IPPL API Reference
Independent Parallel Particle Layer C++ API
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ippl::polynomial_newton_preconditioner< Field, OperatorF > Member List

This is the complete list of members for ippl::polynomial_newton_preconditioner< Field, OperatorF >, including all inherited members.

alpha_m (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >protected
beta_m (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >protected
Dim (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >static
eta_m (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >protected
fields_initialized_m (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >protected
get_type() (defined in ippl::preconditioner< Field >)ippl::preconditioner< Field >inline
init_fields(Field &b) override (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >inlinevirtual
layout_type typedef (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >
level_m (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >protected
mesh_type typedef (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >
op_m (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >protected
operator()(Field &u, Field &result) override (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >inlinevirtual
operator=(const polynomial_newton_preconditioner &other) (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >inline
PA_scratch_m (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >protected
PAPr_scratch_m (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >protected
polynomial_newton_preconditioner(OperatorF &&op, double alpha, double beta, unsigned int max_level=6, double zeta=1e-3, double *eta=nullptr) (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >inline
polynomial_newton_preconditioner(const polynomial_newton_preconditioner &other) (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >inline
Pr_scratch_m (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >protected
preconditioner() (defined in ippl::preconditioner< Field >)ippl::preconditioner< Field >inline
preconditioner(std::string name) (defined in ippl::preconditioner< Field >)ippl::preconditioner< Field >inline
recursive_preconditioner(Field &u, unsigned int level, Field &out) (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >inline
type_m (defined in ippl::preconditioner< Field >)ippl::preconditioner< Field >protected
zeta_m (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >protected
~polynomial_newton_preconditioner() (defined in ippl::polynomial_newton_preconditioner< Field, OperatorF >)ippl::polynomial_newton_preconditioner< Field, OperatorF >inline
~preconditioner()=default (defined in ippl::preconditioner< Field >)ippl::preconditioner< Field >virtual