName)
inputArray1 = optimus.InputVarArray("InputArray1", optimus.Position(100, 100))
inputvar1 = optimus.InputVar("myVar", optimus.Position(100, 100))
optGraph.addInputVarArray(inputArray1)
inputArray1.deleteInputVar(0)
inputArray1.appendInputVar(inputvar1)
optimus.saveProject("Project_test.opt", True)
optimus.closeProject(optProject)
\ No newline at end of file
PyOptimus/Python_scripts/Examples/1_createWF/bridge_tutorial.opt 0 → 100644
+ 0
− 0
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File added
PyOptimus/Python_scripts/Examples/1_createWF/bridge_tutorial.opt.1.zip 0 → 100644
+ 0
− 0
View file @ 50dbb231
File added
PyOptimus/Python_scripts/Examples/1_createWF/bridge_tutorial.optdir/Graph1/Dynamic_Outputfile.tpl 0 → 100644
+ 32
− 0
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+--------------+
| DynTruss 2.0 |
+--------------+
Results of this program can be used for demo purposes only
There is no guarantee of correctness of results
Results for problem in file pennsylvania.inp
Eigenfrequencies
f_1 = 18.2186
f_2 = 29.728
f_3 = 43.2295
f_4 = 64.8767
f_5 = 79.9844
f_6 = 85.3522
f_7 = 94.2301
f_8 = 102.396
f_9 = 119.143
f_10 = 119.752
Eigenmodes
Eigenmode no. 1 = 0.0000000000000e+000 0.0000000000000e+000 3.2111144116039e-002 -9.1431486548585e-002 5.5978928575492e-002 -1.3563418190350e-001 4.5947895697205e-002 -1.6385448063888e-001 7.9715554172815e-002 -2.1096040652810e-001 7.4766901058335e-002 -2.2271810779255e-001 1.0254064038618e-001 -2.5966442330327e-001 9.8366862835470e-002 -2.4752027789846e-001 1.2316141368850e-001 -2.6375072243294e-001 1.2388393017093e-001 -2.3529586486278e-001 1.4053289560034e-001 -2.4155925731063e-001 1.4285537330795e-001 -1.9148998321671e-001 1.5638091809849e-001 -1.8183233626771e-001 1.5980236142999e-001 -1.2469481361169e-001 1.6611804476891e-001 -1.0796310104470e-001 1.6585092821562e-001 -5.2066993163214e-002 1.4957059769108e-001 0.0000000000000e+000 8.2806426927539e-002 -4.4899914184627e-002 5.8996612941213e-002 -6.6740441075279e-002 6.5356184218129e-002 -9.4624395379028e-002 5.2479950221408e-002 -1.1671232539433e-001 4.6232640289487e-002 -1.1236144318394e-001 2.9789580150245e-002 -8.7683860387906e-002 4.0538259056901e-002 -5.9014595499518e-002 2.2768308411123e-002 -4.2431304031937e-002 1.0115829630732e-001 -8.1055552110394e-002 9.4134776598057e-002 -1.2768183843243e-001 8.1111368462498e-002 -1.3757113889906e-001 6.7708677966804e-002 -1.4855822835682e-001 4.6474820585077e-002 -1.2587241451468e-001 4.3406580780322e-002 -1.0187072540851e-001 3.1399864716796e-002 -3.9373312680990e-002
Eigenmode no. 2 = 0.0000000000000e+000 0.0000000000000e+000 4.5544239645745e-002 -1.1939843988178e-002 8.4777431745245e-002 -1.7641206571488e-002 9.4498269170717e-002 -2.2568904368597e-002 1.3496770541660e-001 2.5061495111748e-002 1.3669106643356e-001 4.1646453630567e-002 1.7381016614361e-001 1.0667303492042e-001 1.7066540640676e-001 1.2290878801054e-001 2.0704490183366e-001 1.8383449741969e-001 1.9536308947719e-001 1.9183383424526e-001 2.2737192823273e-001 2.1006986112758e-001 2.0796136843283e-001 1.7970717554277e-001 2.3460692407939e-001 1.7668246258160e-001 2.0193628471421e-001 1.2585887365050e-001 2.3459302254014e-001 1.1508819107303e-001 1.9705110002750e-001 5.9675357394542e-002 1.8964561685692e-001 0.0000000000000e+000 5.4019610124746e-002 -6.2592163716138e-003 4.3641625094765e-002 -2.0558413005397e-002 2.7170156939308e-002 6.7371956205030e-003 4.1717896423132e-002 4.7367481257086e-002 8.6036057040728e-002 8.8583249169734e-002 1.2350409552095e-001 8.1460936029151e-002 1.2382663172606e-001 5.8328953441153e-002 1.4961475993254e-001 4.7357521884128e-002 1.0180305885276e-001 -4.8341199159268e-003 9.8290348389636e-002 4.4076285855614e-002 1.0407978414517e-001 7.8100209157412e-002 1.2866726116727e-001 1.0363269711769e-001 1.4196567232987e-001 1.0066271397329e-001 1.6636296392250e-001 1.0011119396759e-001 1.2979768471561e-001 4.0553722032063e-002
Eigenmode no. 3 = 0.0000000000000e+000 0.0000000000000e+000 1.8919356534734e-002 -1.6690623713572e-001 1.3031430339288e-002 -2.2731823074456e-001 -1.0170478684012e-002 -2.4237094111860e-001 -4.6774081257073e-003 -2.9266219064659e-001 -1.4375254356926e-002 -2.7692372789886e-001 -2.7683334221194e-002 -2.4825724146588e-001 -4.2441277826319e-002 -1.6328521837778e-001 -4.8018474452657e-002 -3.0510438306034e-002 -6.7700752790660e-002 1.3929889283005e-001 -7.3325435612650e-002 1.9368476934692e-001 -8.0319312068390e-002 2.6422162913332e-001 -9.2048356102683e-002 2.6850745585697e-001 -1.0884532683091e-001 2.4319173970273e-001 -1.0582379518406e-001 2.1911232696584e-001 -1.1826255888365e-001 1.1502850281397e-001 -1.0310806389260e-001 0.0000000000000e+000 1.0044247116259e-001 -8.0964013112326e-002 2.0364675172067e-002 -9.9983381577298e-002 -2.6386277044924e-004 -1.3002001127912e-001 -1.2512803455502e-001 -1.0083908368378e-001 -1.5893367216860e-001 5.9249394640541e-002 -6.0112060988977e-002 1.1976846816398e-001 -3.0807791256692e-002 1.1393219868398e-001 5.2160807649366e-002 8.9286832078512e-002 4.5302150510860e-002 -1.1472706199921e-001 2.6199090753424e-002 -1.5056460393738e-001 -5.5289816150576e-003 -6.4289804781513e-002 -4.0816929633387e-002 -7.6395372225705e-003 -1.0121053489061e-002 5.7938052344412e-002 8.1025182363088e-003 1.3347611152819e-001 1.3059304051174e-002 7.4589726097516e-002
