Drucker Prager: Difference between revisions

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|  '''$rhoBar ''' || non-associative parameter
|  '''$rhoBar ''' || non-associative parameter
|-
|-
|  '''$Kinf ''' || isotropic strain hardening parameter
|  '''$Kinf ''' || nonlinear isotropic strain hardening parameter
|-
|-
|  '''$Ko ''' || isotropic strain hardening parameter
|  '''$Ko ''' || nonlinear isotropic strain hardening parameter
|-
|-
|  '''$delta1 ''' || isotropic strain hardening parameter
|  '''$delta1 ''' || nonlinear isotropic strain hardening parameter
|-
|-
|  '''$delta2 ''' || tension softening parameter
|  '''$delta2 ''' || tension softening parameter
|-
|-
|  '''$H ''' || kinematic strain hardening parameter
|  '''$H ''' || linear kinematic strain hardening parameter
|-
|-
|  '''$theta ''' || kinematic strain hardening parameter
|  '''$theta ''' || linear kinematic strain hardening parameter
|-
|-
|}
|}

Revision as of 20:31, 1 February 2010

This command is used to construct an multi dimensional material object that has a Drucker-Prager yield criterium.

nDmaterial DruckerPrager $matTag $k $G $sigmaY $rho $rhoBar $Kinf $Ko $delta1 $delta2 $H $theta




This Code has been Developed by: Peter Mackenzie, U Washington and the great Pedro Arduino, U Washington



$matTag integer tag identifying material
$k bulk modulus
$G shear modulus
$sigmaY yield stress
$rho frictional strength parameter
$rhoBar non-associative parameter
$Kinf nonlinear isotropic strain hardening parameter
$Ko nonlinear isotropic strain hardening parameter
$delta1 nonlinear isotropic strain hardening parameter
$delta2 tension softening parameter
$H linear kinematic strain hardening parameter
$theta linear kinematic strain hardening parameter

The material formulations for the Drucker-Prager object are "ThreeDimensional," "PlaneStrain," "Plane Stress," "AxiSymmetric".


EXAMPLE

An example like ZeroLengthContactNTS2D would be nice


THEORY:

The theory for Drucker-Prager can be found at wikipedia here


REFERENCES;

Drucker, D. C. and Prager, W., "Soil mechanics and plastic analysis for limit design. Quarterly of Applied Mathematics, vol. 10, no. 2, pp. 157–165, 1952.