Class xlifepp::Malyuzhinets#
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class Malyuzhinets#
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describes the class providing the computation of Malyuzhinets function involved in wedge diffraction
Public Functions
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Malyuzhinets(real_t wa, int_t ng = 2, CalType qr = _laguerreCal, bool adapt = true)#
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constructor
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complex_t compute(complex_t z) const#
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compute Malyuzhinets function at a point z
compute Malyuzhinets function at points zs
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std::vector<complex_t> compute(const std::vector<complex_t> &zs, bool parallel = true) const#
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compute Malyuzhinets function at points zs
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complex_t integral(real_t t0, real_t tf, const complex_t &z) const#
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integral at z
integral of the Malyuzhinets integrand on [t0,tf] (or [t0,+inf[ with Laguerre) at z the object and z are passed to mal_integrand through local parameters (no shared state): the function may be called concurrently (OpenMP) on the same object
compute Malyuzhinets function at point z
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std::vector<complex_t> integral(real_t t0, real_t tf, const std::vector<complex_t> &zs) const#
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integral at zs
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std::vector<complex_t> integrand(const std::vector<real_t> &ts, const complex_t &z) const#
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integrand at (ts,z)
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complex_t integrand(real_t t, const complex_t &z) const#
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integrand at (t,z)
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inline complex_t operator()(complex_t z) const#
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< compute Malyuzhinets function at a point z
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inline std::vector<complex_t> operator()(const std::vector<complex_t> &zs, bool parallel = true) const#
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< compute Malyuzhinets function at points zs
Public Members
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bool adaptive#
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true* if local or global adaptive quadrature must be used
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real_t eps#
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relative tolerance when using adaptive quadrature (default 1E-4)
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mutable std::vector<real_t> lagPoints#
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to store Laguerre points
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mutable std::vector<real_t> lagWeights#
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to store Laguerre weights
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Parameters pars#
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internal parameters
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real_t Phi#
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wedge angle
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mutable complex_t z_#
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current z
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Malyuzhinets(real_t wa, int_t ng = 2, CalType qr = _laguerreCal, bool adapt = true)#