Eigenmode no. 4 = 0.0000000000000e+000 0.0000000000000e+000 4.7870241728491e-002 -2.4666155842064e-001 3.1949678807972e-002 -3.0848392173791e-001 3.3568437927005e-003 -2.7491122514349e-001 6.8583016773393e-003 -1.8181328545422e-001 -8.5285222751503e-003 -9.3936191229217e-002 -1.5614201415319e-002 9.1715085518941e-002 -3.2021393354356e-002 1.8214402496335e-001 -1.2433425350776e-002 2.9298700783714e-001 6.8208736289071e-003 1.5362638825449e-001 -1.3030330102376e-002 7.8635805535553e-002 -1.1728409555384e-002 -1.3336294665002e-001 -2.4404390004712e-002 -1.8756271031369e-001 -1.5202021628221e-002 -2.9668840112168e-001 -4.0628184761661e-002 -2.9334539942101e-001 -3.1646824851230e-002 -1.7294964782176e-001 -3.5127815470439e-002 0.0000000000000e+000 1.6778907278024e-001 -1.1672984188996e-001 -4.4029349682266e-002 -1.3901849563171e-001 -1.1664045925989e-001 -7.5651006440603e-002 -1.5326833808872e-001 6.3176053938307e-002 1.1991132764709e-001 7.9401734536293e-002 1.1150825908311e-001 -5.5017211479860e-002 4.4657411438030e-002 -1.3444870993981e-001 -1.6060017937080e-001 -1.2519916332780e-001 4.5045566393118e-002 -1.0086414871793e-001 1.5673218360283e-002 -4.7585545633316e-003 -1.3336441405905e-002 1.4480812186523e-001 -9.8857731627661e-003 1.9264575563265e-001 -1.0026959834222e-002 9.5337599250002e-002 -4.7960939124436e-002 -5.2059905419496e-002 -5.2525281897560e-002 -8.4349673560822e-002
Eigenmode no. 5 = 0.0000000000000e+000 0.0000000000000e+000 -7.1412228007661e-002 2.6893650827427e-001 -3.7952800951823e-002 2.8457389571779e-001 -3.5376267815269e-002 1.7864328943430e-001 -4.0992965094152e-002 -3.3855198727666e-002 -6.8953699193841e-002 -1.4401461676312e-001 -8.2400063685899e-002 -2.3257639737639e-001 -1.2879270623587e-001 -1.8803651933584e-001 -7.1200532792149e-002 2.8882724976236e-002 -1.0219526034882e-001 2.2545519031773e-001 -3.2076173222162e-002 2.1688865352198e-001 -5.2881200700484e-003 8.8252187726239e-002 2.8093334872856e-002 -9.2514933160691e-003 2.9779513206593e-002 -2.4182360523052e-001 2.8907375840280e-002 -2.7934672849719e-001 -6.3118379272046e-004 -1.9194807107653e-001 7.6036518775612e-003 0.0000000000000e+000 -1.6907736580278e-001 1.2735295866800e-001 1.5151829625428e-001 1.1716527665997e-001 1.2383099715301e-001 -4.1913090444459e-002 -1.9924091390467e-001 -1.1580545899296e-001 -1.7765364638736e-001 9.9534772288692e-002 1.5101656555580e-001 4.7969396765240e-002 1.8901683916672e-001 -1.0383271241741e-001 -1.1845155186487e-001 -1.2941020038070e-001 5.0162356854168e-002 4.6503202925231e-002 8.3067888004172e-002 -7.3516084016396e-002 1.1119359553933e-001 -2.7823272806212e-002 8.3239030564892e-002 1.4551648426351e-002 1.2262668986761e-001 4.4235645812330e-002 9.5484158332163e-002 4.2608221139616e-002 5.3375376637288e-002 -5.6316611194861e-002
Eigenmode no. 6 = 0.0000000000000e+000 0.0000000000000e+000 8.4833541102811e-002 2.5677859789657e-002 1.7211122159780e-001 2.6951232425445e-002 1.7400104006471e-001 7.1789469698867e-003 2.3687873169363e-001 5.4033928486855e-002 1.8982576858202e-001 6.5471702476485e-002 2.1734236585595e-001 5.6446923531786e-002 1.3619982294853e-001 2.3626764068461e-002 8.5742533888034e-002 -6.4453174730710e-002 -5.7648147138228e-002 3.1499277904650e-002 -8.3969110388126e-002 9.7119425786770e-003 -1.9060013011675e-001 8.4883302203975e-002 -2.0432771187902e-001 2.0086850502238e-002 -2.5627134199076e-001 -2.0762638575214e-002 -2.8533625147000e-001 -1.0769749282123e-001 -3.0793250995241e-001 -1.1347806851195e-001 -2.7325791672388e-001 0.0000000000000e+000 9.0865076665867e-002 9.4765306280014e-003 1.4945507129850e-001 -8.8240640488388e-003 1.5881122735519e-001 2.9175673707125e-002 2.3945016371984e-001 2.8496138783552e-002 -5.0232899881750e-002 1.9150385842215e-002 -1.0652898956972e-001 4.3578047419215e-002 -2.8984308869054e-002 5.0878684931937e-003 -1.6474839841417e-001 -7.2379268552813e-002 2.1389592124121e-001 -5.2995714383602e-003 1.8724281064494e-001 3.9893872742778e-002 1.6307120418657e-001 2.6741021124166e-003 1.5336310451670e-001 -3.3446014420263e-002 1.0036262471071e-001 -2.9089230821225e-002 4.6941418165554e-002 -3.2021837752988e-002 1.4219309750160e-002 -7.3136770802958e-003
Eigenmode no. 7 = 0.0000000000000e+000 0.0000000000000e+000 3.2387416436361e-002 -2.0902060577584e-001 -3.3921469317056e-002 -2.0638214465797e-001 -3.8837471456264e-002 -8.5213089760188e-002 -3.6177965611698e-002 1.2888485541201e-001 8.5442941229022e-003 1.8520940501935e-001 3.1375314902235e-002 1.1534579449053e-001 9.5249623206099e-002 -8.0728448858434e-003 -2.7721211320438e-002 -2.5781934832309e-001 -1.0678020835513e-001 9.0616898399369e-002 -3.3874447567238e-002 1.6411591914363e-001 3.4569054211634e-002 1.6669756998563e-001 5.4342875740603e-002 8.6126785534292e-002 8.1403786066081e-002 -1.7701853259672e-001 6.7851577941854e-002 -2.0152541149462e-001 3.6061954508598e-002 -1.3332715174348e-001 3.4878509202498e-002 0.0000000000000e+000 1.1260465666640e-001 -9.4090531288916e-002 -2.3246054259765e-001 -7.3613698925597e-002 -8.5554420782176e-002 8.6683096808305e-002 3.3859998706741e-001 3.5942377579770e-002 -3.8347809728410e-001 3.5961281327985e-002 9.0808491462885e-002 8.3139674018595e-002 2.1419646289484e-001 -7.6156256112506e-002 -9.1149333573008e-002 -8.4557806498099e-002 -1.2108849409939e-001 8.2445999296001e-003 -1.2175262071046e-001 6.5278002107861e-002 -1.0285975702899e-001 -1.3278380584486e-001 -4.2150855814016e-002 -2.1421289076244e-001 3.1888634584173e-002 -2.9088003883291e-002 5.2267022378563e-002 1.0514655947285e-001 3.2352053606454e-002 -2.1608797055297e-002
Eigenmode no. 8 = 0.0000000000000e+000 0.0000000000000e+000 4.5019067530685e-002 -1.2650734482709e-002 6.3282895519666e-002 7.4968732888631e-002 1.5222482349160e-001 1.2130501958371e-001 1.6232648055486e-001 4.0808316663918e-002 2.6708275155843e-001 3.6237808086639e-002 1.7884528126239e-001 -1.3672870987136e-001 2.2930850569004e-001 -4.1062302043190e-002 1.4545989330600e-001 2.3745490119759e-002 1.9896865351130e-001 8.3296293220555e-002 1.0464420028158e-001 1.1378268636143e-001 1.6043772446507e-001 -7.1919000794619e-002 3.0348534564738e-002 -5.2234396609761e-002 3.6181816294861e-002 -9.3140301208366e-002 -3.5897269619290e-002 -1.5585856805284e-002 4.9345529528378e-003 4.5523236263997e-002 -3.0548834355383e-002 0.0000000000000e+000 -7.5684525821682e-002 -2.0626873857230e-002 -9.3172386546941e-003 6.1782983109111e-002 2.3596948819347e-001 3.2551250913120e-002 2.7927694982338e-002 -4.1450699139059e-002 1.8658062043921e-002 4.7050573752261e-002 1.3504540335779e-001 -2.6099332899285e-002 -1.1176275426515e-001 -5.1677119926132e-002 -9.5084881177602e-002 2.6187796360282e-002 -1.7293532042879e-001 -2.0113072471094e-002 -2.0526286440050e-001 -1.7033344797512e-001 -2.4610110018997e-001 -1.2428708923267e-001 -2.9933126831713e-001 6.2441732343434e-002 -2.6297879491756e-001 1.7019419327806e-001 -2.6132307222513e-001 1.0937703890382e-001 -1.9466224850853e-001 -2.3062582748917e-002
