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| StepInternals (Abstract::Problem< T_LIE_ALGEBRA, T_M > &problem) |
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void | operator= (const StepInternals< T_LIE_ALGEBRA, T_N_INTERNAL_STAGES, T_M > &other) |
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double | a_coeffs (int i, int j) const |
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void | setData (T_M h_var, NOXVector< T_LIE_ALGEBRA::DOF > y0_var) |
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bool | setCoeffs (std::vector< double > a, std::vector< double > b) |
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void | setTruncatureOrder () |
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bool | computeSolution (void) |
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const NOXVector< T_LIE_ALGEBRA::DOF > | reconstruct (const NOXVector< T_LIE_ALGEBRA::DOF > &solution) |
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const NOXVector< T_LIE_ALGEBRA::DOF > | reconstruct () |
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bool | computeA (T_LIE_ALGEBRA &A, const NOXVector< T_LIE_ALGEBRA::DOF > &y) |
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bool | computeJacobianA (std::vector< T_LIE_ALGEBRA > &JA, const NOXVector< T_LIE_ALGEBRA::DOF > &y) |
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NOXVector< T_LIE_ALGEBRA::DOF > | m_y0 |
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T_M | m_h |
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T_LIE_ALGEBRA | m_solution |
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Abstract::Problem< T_LIE_ALGEBRA, T_M > & | m_problem |
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double | m_a_coeffs [T_N_INTERNAL_STAGES *T_N_INTERNAL_STAGES] |
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double | m_b_coeffs [T_N_INTERNAL_STAGES] |
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T_LIE_ALGEBRA | m_k [T_N_INTERNAL_STAGES] |
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unsigned int | m_order_q |
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◆ computeSolution()
template<typename T_LIE_ALGEBRA, int T_N_INTERNAL_STAGES, typename T_M>
Computes the Runge-Kutta method.
The documentation for this class was generated from the following file: