Boundary Element Analysis at Caterpillar
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Transcript of Boundary Element Analysis at Caterpillar
04/22/23 NIST Green's Function Meeting 2002
Boundary Element Analysis at Caterpillar
Ling PanCaterpillar Inc.
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EZBEAEasy Boundary Element AnalysisOriginated from ‘70’s code at Kentucky State
Owned & enhanced significantly by Caterpillar
Model external boundary only Meshing is much easier, especially with
details & small holes Accurate with coarse triangles, quads
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StrengthExcels on Geometry with
Complicated DetailsLookingInside
Brake Stand for C9 Engine
IntersectingHoles
- Still difficult to tet-mesh
- “Easy” to surface-mesh
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ApplicationsEngine components
Fuel injector Crankshaft
Powertrain components Gear Shaft
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Challenges Longer solve time compared to FEA
analysisNonlinear (contact) analysis Not suitable with thin body
(fabricated) structures
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EZBEA+EZBEA+ - provides integration with
Pro/MeshEZBEA Menus
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EZBEA CapabilitiesAnalysis types
steady-state heat conduction
static thermoelasticity beam section
propertiesDomain types
planar axisymmetric general 3D
Material Isotropic, linear, 1 per
subregionSymmetry:
planes of geometric symmetry
planes of loading symmetry/anti-symmetry
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Loading and Boundary Conditions Only linear, static loads and boundary conditions
point load constraints edge pressure constraintssurface pressure constraints surface displacement constraints
Loads and boundary conditions in nature have area associated with them.
A true point load is impossibleA knife edge constraint is impossible These loads would result in infinite stress
EZBEA Capabilities
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An Example: 9881 nodes, 20 hours on HP C240
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Current Models size vs. Time Plot on HP C240
EZBEA V4.5 Elapsed Time vs Problem Size for HP C240
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Degrees of Freedom
Elap
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Elapsed time
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Speedup
EZBEA Elapsed Time vs Problem Size for Three Versions(Logarithmatic Scale Plot)
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0.01
0.1
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Degrees of Freedom
Elap
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v3.30 on HP9000/755
v4.00 on HP 9000/755
v4.50 on HP C240
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Future WorkEliminate the physical limit on
number of elements and nodes dynamic memory allocation scratch files accuracy issue when elements get
smaller(double precision)
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Future WorkSolver improvement (performance
issue) improve current solver (direct solver,
O(N3)) iterative solver (O(N2))
Caterpillar has looked into this before Does not always converge for large
problems
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Future WorkMultipole accelerated BEM (O(NlogN)
operations) significant performance gain has to use iterative solver convergence for large problem
questionable would involve significant work
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Future WorkContinue gap, contact work
capability to analyze assembliesimplement line integral for thinner
structures improve accuracy