Eigenmode no. 9 = 0.0000000000000e+000 0.0000000000000e+000 1.3227681476080e-002 3.3192571173647e-002 5.0306026040027e-002 1.7632821470996e-002 3.2753719779428e-002 -2.0297041230910e-002 2.3133337147472e-002 -3.8555494791249e-002 -3.0655412918515e-002 -1.6168579889711e-002 1.7009670919696e-003 6.3624974447917e-002 -2.4675694460226e-002 2.8209999409771e-002 -9.2249968955878e-002 -3.9160340019335e-002 -1.8426384926706e-001 2.1459788044976e-001 -6.1853647275480e-002 1.2610645459098e-001 8.9190261719460e-002 -3.1624362666378e-001 1.8772150796868e-002 -2.6221979969156e-001 -5.0716752729721e-002 8.7031139694910e-002 2.2619525863538e-002 1.9728247096601e-001 1.1048252617175e-001 1.5842581118818e-001 1.0146061563186e-001 0.0000000000000e+000 2.1942267756064e-002 1.4057826478852e-002 1.1953263591747e-001 -6.5633495291519e-003 -6.3030860803691e-002 -1.5795686265282e-002 1.1819924213426e-001 2.7065129790703e-002 -3.9377758099088e-001 9.9967329781563e-002 4.0161418823804e-001 -1.3805054404018e-001 -3.6029394504359e-001 2.0830925186719e-002 1.8761038114122e-001 8.2864617164145e-002 1.0643193446977e-001 -1.4366141044570e-002 8.9689388632602e-002 4.7877268460419e-002 5.3229364713021e-002 1.4580202177157e-002 4.3530095699774e-002 -3.8535555222327e-002 5.3177257332191e-002 -1.7810196183897e-002 -8.8708840224157e-002 -1.6939698578274e-002 -6.8225795589519e-002 -7.6035996433185e-002
Eigenmode no. 10 = 0.0000000000000e+000 0.0000000000000e+000 -7.6267211596327e-002 1.9637103332726e-001 -9.9875722077909e-003 1.8139248975445e-001 2.7979881245992e-002 4.3645645213187e-004 -9.0331022818825e-002 -3.2157263604989e-001 -1.1552181931814e-001 -2.5163376510220e-001 4.6596897312913e-002 1.7778253906119e-001 1.6998479749663e-001 1.6978262336635e-001 8.5556632986709e-002 -5.8127438813572e-002 7.2372953187521e-002 -3.7807520871614e-002 4.2589670517352e-002 8.8248331995353e-003 3.4829894643722e-002 6.4041739565440e-002 8.9053319424787e-003 5.3002387862911e-002 1.9014601806210e-002 -4.4069668039945e-002 -2.0107550274169e-002 -4.8559293437380e-002 -3.0548881359723e-002 -2.3088461334545e-002 -3.8573532382523e-002 0.0000000000000e+000 -2.2057463921668e-001 7.6184940752801e-002 3.3715527740894e-001 5.3062378410982e-002 -4.8865543978289e-001 -1.6135924216798e-001 3.3171164728113e-001 9.4442004381369e-002 1.4850581495198e-002 -1.3904730460514e-002 -2.7598928498363e-002 3.1153699490889e-002 5.0223345870903e-002 -1.7939945724779e-002 -7.4792597721941e-002 -1.1183632986967e-002 1.6061768032894e-002 -7.8909754629609e-002 1.4842429479871e-002 7.5119235361947e-004 -1.1452031209128e-001 -2.8767611847098e-002 -7.2261236602651e-002 -4.0231689702117e-002 -7.6364995315407e-002 2.8139289593046e-002 -5.0611418266478e-002 5.3391209883378e-002 -3.9386704373346e-002 1.0873825390163e-002
PyOptimus/Python_scripts/Examples/1_createWF/bridge_tutorial.optdir/Graph1/Inputfile.tpl 0 → 100644
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node 1 -9.6 0
node 2 -8.4 0
node 3 -7.2 0
node 4 -6 0
node 5 -4.8 0
node 6 -3.6 0
node 7 -2.4 0
node 8 -1.2 0
node 9 0 0
node 10 1.2 0
node 11 2.4 0
node 12 3.6 0
node 13 4.8 0
node 14 6 0
node 15 7.2 0
node 16 8.4 0
node 17 9.6 0
node 18 -8.4 2
node 19 -6 2.25
node 20 -3.6 2.5
node 21 -1.2 2.5
node 22 1.2 2.5
node 23 3.6 2.5
node 24 6 2.25
node 25 8.4 2
node 26 -7.2 4
node 27 -4.8 4.5
node 28 -2.4 5
node 29 0 5.2
node 30 2.4 5
node 31 4.8 4.5
node 32 7.2 4
material 1 7800 $Section1$ 2.1e11
material 2 7800 $Section2$ 2.1e11
material 3 7800 $Section3$ 2.1e11
beam 1 1 2 1
beam 2 2 3 1
beam 3 3 4 1
beam 4 4 5 1
beam 5 5 6 1
beam 6 6 7 1
beam 7 7 8 1
beam 8 8 9 1
beam 9 9 10 1
beam 10 10 11 1
beam 11 11 12 1
beam 12 12 13 1
beam 13 13 14 1
beam 14 14 15 1
beam 15 15 16 1
beam 16 16 17 1
beam 17 18 1 3
beam 18 18 2 3
beam 19 18 3 3
beam 20 19 3 3
beam 21 19 4 3
beam 22 19 5 3
beam 23 20 5 3
beam 24 20 6 3
beam 25 20 7 3
beam 26 21 7 3
beam 27 21 8 3
beam 28 21 9 3
beam 29 22 9 3
beam 30 22 10 3
beam 31 22 11 3
beam 32 23 11 3
beam 33 23 12 3
beam 34 23 13 3
beam 35 24 13 3
beam 36 24 14 3
beam 37 24 15 3
beam 38 25 15 3
beam 39 25 16 3
beam 40 25 17 3
beam 41 26 18 3
beam 42 26 19 3
beam 43 27 20 3
beam 44 28 21 3
beam 45 30 22 3
beam 46 31 23 3
beam 47 32 24 3
beam 48 32 25 3
beam 49 3 26 3
beam 50 5 27 3
beam 51 7 28 3
beam 52 9 29 3
beam 53 11 30 3
beam 54 13 31 3
beam 55 15 32 3
beam 56 26 27 2
beam 57 27 28 2
beam 58 28 29 2
beam 59 29 30 2
beam 60 30 31 2
beam 61 31 32 2
fixx 1
fixy 1
fixy 17
forcey 9 -500000
nummodes 10
zoomfactor 15
end
PyOptimus/Python_scripts/Examples/1_createWF/bridge_tutorial.optdir/Graph1/Static_Outputfile.tpl 0 → 100644
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+---------------+
| StatTruss 2.0 |
+---------------+
Results of this program can be used for demo purposes only
There is no guarantee of correctness of results
Results for problem in file pennsylvania.inp
Mass = 4535.12
Nodal displacements
Node 1: DX = 0 DY = 0
Node 2: DX = 0.000211459 DY = -0.00285464
Node 3: DX = 0.000425175 DY = -0.00450769
Node 4: DX = 0.000657583 DY = -0.00590886
Node 5: DX = 0.000889435 DY = -0.00772455
Node 6: DX = 0.0012832 DY = -0.00933992
Node 7: DX = 0.0016766 DY = -0.0112068
Node 8: DX = 0.00219061 DY = -0.0126869
Node 9: DX = 0.00270412 DY = -0.0145284
Node 10: DX = 0.00321764 DY = -0.0126869
