MSC.NASTRAN Product Detail - Nonlinear

MSC.NASTRAN Product Details
Nonlinear Analysis Module

Product Description      
       
Optional Analysis Modules

MSC.NASTRAN nonlinear analysis module provides the capability to analyze structures which exhibit material or geometric nonlinear behavior.

Model
Material nonlinear behavior:
  • Plasticity
    • von Mises yield criterion
    • Tresca yield criterion
    • Mohr-Coulomb yield criterion
    • Drucker-Prager yield criterion
    • isotropic hardening
    • kinematic hardening
  • Hyperelasticity for large strain
  • Small strain nonlinear elasticity
  • Thermo-elasticity
  • Viscoelasticity (creep)
  • Viscoelasticity combined with plasticity
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Geometric nonlinear behavior:  
  • Large deformations
  • Large strain for hyperelastic material
  • Nonlinear buckling
  • Snap-through analysis (post-buckling)
  • Follower forces
  • Nonlinear normal modes
 
Nonlinear behavior involving boundary conditions:  
  • Structure-structure contact (3D slideline)
  • Gaps opening and closing, with and without friction
  • Enforced deformations
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Automated solutions methods:  
  • Selective BFGS methods
  • Selective line search methods
  • Adaptive bisection and recovory of load increment
  • Load control method
  • Displacement control method
  • Combined load-displacement control method
    (arc-length, Crisfield, Riks, and modified Riks methods)
  • Adaptive arc-length method
  • Adaptive correction for path reversal
  • Stiffness updates for unloading
  • Adaptive gap
  • Adaptive 3D slideline contact
 
Full compatibility with linear analysis:  
  • Same basic model
  • Identical element types in linear and nonlinear analysis
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Easy transition from linear to nonlinear analysis:  
  • Add only a few nonlinear-specific entries to the linear model
  • Input and output formats are similar
 
Efficient numerical procedures:  
  • Sparse matrix methods for increased speed and reduced disk space
  • Restart from previously-computed solutions
  • Adaptive stiffness updates
 
Global-local analysis :  
  • Useful and efficient for localized nonlinearities
  • Put local nonlinear portion in the residual structure and use upstream superelements for linear portion of the model
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