QComplexHarmonicElement<NNODE_1D> elements are 1D Elements with NNODE_1D nodal points that are used to solve the ComplexHarmonic eigenvalue Problem described by ComplexHarmonicEquations. More...
Public Member Functions | |
QComplexHarmonicElement () | |
Constructor: Call constructors for QElement and Poisson equations. More... | |
unsigned | required_nvalue (const unsigned &n) const |
Required # of ‘values’ (pinned or dofs) at node n. Here there are two (u and w) More... | |
void | output (ostream &outfile) |
Output function overloaded from ComplexHarmonicEquations. More... | |
void | output (ostream &outfile, const unsigned &Nplot) |
Output function overloaded from ComplexHarmonicEquations. More... | |
Protected Member Functions | |
double | dshape_eulerian (const Vector< double > &s, Shape &psi, DShape &dpsidx) const |
Shape, test functions & derivs. w.r.t. to global coords. Return Jacobian. More... | |
double | dshape_eulerian_at_knot (const unsigned &ipt, Shape &psi, DShape &dpsidx) const |
Shape, test functions & derivs. w.r.t. to global coords. at integration point ipt. Return Jacobian. More... | |
QComplexHarmonicElement<NNODE_1D> elements are 1D Elements with NNODE_1D nodal points that are used to solve the ComplexHarmonic eigenvalue Problem described by ComplexHarmonicEquations.
Definition at line 302 of file complex_harmonic.cc.
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Constructor: Call constructors for QElement and Poisson equations.
Definition at line 310 of file complex_harmonic.cc.
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Shape, test functions & derivs. w.r.t. to global coords. Return Jacobian.
Definition at line 329 of file complex_harmonic.cc.
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inlineprotected |
Shape, test functions & derivs. w.r.t. to global coords. at integration point ipt. Return Jacobian.
Definition at line 337 of file complex_harmonic.cc.
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inline |
Output function overloaded from ComplexHarmonicEquations.
Definition at line 318 of file complex_harmonic.cc.
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inline |
Output function overloaded from ComplexHarmonicEquations.
Definition at line 322 of file complex_harmonic.cc.
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Required # of ‘values’ (pinned or dofs) at node n. Here there are two (u and w)
Definition at line 315 of file complex_harmonic.cc.