Node 11: DX = 0.00373165 DY = -0.0112068
Node 12: DX = 0.00412505 DY = -0.00933992
Node 13: DX = 0.00451881 DY = -0.00772455
Node 14: DX = 0.00475066 DY = -0.00590886
Node 15: DX = 0.00498307 DY = -0.00450769
Node 16: DX = 0.00519679 DY = -0.00285464
Node 17: DX = 0.00540825 DY = 0
Node 18: DX = 0.00318177 DY = -0.0028572
Node 19: DX = 0.00287264 DY = -0.0059098
Node 20: DX = 0.00408618 DY = -0.00934132
Node 21: DX = 0.00475414 DY = -0.0126879
Node 22: DX = 0.00065411 DY = -0.0126879
Node 23: DX = 0.00132207 DY = -0.00934132
Node 24: DX = 0.0025356 DY = -0.0059098
Node 25: DX = 0.00222647 DY = -0.0028572
Node 26: DX = 0.00416505 DY = -0.0043924
Node 27: DX = 0.00423883 DY = -0.00866271
Node 28: DX = 0.00388658 DY = -0.0122471
Node 29: DX = 0.00270412 DY = -0.0140562
Node 30: DX = 0.00152166 DY = -0.0122471
Node 31: DX = 0.00116942 DY = -0.00866271
Node 32: DX = 0.0012432 DY = -0.0043924
Stresses
Beam 1: Sigma = 3.75995e+007
Beam 2: Sigma = 3.75994e+007
Beam 3: Sigma = 4.08145e+007
Beam 4: Sigma = 4.08145e+007
Beam 5: Sigma = 6.9099e+007
Beam 6: Sigma = 6.9099e+007
Beam 7: Sigma = 9.01118e+007
Beam 8: Sigma = 9.01118e+007
Beam 9: Sigma = 9.01118e+007
Beam 10: Sigma = 9.01118e+007
Beam 11: Sigma = 6.9099e+007
Beam 12: Sigma = 6.9099e+007
Beam 13: Sigma = 4.08145e+007
Beam 14: Sigma = 4.08145e+007
Beam 15: Sigma = 3.75994e+007
Beam 16: Sigma = 3.75995e+007
Beam 17: Sigma = -7.28614e+007
Beam 18: Sigma = -37642.5
Beam 19: Sigma = -68960.8
Beam 20: Sigma = -6.90521e+006
Beam 21: Sigma = 14095.8
Beam 22: Sigma = 5.5119e+007
Beam 23: Sigma = -5.44639e+006
Beam 24: Sigma = 14479.7
Beam 25: Sigma = 4.85199e+007
Beam 26: Sigma = -102541
Beam 27: Sigma = 27131.3
Beam 28: Sigma = 5.85706e+007
Beam 29: Sigma = 5.85706e+007
Beam 30: Sigma = 27131.3
Beam 31: Sigma = -102541
Beam 32: Sigma = 4.85199e+007
Beam 33: Sigma = 14479.7
Beam 34: Sigma = -5.44639e+006
Beam 35: Sigma = 5.5119e+007
Beam 36: Sigma = 14095.8
Beam 37: Sigma = -6.90521e+006
Beam 38: Sigma = -68960.8
Beam 39: Sigma = -37642.5
Beam 40: Sigma = -7.28614e+007
Beam 41: Sigma = -7.29262e+007
Beam 42: Sigma = 5.1604e+007
Beam 43: Sigma = 4.53263e+007
Beam 44: Sigma = 5.85309e+007
Beam 45: Sigma = 5.85309e+007
Beam 46: Sigma = 4.53263e+007
Beam 47: Sigma = 5.1604e+007
Beam 48: Sigma = -7.29262e+007
Beam 49: Sigma = 6.14428e+006
Beam 50: Sigma = -4.37226e+007
Beam 51: Sigma = -4.36683e+007
Beam 52: Sigma = 1.90698e+007
Beam 53: Sigma = -4.36683e+007
Beam 54: Sigma = -4.37226e+007
Beam 55: Sigma = 6.14428e+006
Beam 56: Sigma = -6.81112e+007
Beam 57: Sigma = -9.19546e+007
Beam 58: Sigma = -1.158e+008
Beam 59: Sigma = -1.158e+008
Beam 60: Sigma = -9.19546e+007
Beam 61: Sigma = -6.81112e+007
Reaction forces
Node 1: FX = -2.60981e-010
Node 1: FY = 250000
Node 17: FY = 250000
PyOptimus/Python_scripts/Examples/1_createWF/createWF.py 0 → 100644
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import shutil
import os
import optimus
# Create new project
project = optimus.createProject(".")
project = optimus.getProject(0)
graph = project.getActiveGraph()
# Create an input array
inputArray = optimus.InputVarArray("InputArray1", optimus.Position(130, 200))
graph.addInputVarArray(inputArray)
section1 = optimus.InputVar("Section1", optimus.Position(0,0))
section1.setDoubleNominal(0.004)
section1.setDoubleLow(0.0015)
section1.setDoubleHigh(0.0065)
inputArray.appendInputVar(section1);
section2 = optimus.InputVar("Section2", optimus.Position(0,0))
section2.setDoubleNominal(0.004)
section2.setDoubleLow(0.0015)
section2.setDoubleHigh(0.0065)
inputArray.appendInputVar(section2);
section3 = optimus.InputVar("Section3", optimus.Position(0,0))
section3.setDoubleNominal(0.004)
section3.setDoubleLow(0.0015)
section3.setDoubleHigh(0.0065)
inputArray.appendInputVar(section3);
inputArray.deleteInputVar(0)
# Create input file
inputFile = optimus.File("Inputfile",optimus.Position(230,200))
inputFile.setExperimentNumbering(1)
graph.addFile(inputFile)
# Connect input array and input file
inputArray.newConnection(inputFile)
projectFileName = "bridge_tutorial.opt"
optimus.saveProject(projectFileName, True)
inputFileName = os.path.join(os.getcwd(), "pennsylvania.inp")
# do the input substitution
inputFileSource = open(inputFileName, "r")
inputFileLines = inputFileSource.readlines()
inputFileSource.close()
sectionCpt = 0
projectDir = projectFileName + "dir"
graphName = graph.getName()
inputFileTemplateName = inputFile.getName()+".tpl"
inputFileName = os.path.join(projectDir,graphName,inputFileTemplateName)
inputFileWrite = open(inputFileName, "w")
for line in inputFileLines:
if line.find("material")==0:
inputName = inputArray.getInputVar(sectionCpt).getName()
substitutedLine = line.replace("0.004","$"+inputName+"$")
inputFileWrite.write(substitutedLine)
sectionCpt += 1
else:
inputFileWrite.write(line)
inputFileWrite.close()
# Create Action "Static_Simulation"
staticAction = optimus.Action("Static_Simulation",optimus.Position(330,130))
staticAction.setCommand("echo truss_stat.exe $Inputfile$ $Static_Outputfile$\ntruss_stat.exe $Inputfile$ $Static_Outputfile$")
graph.addAnalysis(staticAction)
# Connect input file and the action
inputFile.newConnection(staticAction)
# Create Static_Outputfile
staticOutputfile = optimus.File("Static_Outputfile",optimus.Position(430,130))
staticOutputfile.setExperimentNumbering(1)
graph.addFile(staticOutputfile)
staticOutputFileName = os.path.join(os.getcwd(), "pennsylvania_stat.out")
shutil.copyfile(staticOutputFileName,os.path.join(projectFileName+"dir",graph.getName(),staticOutputfile.getName()+".tpl"))
# Connect action and Static_Outputfile
staticAction.newConnection(staticOutputfile)
mass = optimus.OutputVar("Mass", optimus.Position(530, 80))
graph.addOutputVar(mass)
staticOutputfile.newConnection(mass)
extrRule = staticOutputfile.getExtrRule(staticOutputfile.numberExtrRules()-1)
extrRule.setPage("Mass")
