PCHB_ParticleSelection_vals_t Derived Type

type, public :: PCHB_ParticleSelection_vals_t

Contents

Variables

UNIF_UNIF FULL_FULL UNIF_FULL UNIF_FAST

Type-Bound Procedures

from_str

Components

Type	Visibility	Attributes		Name		Initial
type(PCHB_ParticleSelection_t),	public		::	UNIF_UNIF	=	PCHB_ParticleSelection_t(1, 'UNIF-UNIF')	Both particles are drawn uniformly. We draw from $p(I)\|_{D_i}$ and then $p(J \| I)_{J \in D_i}$ and both probabilites come from the PCHB weighting scheme. We guarantee that $I$ and $J$ are occupied. We draw $\tilde{p}(I)\|_{D_i}$ uniformly and then $p(J \| I)_{J \in D_i}$ The second distribution comes from the PCHB weighting scheme. We guarantee that $I$ and $J$ are occupied. We draw $\tilde{p}(I)\|_{D_i}$ uniformly and then $p(J \| I)_{J}$ . The second distribution comes from the PCHB weighting scheme. We guarantee that $I$ is occupied.
type(PCHB_ParticleSelection_t),	public		::	FULL_FULL	=	PCHB_ParticleSelection_t(2, 'FULL-FULL')	Both particles are drawn uniformly. We draw from $p(I)\|_{D_i}$ and then $p(J \| I)_{J \in D_i}$ and both probabilites come from the PCHB weighting scheme. We guarantee that $I$ and $J$ are occupied. We draw $\tilde{p}(I)\|_{D_i}$ uniformly and then $p(J \| I)_{J \in D_i}$ The second distribution comes from the PCHB weighting scheme. We guarantee that $I$ and $J$ are occupied. We draw $\tilde{p}(I)\|_{D_i}$ uniformly and then $p(J \| I)_{J}$ . The second distribution comes from the PCHB weighting scheme. We guarantee that $I$ is occupied.
type(PCHB_ParticleSelection_t),	public		::	UNIF_FULL	=	PCHB_ParticleSelection_t(3, 'UNIF-FULL')	Both particles are drawn uniformly. We draw from $p(I)\|_{D_i}$ and then $p(J \| I)_{J \in D_i}$ and both probabilites come from the PCHB weighting scheme. We guarantee that $I$ and $J$ are occupied. We draw $\tilde{p}(I)\|_{D_i}$ uniformly and then $p(J \| I)_{J \in D_i}$ The second distribution comes from the PCHB weighting scheme. We guarantee that $I$ and $J$ are occupied. We draw $\tilde{p}(I)\|_{D_i}$ uniformly and then $p(J \| I)_{J}$ . The second distribution comes from the PCHB weighting scheme. We guarantee that $I$ is occupied.
type(PCHB_ParticleSelection_t),	public		::	UNIF_FAST	=	PCHB_ParticleSelection_t(4, 'UNIF-FAST')	Both particles are drawn uniformly. We draw from $p(I)\|_{D_i}$ and then $p(J \| I)_{J \in D_i}$ and both probabilites come from the PCHB weighting scheme. We guarantee that $I$ and $J$ are occupied. We draw $\tilde{p}(I)\|_{D_i}$ uniformly and then $p(J \| I)_{J \in D_i}$ The second distribution comes from the PCHB weighting scheme. We guarantee that $I$ and $J$ are occupied. We draw $\tilde{p}(I)\|_{D_i}$ uniformly and then $p(J \| I)_{J}$ . The second distribution comes from the PCHB weighting scheme. We guarantee that $I$ is occupied.

Type-Bound Procedures

procedure, public, nopass :: from_str => from_keyword

private pure function from_keyword(w) result(res)

Parse a given keyword into the possible particle selection schemes

Arguments

Type	Intent	Optional	Attributes		Name
character(len=*),	intent(in)			::	w

Return Value type(PCHB_ParticleSelection_t)