Cce::ApplySwshJacobianInplace< Spectral::Swsh::Tags::Derivative< ArgumentTag, Spectral::Swsh::Tags::Eth > > Struct Template Reference

Specialization for the spin-weighted derivative \(\eth\). More...

#include <SwshDerivatives.hpp>

Public Types
using	pre_swsh_derivative_tags = tmpl::list<>
using	swsh_derivative_tags = tmpl::list<>
using	integration_independent_tags = tmpl::list< Tags::OneMinusY, Tags::EthRDividedByR >
using	return_tags = tmpl::list< Spectral::Swsh::Tags::Derivative< ArgumentTag, Spectral::Swsh::Tags::Eth > >
using	argument_tags = tmpl::append< integration_independent_tags >
using	on_demand_argument_tags = tmpl::list< Tags::Dy< ArgumentTag > >

Static Public Member Functions
template<typename DyArgumentType >
static void	apply (const gsl::not_null< Scalar< SpinWeighted< ComplexDataVector, spin > > * > eth_argument, const Scalar< SpinWeighted< ComplexDataVector, 0 > > &one_minus_y, const Scalar< SpinWeighted< ComplexDataVector, 1 > > &eth_r_divided_by_r, const DyArgumentType &dy_argument)

Static Public Attributes
static constexpr int	spin

Detailed Description

template<typename ArgumentTag>
struct Cce::ApplySwshJacobianInplace< Spectral::Swsh::Tags::Derivative< ArgumentTag, Spectral::Swsh::Tags::Eth > >

Specialization for the spin-weighted derivative \(\eth\).

Details

The implemented equation is:

\[ \eth F = \eth^\prime F - (1 - y) \frac{\eth R}{R} \partial_y F, \]

where \(\eth\) is the derivative at constant Bondi radius \(r\) and \(\eth^\prime\) is the derivative at constant numerical radius \(y\).

Member Data Documentation

spin

template<typename ArgumentTag >

constexpr int Cce::ApplySwshJacobianInplace< Spectral::Swsh::Tags::Derivative< ArgumentTag, Spectral::Swsh::Tags::Eth > >::spin

staticconstexpr

Initial value:

=
      Spectral::Swsh::Tags::Derivative<ArgumentTag,
                                       Spectral::Swsh::Tags::Eth>::spin

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The documentation for this struct was generated from the following file:

• src/Evolution/Systems/Cce/SwshDerivatives.hpp