extrRule.setSortRule(0)
extrRule.setWordNr(3)
stresses = optimus.OutputVector("Stresses", optimus.Position(530, 130))
graph.addOutputVector(stresses)
staticOutputfile.newConnection(stresses)
vectorExtrRule = staticOutputfile.getVectorExtrRule(staticOutputfile.numberVectorExtrRules()-1)
vectorExtrRule.setPage("Stresses")
vectorExtrRule.setOffsetYr("1")
vectorExtrRule.setColNrYr("5")
abs_stresses = optimus.OutputVector("Abs_Stresses", optimus.Position(630, 130))
abs_stresses.setFormula("abs($Stresses$)")
graph.addOutputVector(abs_stresses)
stresses.newConnection(abs_stresses)
max_stress = optimus.OutputVar("Max_Stress", optimus.Position(730, 130))
max_stress.setFormula("YMax($Abs_Stresses$)")
graph.addOutputVar(max_stress)
abs_stresses.newConnection(max_stress)
displacement = optimus.OutputVector("Displacement", optimus.Position(530, 180))
graph.addOutputVector(displacement)
staticOutputfile.newConnection(displacement)
vectorExtrRule = staticOutputfile.getVectorExtrRule(staticOutputfile.numberVectorExtrRules()-1)
vectorExtrRule.setPage("Nodal displacements")
vectorExtrRule.setComplex(1)
vectorExtrRule.setOffsetYr("1")
vectorExtrRule.setColNrYr("5")
vectorExtrRule.setOffsetYi("1")
vectorExtrRule.setColNrYi("8")
max_disp = optimus.OutputVar("Max_Displacement", optimus.Position(630, 180))
max_disp.setFormula("YMax($Displacement$)")
graph.addOutputVar(max_disp)
displacement.newConnection(max_disp)
# Create Action "Dynamic_Simulation"
dynamicAction = optimus.Action("Dynamic_Simulation",optimus.Position(330,270))
graph.addAnalysis(dynamicAction)
dynamicAction.setCommand("echo truss_dyn.exe $Inputfile$ $Dynamic_Outputfile$\ntruss_dyn.exe $Inputfile$ $Dynamic_Outputfile$")
# Connect input file and the action
inputFile.newConnection(dynamicAction)
# Create Dynamic_Outputfile
dynamicOutputfile = optimus.File("Dynamic_Outputfile",optimus.Position(430,270))
dynamicOutputfile.setExperimentNumbering(1)
graph.addFile(dynamicOutputfile)
dynamicOutputFileName = os.path.join(os.getcwd(), "pennsylvania_dyn.out")
shutil.copyfile(dynamicOutputFileName,os.path.join(projectFileName+"dir",graph.getName(),dynamicOutputfile.getName()+".tpl"))
# Connect action and Dynamic_Outputfile
dynamicAction.newConnection(dynamicOutputfile)
first_mode = optimus.OutputVar("First_Mode", optimus.Position(530, 270))
graph.addOutputVar(first_mode)
dynamicOutputfile.newConnection(first_mode)
extrRule = dynamicOutputfile.getExtrRule(staticOutputfile.numberExtrRules()-1)
extrRule.setPage("f_1")
extrRule.setSortRule(0)
extrRule.setWordNr(3)
optimus.saveProject(projectFileName, True)
PyOptimus/Python_scripts/Examples/1_createWF/pennsylvania.inp 0 → 100755
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− 0
View file @ 50dbb231
node 1 -9.6 0
node 2 -8.4 0
node 3 -7.2 0
node 4 -6 0
node 5 -4.8 0
node 6 -3.6 0
node 7 -2.4 0
node 8 -1.2 0
node 9 0 0
node 10 1.2 0
node 11 2.4 0
node 12 3.6 0
node 13 4.8 0
node 14 6 0
node 15 7.2 0
node 16 8.4 0
node 17 9.6 0
node 18 -8.4 2
node 19 -6 2.25
node 20 -3.6 2.5
node 21 -1.2 2.5
node 22 1.2 2.5
node 23 3.6 2.5
node 24 6 2.25
node 25 8.4 2
node 26 -7.2 4
node 27 -4.8 4.5
node 28 -2.4 5
node 29 0 5.2
node 30 2.4 5
node 31 4.8 4.5
node 32 7.2 4
material 1 7800 0.004 2.1e11
material 2 7800 0.004 2.1e11
material 3 7800 0.004 2.1e11
beam 1 1 2 1
beam 2 2 3 1
beam 3 3 4 1
beam 4 4 5 1
beam 5 5 6 1
beam 6 6 7 1
beam 7 7 8 1
beam 8 8 9 1
beam 9 9 10 1
beam 10 10 11 1
beam 11 11 12 1
beam 12 12 13 1
beam 13 13 14 1
beam 14 14 15 1
beam 15 15 16 1
beam 16 16 17 1
beam 17 18 1 3
beam 18 18 2 3
beam 19 18 3 3
beam 20 19 3 3
beam 21 19 4 3
beam 22 19 5 3
beam 23 20 5 3
beam 24 20 6 3
beam 25 20 7 3
beam 26 21 7 3
beam 27 21 8 3
beam 28 21 9 3
beam 29 22 9 3
beam 30 22 10 3
beam 31 22 11 3
beam 32 23 11 3
beam 33 23 12 3
beam 34 23 13 3
beam 35 24 13 3
beam 36 24 14 3
beam 37 24 15 3
beam 38 25 15 3
beam 39 25 16 3
beam 40 25 17 3
beam 41 26 18 3
beam 42 26 19 3
beam 43 27 20 3
beam 44 28 21 3
beam 45 30 22 3
beam 46 31 23 3
beam 47 32 24 3
beam 48 32 25 3
beam 49 3 26 3
beam 50 5 27 3
beam 51 7 28 3
beam 52 9 29 3
beam 53 11 30 3
beam 54 13 31 3
beam 55 15 32 3
beam 56 26 27 2
beam 57 27 28 2
beam 58 28 29 2
beam 59 29 30 2
beam 60 30 31 2
beam 61 31 32 2
fixx 1
fixy 1
fixy 17
forcey 9 -500000
nummodes 10
zoomfactor 15
end
PyOptimus/Python_scripts/Examples/1_createWF/pennsylvania_dyn.out 0 → 100755
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+--------------+
| DynTruss 2.0 |
+--------------+
Results of this program can be used for demo purposes only
There is no guarantee of correctness of results
Results for problem in file pennsylvania.inp
Eigenfrequencies
f_1 = 18.2186
f_2 = 29.728
f_3 = 43.2295
f_4 = 64.8767
f_5 = 79.9844
f_6 = 85.3522
f_7 = 94.2301
f_8 = 102.396
f_9 = 119.143
f_10 = 119.752
Eigenmodes
Eigenmode no. 1 = 0.0000000000000e+000 0.0000000000000e+000 3.2111144116039e-002 -9.1431486548585e-002 5.5978928575492e-002 -1.3563418190350e-001 4.5947895697205e-002 -1.6385448063888e-001 7.9715554172815e-002 -2.1096040652810e-001 7.4766901058335e-002 -2.2271810779255e-001 1.0254064038618e-001 -2.5966442330327e-001 9.8366862835470e-002 -2.4752027789846e-001 1.2316141368850e-001 -2.6375072243294e-001 1.2388393017093e-001 -2.3529586486278e-001 1.4053289560034e-001 -2.4155925731063e-001 1.4285537330795e-001 -1.9148998321671e-001 1.5638091809849e-001 -1.8183233626771e-001 1.5980236142999e-001 -1.2469481361169e-001 1.6611804476891e-001 -1.0796310104470e-001 1.6585092821562e-001 -5.2066993163214e-002 1.4957059769108e-001 0.0000000000000e+000 8.2806426927539e-002 -4.4899914184627e-002 5.8996612941213e-002 -6.6740441075279e-002 6.5356184218129e-002 -9.4624395379028e-002 5.2479950221408e-002 -1.1671232539433e-001 4.6232640289487e-002 -1.1236144318394e-001 2.9789580150245e-002 -8.7683860387906e-002 4.0538259056901e-002 -5.9014595499518e-002 2.2768308411123e-002 -4.2431304031937e-002 1.0115829630732e-001 -8.1055552110394e-002 9.4134776598057e-002 -1.2768183843243e-001 8.1111368462498e-002 -1.3757113889906e-001 6.7708677966804e-002 -1.4855822835682e-001 4.6474820585077e-002 -1.2587241451468e-001 4.3406580780322e-002 -1.0187072540851e-001 3.1399864716796e-002 -3.9373312680990e-002
