ElemStiffElasMatP1BaOptV0.m File Reference

Computation of the element stiffness elasticity matrix for -Lagrange method. The method for numbering the degrees of freedom is local alternate numbering (classical method) More...

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Functions
function Ke =	ElemStiffElasMatP1BaOptV0 (ql, area, C)
	Computation of the element stiffness elasticity matrix for -Lagrange method. The method for numbering the degrees of freedom is local alternate numbering (classical method)

Detailed Description

Computation of the element stiffness elasticity matrix for -Lagrange method. The method for numbering the degrees of freedom is local alternate numbering (classical method)

Definition in file ElemStiffElasMatP1BaOptV0.m.

Function Documentation

function Ke = ElemStiffElasMatP1BaOptV0	(		ql,
			area,
			C
	)

Computation of the element stiffness elasticity matrix for -Lagrange method. The method for numbering the degrees of freedom is local alternate numbering (classical method)

Hooke's matrix

C=[L + 2*M L 0] [ L L + 2*M 0] [ 0 0 M]

Numbering of local points in reference element is

P=[(0, 0), (1, 0), (0, 1)]

Example:

    ql=[0 1 0;0 0 1];
    area=1/2.;
    lambda=1.; mu=1.;
    C=[lambda+2*mu, lambda, 0;lambda, lambda + 2*mu, 0;0, 0, mu];
    Elem=ElemStiffElasMatP1BaOptV0(ql,area,C);

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Parameters

ql	array of coordinates of the vertices of the triangle, 2-by-3 matrix (double)
area	triangle area (double)
C	Hooke's matrix (3-by-3 double)

Return values

Elem	element stiffness elasticity matrix, 6-by-6 matrix (double)

Definition at line 17 of file ElemStiffElasMatP1BaOptV0.m.