Eigenmode no. 2 = 0.0000000000000e+000 0.0000000000000e+000 4.5544239645745e-002 -1.1939843988178e-002 8.4777431745245e-002 -1.7641206571488e-002 9.4498269170717e-002 -2.2568904368597e-002 1.3496770541660e-001 2.5061495111748e-002 1.3669106643356e-001 4.1646453630567e-002 1.7381016614361e-001 1.0667303492042e-001 1.7066540640676e-001 1.2290878801054e-001 2.0704490183366e-001 1.8383449741969e-001 1.9536308947719e-001 1.9183383424526e-001 2.2737192823273e-001 2.1006986112758e-001 2.0796136843283e-001 1.7970717554277e-001 2.3460692407939e-001 1.7668246258160e-001 2.0193628471421e-001 1.2585887365050e-001 2.3459302254014e-001 1.1508819107303e-001 1.9705110002750e-001 5.9675357394542e-002 1.8964561685692e-001 0.0000000000000e+000 5.4019610124746e-002 -6.2592163716138e-003 4.3641625094765e-002 -2.0558413005397e-002 2.7170156939308e-002 6.7371956205030e-003 4.1717896423132e-002 4.7367481257086e-002 8.6036057040728e-002 8.8583249169734e-002 1.2350409552095e-001 8.1460936029151e-002 1.2382663172606e-001 5.8328953441153e-002 1.4961475993254e-001 4.7357521884128e-002 1.0180305885276e-001 -4.8341199159268e-003 9.8290348389636e-002 4.4076285855614e-002 1.0407978414517e-001 7.8100209157412e-002 1.2866726116727e-001 1.0363269711769e-001 1.4196567232987e-001 1.0066271397329e-001 1.6636296392250e-001 1.0011119396759e-001 1.2979768471561e-001 4.0553722032063e-002
Eigenmode no. 3 = 0.0000000000000e+000 0.0000000000000e+000 1.8919356534734e-002 -1.6690623713572e-001 1.3031430339288e-002 -2.2731823074456e-001 -1.0170478684012e-002 -2.4237094111860e-001 -4.6774081257073e-003 -2.9266219064659e-001 -1.4375254356926e-002 -2.7692372789886e-001 -2.7683334221194e-002 -2.4825724146588e-001 -4.2441277826319e-002 -1.6328521837778e-001 -4.8018474452657e-002 -3.0510438306034e-002 -6.7700752790660e-002 1.3929889283005e-001 -7.3325435612650e-002 1.9368476934692e-001 -8.0319312068390e-002 2.6422162913332e-001 -9.2048356102683e-002 2.6850745585697e-001 -1.0884532683091e-001 2.4319173970273e-001 -1.0582379518406e-001 2.1911232696584e-001 -1.1826255888365e-001 1.1502850281397e-001 -1.0310806389260e-001 0.0000000000000e+000 1.0044247116259e-001 -8.0964013112326e-002 2.0364675172067e-002 -9.9983381577298e-002 -2.6386277044924e-004 -1.3002001127912e-001 -1.2512803455502e-001 -1.0083908368378e-001 -1.5893367216860e-001 5.9249394640541e-002 -6.0112060988977e-002 1.1976846816398e-001 -3.0807791256692e-002 1.1393219868398e-001 5.2160807649366e-002 8.9286832078512e-002 4.5302150510860e-002 -1.1472706199921e-001 2.6199090753424e-002 -1.5056460393738e-001 -5.5289816150576e-003 -6.4289804781513e-002 -4.0816929633387e-002 -7.6395372225705e-003 -1.0121053489061e-002 5.7938052344412e-002 8.1025182363088e-003 1.3347611152819e-001 1.3059304051174e-002 7.4589726097516e-002
Eigenmode no. 4 = 0.0000000000000e+000 0.0000000000000e+000 4.7870241728491e-002 -2.4666155842064e-001 3.1949678807972e-002 -3.0848392173791e-001 3.3568437927005e-003 -2.7491122514349e-001 6.8583016773393e-003 -1.8181328545422e-001 -8.5285222751503e-003 -9.3936191229217e-002 -1.5614201415319e-002 9.1715085518941e-002 -3.2021393354356e-002 1.8214402496335e-001 -1.2433425350776e-002 2.9298700783714e-001 6.8208736289071e-003 1.5362638825449e-001 -1.3030330102376e-002 7.8635805535553e-002 -1.1728409555384e-002 -1.3336294665002e-001 -2.4404390004712e-002 -1.8756271031369e-001 -1.5202021628221e-002 -2.9668840112168e-001 -4.0628184761661e-002 -2.9334539942101e-001 -3.1646824851230e-002 -1.7294964782176e-001 -3.5127815470439e-002 0.0000000000000e+000 1.6778907278024e-001 -1.1672984188996e-001 -4.4029349682266e-002 -1.3901849563171e-001 -1.1664045925989e-001 -7.5651006440603e-002 -1.5326833808872e-001 6.3176053938307e-002 1.1991132764709e-001 7.9401734536293e-002 1.1150825908311e-001 -5.5017211479860e-002 4.4657411438030e-002 -1.3444870993981e-001 -1.6060017937080e-001 -1.2519916332780e-001 4.5045566393118e-002 -1.0086414871793e-001 1.5673218360283e-002 -4.7585545633316e-003 -1.3336441405905e-002 1.4480812186523e-001 -9.8857731627661e-003 1.9264575563265e-001 -1.0026959834222e-002 9.5337599250002e-002 -4.7960939124436e-002 -5.2059905419496e-002 -5.2525281897560e-002 -8.4349673560822e-002
Eigenmode no. 5 = 0.0000000000000e+000 0.0000000000000e+000 -7.1412228007661e-002 2.6893650827427e-001 -3.7952800951823e-002 2.8457389571779e-001 -3.5376267815269e-002 1.7864328943430e-001 -4.0992965094152e-002 -3.3855198727666e-002 -6.8953699193841e-002 -1.4401461676312e-001 -8.2400063685899e-002 -2.3257639737639e-001 -1.2879270623587e-001 -1.8803651933584e-001 -7.1200532792149e-002 2.8882724976236e-002 -1.0219526034882e-001 2.2545519031773e-001 -3.2076173222162e-002 2.1688865352198e-001 -5.2881200700484e-003 8.8252187726239e-002 2.8093334872856e-002 -9.2514933160691e-003 2.9779513206593e-002 -2.4182360523052e-001 2.8907375840280e-002 -2.7934672849719e-001 -6.3118379272046e-004 -1.9194807107653e-001 7.6036518775612e-003 0.0000000000000e+000 -1.6907736580278e-001 1.2735295866800e-001 1.5151829625428e-001 1.1716527665997e-001 1.2383099715301e-001 -4.1913090444459e-002 -1.9924091390467e-001 -1.1580545899296e-001 -1.7765364638736e-001 9.9534772288692e-002 1.5101656555580e-001 4.7969396765240e-002 1.8901683916672e-001 -1.0383271241741e-001 -1.1845155186487e-001 -1.2941020038070e-001 5.0162356854168e-002 4.6503202925231e-002 8.3067888004172e-002 -7.3516084016396e-002 1.1119359553933e-001 -2.7823272806212e-002 8.3239030564892e-002 1.4551648426351e-002 1.2262668986761e-001 4.4235645812330e-002 9.5484158332163e-002 4.2608221139616e-002 5.3375376637288e-002 -5.6316611194861e-002
Eigenmode no. 6 = 0.0000000000000e+000 0.0000000000000e+000 8.4833541102811e-002 2.5677859789657e-002 1.7211122159780e-001 2.6951232425445e-002 1.7400104006471e-001 7.1789469698867e-003 2.3687873169363e-001 5.4033928486855e-002 1.8982576858202e-001 6.5471702476485e-002 2.1734236585595e-001 5.6446923531786e-002 1.3619982294853e-001 2.3626764068461e-002 8.5742533888034e-002 -6.4453174730710e-002 -5.7648147138228e-002 3.1499277904650e-002 -8.3969110388126e-002 9.7119425786770e-003 -1.9060013011675e-001 8.4883302203975e-002 -2.0432771187902e-001 2.0086850502238e-002 -2.5627134199076e-001 -2.0762638575214e-002 -2.8533625147000e-001 -1.0769749282123e-001 -3.0793250995241e-001 -1.1347806851195e-001 -2.7325791672388e-001 0.0000000000000e+000 9.0865076665867e-002 9.4765306280014e-003 1.4945507129850e-001 -8.8240640488388e-003 1.5881122735519e-001 2.9175673707125e-002 2.3945016371984e-001 2.8496138783552e-002 -5.0232899881750e-002 1.9150385842215e-002 -1.0652898956972e-001 4.3578047419215e-002 -2.8984308869054e-002 5.0878684931937e-003 -1.6474839841417e-001 -7.2379268552813e-002 2.1389592124121e-001 -5.2995714383602e-003 1.8724281064494e-001 3.9893872742778e-002 1.6307120418657e-001 2.6741021124166e-003 1.5336310451670e-001 -3.3446014420263e-002 1.0036262471071e-001 -2.9089230821225e-002 4.6941418165554e-002 -3.2021837752988e-002 1.4219309750160e-002 -7.3136770802958e-003
Eigenmode no. 7 = 0.0000000000000e+000 0.0000000000000e+000 3.2387416436361e-002 -2.0902060577584e-001 -3.3921469317056e-002 -2.0638214465797e-001 -3.8837471456264e-002 -8.5213089760188e-002 -3.6177965611698e-002 1.2888485541201e-001 8.5442941229022e-003 1.8520940501935e-001 3.1375314902235e-002 1.1534579449053e-001 9.5249623206099e-002 -8.0728448858434e-003 -2.7721211320438e-002 -2.5781934832309e-001 -1.0678020835513e-001 9.0616898399369e-002 -3.3874447567238e-002 1.6411591914363e-001 3.4569054211634e-002 1.6669756998563e-001 5.4342875740603e-002 8.6126785534292e-002 8.1403786066081e-002 -1.7701853259672e-001 6.7851577941854e-002 -2.0152541149462e-001 3.6061954508598e-002 -1.3332715174348e-001 3.4878509202498e-002 0.0000000000000e+000 1.1260465666640e-001 -9.4090531288916e-002 -2.3246054259765e-001 -7.3613698925597e-002 -8.5554420782176e-002 8.6683096808305e-002 3.3859998706741e-001 3.5942377579770e-002 -3.8347809728410e-001 3.5961281327985e-002 9.0808491462885e-002 8.3139674018595e-002 2.1419646289484e-001 -7.6156256112506e-002 -9.1149333573008e-002 -8.4557806498099e-002 -1.2108849409939e-001 8.2445999296001e-003 -1.2175262071046e-001 6.5278002107861e-002 -1.0285975702899e-001 -1.3278380584486e-001 -4.2150855814016e-002 -2.1421289076244e-001 3.1888634584173e-002 -2.9088003883291e-002 5.2267022378563e-002 1.0514655947285e-001 3.2352053606454e-002 -2.1608797055297e-002
Eigenmode no. 8 = 0.0000000000000e+000 0.0000000000000e+000 4.5019067530685e-002 -1.2650734482709e-002 6.3282895519666e-002 7.4968732888631e-002 1.5222482349160e-001 1.2130501958371e-001 1.6232648055486e-001 4.0808316663918e-002 2.6708275155843e-001 3.6237808086639e-002 1.7884528126239e-001 -1.3672870987136e-001 2.2930850569004e-001 -4.1062302043190e-002 1.4545989330600e-001 2.3745490119759e-002 1.9896865351130e-001 8.3296293220555e-002 1.0464420028158e-001 1.1378268636143e-001 1.6043772446507e-001 -7.1919000794619e-002 3.0348534564738e-002 -5.2234396609761e-002 3.6181816294861e-002 -9.3140301208366e-002 -3.5897269619290e-002 -1.5585856805284e-002 4.9345529528378e-003 4.5523236263997e-002 -3.0548834355383e-002 0.0000000000000e+000 -7.5684525821682e-002 -2.0626873857230e-002 -9.3172386546941e-003 6.1782983109111e-002 2.3596948819347e-001 3.2551250913120e-002 2.7927694982338e-002 -4.1450699139059e-002 1.8658062043921e-002 4.7050573752261e-002 1.3504540335779e-001 -2.6099332899285e-002 -1.1176275426515e-001 -5.1677119926132e-002 -9.5084881177602e-002 2.6187796360282e-002 -1.7293532042879e-001 -2.0113072471094e-002 -2.0526286440050e-001 -1.7033344797512e-001 -2.4610110018997e-001 -1.2428708923267e-001 -2.9933126831713e-001 6.2441732343434e-002 -2.6297879491756e-001 1.7019419327806e-001 -2.6132307222513e-001 1.0937703890382e-001 -1.9466224850853e-001 -2.3062582748917e-002
Eigenmode no. 9 = 0.0000000000000e+000 0.0000000000000e+000 1.3227681476080e-002 3.3192571173647e-002 5.0306026040027e-002 1.7632821470996e-002 3.2753719779428e-002 -2.0297041230910e-002 2.3133337147472e-002 -3.8555494791249e-002 -3.0655412918515e-002 -1.6168579889711e-002 1.7009670919696e-003 6.3624974447917e-002 -2.4675694460226e-002 2.8209999409771e-002 -9.2249968955878e-002 -3.9160340019335e-002 -1.8426384926706e-001 2.1459788044976e-001 -6.1853647275480e-002 1.2610645459098e-001 8.9190261719460e-002 -3.1624362666378e-001 1.8772150796868e-002 -2.6221979969156e-001 -5.0716752729721e-002 8.7031139694910e-002 2.2619525863538e-002 1.9728247096601e-001 1.1048252617175e-001 1.5842581118818e-001 1.0146061563186e-001 0.0000000000000e+000 2.1942267756064e-002 1.4057826478852e-002 1.1953263591747e-001 -6.5633495291519e-003 -6.3030860803691e-002 -1.5795686265282e-002 1.1819924213426e-001 2.7065129790703e-002 -3.9377758099088e-001 9.9967329781563e-002 4.0161418823804e-001 -1.3805054404018e-001 -3.6029394504359e-001 2.0830925186719e-002 1.8761038114122e-001 8.2864617164145e-002 1.0643193446977e-001 -1.4366141044570e-002 8.9689388632602e-002 4.7877268460419e-002 5.3229364713021e-002 1.4580202177157e-002 4.3530095699774e-002 -3.8535555222327e-002 5.3177257332191e-002 -1.7810196183897e-002 -8.8708840224157e-002 -1.6939698578274e-002 -6.8225795589519e-002 -7.6035996433185e-002
Eigenmode no. 10 = 0.0000000000000e+000 0.0000000000000e+000 -7.6267211596327e-002 1.9637103332726e-001 -9.9875722077909e-003 1.8139248975445e-001 2.7979881245992e-002 4.3645645213187e-004 -9.0331022818825e-002 -3.2157263604989e-001 -1.1552181931814e-001 -2.5163376510220e-001 4.6596897312913e-002 1.7778253906119e-001 1.6998479749663e-001 1.6978262336635e-001 8.5556632986709e-002 -5.8127438813572e-002 7.2372953187521e-002 -3.7807520871614e-002 4.2589670517352e-002 8.8248331995353e-003 3.4829894643722e-002 6.4041739565440e-002 8.9053319424787e-003 5.3002387862911e-002 1.9014601806210e-002 -4.4069668039945e-002 -2.0107550274169e-002 -4.8559293437380e-002 -3.0548881359723e-002 -2.3088461334545e-002 -3.8573532382523e-002 0.0000000000000e+000 -2.2057463921668e-001 7.6184940752801e-002 3.3715527740894e-001 5.3062378410982e-002 -4.8865543978289e-001 -1.6135924216798e-001 3.3171164728113e-001 9.4442004381369e-002 1.4850581495198e-002 -1.3904730460514e-002 -2.7598928498363e-002 3.1153699490889e-002 5.0223345870903e-002 -1.7939945724779e-002 -7.4792597721941e-002 -1.1183632986967e-002 1.6061768032894e-002 -7.8909754629609e-002 1.4842429479871e-002 7.5119235361947e-004 -1.1452031209128e-001 -2.8767611847098e-002 -7.2261236602651e-002 -4.0231689702117e-002 -7.6364995315407e-002 2.8139289593046e-002 -5.0611418266478e-002 5.3391209883378e-002 -3.9386704373346e-002 1.0873825390163e-002
PyOptimus/Python_scripts/Examples/1_createWF/pennsylvania_stat.out 0 → 100755
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+---------------+
| StatTruss 2.0 |
+---------------+
Results of this program can be used for demo purposes only
There is no guarantee of correctness of results
Results for problem in file pennsylvania.inp
Mass = 4535.12
Nodal displacements
Node 1: DX = 0 DY = 0
Node 2: DX = 0.000211459 DY = -0.00285464
Node 3: DX = 0.000425175 DY = -0.00450769
Node 4: DX = 0.000657583 DY = -0.00590886
Node 5: DX = 0.000889435 DY = -0.00772455
Node 6: DX = 0.0012832 DY = -0.00933992
Node 7: DX = 0.0016766 DY = -0.0112068
Node 8: DX = 0.00219061 DY = -0.0126869
Node 9: DX = 0.00270412 DY = -0.0145284
Node 10: DX = 0.00321764 DY = -0.0126869
Node 11: DX = 0.00373165 DY = -0.0112068
Node 12: DX = 0.00412505 DY = -0.00933992
Node 13: DX = 0.00451881 DY = -0.00772455
Node 14: DX = 0.00475066 DY = -0.00590886
Node 15: DX = 0.00498307 DY = -0.00450769
Node 16: DX = 0.00519679 DY = -0.00285464
Node 17: DX = 0.00540825 DY = 0
Node 18: DX = 0.00318177 DY = -0.0028572
Node 19: DX = 0.00287264 DY = -0.0059098
Node 20: DX = 0.00408618 DY = -0.00934132
Node 21: DX = 0.00475414 DY = -0.0126879
Node 22: DX = 0.00065411 DY = -0.0126879
Node 23: DX = 0.00132207 DY = -0.00934132
Node 24: DX = 0.0025356 DY = -0.0059098
Node 25: DX = 0.00222647 DY = -0.0028572
Node 26: DX = 0.00416505 DY = -0.0043924
Node 27: DX = 0.00423883 DY = -0.00866271
Node 28: DX = 0.00388658 DY = -0.0122471
Node 29: DX = 0.00270412 DY = -0.0140562
Node 30: DX = 0.00152166 DY = -0.0122471
Node 31: DX = 0.00116942 DY = -0.00866271
Node 32: DX = 0.0012432 DY = -0.0043924
Stresses
Beam 1: Sigma = 3.75995e+007
Beam 2: Sigma = 3.75994e+007
Beam 3: Sigma = 4.08145e+007
Beam 4: Sigma = 4.08145e+007
Beam 5: Sigma = 6.9099e+007
Beam 6: Sigma = 6.9099e+007
Beam 7: Sigma = 9.01118e+007
Beam 8: Sigma = 9.01118e+007
Beam 9: Sigma = 9.01118e+007
Beam 10: Sigma = 9.01118e+007
Beam 11: Sigma = 6.9099e+007
Beam 12: Sigma = 6.9099e+007
Beam 13: Sigma = 4.08145e+007
Beam 14: Sigma = 4.08145e+007
Beam 15: Sigma = 3.75994e+007
Beam 16: Sigma = 3.75995e+007
Beam 17: Sigma = -7.28614e+007
Beam 18: Sigma = -37642.5
Beam 19: Sigma = -68960.8
Beam 20: Sigma = -6.90521e+006
Beam 21: Sigma = 14095.8
Beam 22: Sigma = 5.5119e+007
Beam 23: Sigma = -5.44639e+006
Beam 24: Sigma = 14479.7
Beam 25: Sigma = 4.85199e+007
Beam 26: Sigma = -102541
Beam 27: Sigma = 27131.3
Beam 28: Sigma = 5.85706e+007
Beam 29: Sigma = 5.85706e+007
Beam 30: Sigma = 27131.3
Beam 31: Sigma = -102541
Beam 32: Sigma = 4.85199e+007
Beam 33: Sigma = 14479.7
Beam 34: Sigma = -5.44639e+006
Beam 35: Sigma = 5.5119e+007
Beam 36: Sigma = 14095.8
Beam 37: Sigma = -6.90521e+006
Beam 38: Sigma = -68960.8
Beam 39: Sigma = -37642.5
Beam 40: Sigma = -7.28614e+007
Beam 41: Sigma = -7.29262e+007
Beam 42: Sigma = 5.1604e+007
Beam 43: Sigma = 4.53263e+007
Beam 44: Sigma = 5.85309e+007
Beam 45: Sigma = 5.85309e+007
Beam 46: Sigma = 4.53263e+007
Beam 47: Sigma = 5.1604e+007
Beam 48: Sigma = -7.29262e+007
Beam 49: Sigma = 6.14428e+006
Beam 50: Sigma = -4.37226e+007
Beam 51: Sigma = -4.36683e+007
Beam 52: Sigma = 1.90698e+007
Beam 53: Sigma = -4.36683e+007
Beam 54: Sigma = -4.37226e+007
Beam 55: Sigma = 6.14428e+006
Beam 56: Sigma = -6.81112e+007
Beam 57: Sigma = -9.19546e+007
Beam 58: Sigma = -1.158e+008
Beam 59: Sigma = -1.158e+008
Beam 60: Sigma = -9.19546e+007
Beam 61: Sigma = -6.81112e+007
Reaction forces
Node 1: FX = -2.60981e-010
Node 1: FY = 250000
Node 17: FY = 250000
PyOptimus/Python_scripts/Examples/2_addMethod/addMethod.py 0 → 100755
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import shutil
import os
import optimus
# Create new project
projectFileName = "bridge_tutorial.opt"
project = optimus.loadProject(projectFileName)
graph = project.getActiveGraph()
# Create nominal method, run it and load results
nom = optimus.createMethod(graph, optimus.MethodType().TYPE_NOMINAL)
nom.setName("Nominal")
nom.calculate()
nom.blockTillDone()
nom.loadResults()
# Create DOE method, run it and load results
lh = optimus.createMethod(graph, optimus.MethodType().TYPE_DOE)
lh.setType(optimus.DOEMethodType().MAT_LATINHYPERCUBE)
lh.setName("LH_DOE")
lho=lh.getOptions()
lho.setNumberOfExperiments(15)
lho.setRandomSeed(85)
lh.calculate()
lh.blockTillDone()
lh.loadResults()
# create surrogate model
modelOrder = 2
rsm = lh.newModel("Least_squares_10")
rsm.setModelType(optimus.ModelType.MODEL_TYPE_LSQUARE)
rsm.setSubType(optimus.LSquareModelType.MODEL_TYPE_LSQUARE_TAYLOR)
rsm.setOrder(modelOrder)
rsm.calculate()
optimus.saveProject(projectFileName, True)
PyOptimus/Python_scripts/Examples/2_addMethod/bridge_tutorial.opt 0 → 100644
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