Structure containing BSSN metric variables and various derived quantities, such as derivatives of BSSN variables, christoffel symbols, etc. Most undocumented variables correspond to values taken from a particular field; most derived variables are documented. More...

#include <bssn_data.h>

Collaboration diagram for cosmo::BSSNData:

[legend]

Public Attributes
idx_t	i

idx_t	j

idx_t	k

idx_t	idx

real_t	DIFFgamma11

real_t	DIFFgamma12

real_t	DIFFgamma13

real_t	DIFFgamma22

real_t	DIFFgamma23

real_t	DIFFgamma33

real_t	DIFFphi

real_t	A11

real_t	A12

real_t	A13

real_t	A22

real_t	A23

real_t	A33

real_t	DIFFK

real_t	Gamma1

real_t	Gamma2

real_t	Gamma3

real_t	DIFFalpha

real_t	DIFFr

real_t	DIFFS

real_t	S1

real_t	S2

real_t	S3

real_t	STF11

real_t	STF12

real_t	STF13

real_t	STF22

real_t	STF23

real_t	STF33

real_t	ricci

real_t	AijAij

real_t	K0

real_t	phi
	conformal factor \(\phi\)

real_t	K
	extrinsic curvature \(K\)

real_t	r
	density \(\rho\)

real_t	S
	"pressure" (trace of \(S_{ij}\), or \(\gamma^{ij} S_{ij}\))

real_t	alpha
	lapse, \(\alpha\)

real_t	gamma11
	\(\bar{\gamma}_{11}\) (conformal 11 metric component)

real_t	gamma12
	\(\bar{\gamma}_{12}\) (conformal 12 metric component)

real_t	gamma13
	\(\bar{\gamma}_{13}\) (conformal 13 metric component)

real_t	gamma22
	\(\bar{\gamma}_{22}\) (conformal 22 metric component)

real_t	gamma23
	\(\bar{\gamma}_{23}\) (conformal 23 metric component)

real_t	gamma33
	\(\bar{\gamma}_{33}\) (conformal 33 metric component)

real_t	gammai11
	\(\bar{\gamma}^{11}\) (inverse conformal 11 metric component)

real_t	gammai12
	\(\bar{\gamma}^{12}\) (inverse conformal 12 metric component)

real_t	gammai13
	\(\bar{\gamma}^{13}\) (inverse conformal 13 metric component)

real_t	gammai22
	\(\bar{\gamma}^{22}\) (inverse conformal 22 metric component)

real_t	gammai23
	\(\bar{\gamma}^{23}\) (inverse conformal 23 metric component)

real_t	gammai33
	\(\bar{\gamma}^{33}\) (inverse conformal 33 metric component)

real_t	trace
	Generic re-usable variable for trace.

real_t	expression
	Generic re-usable variable for any expression.

real_t	ricci11
	full Ricci tensor component, \(R_{11}\)

real_t	ricci12
	full Ricci tensor component, \(R_{12}\)

real_t	ricci13
	full Ricci tensor component, \(R_{13}\)

real_t	ricci22
	full Ricci tensor component, \(R_{22}\)

real_t	ricci23
	full Ricci tensor component, \(R_{23}\)

real_t	ricci33
	full Ricci tensor component, \(R_{33}\)

real_t	ricciTF11
	full trace-free Ricci tensor component, \(R_{11}^{TF}\)

real_t	ricciTF12
	full trace-free Ricci tensor component, \(R_{12}^{TF}\)

real_t	ricciTF13
	full trace-free Ricci tensor component, \(R_{13}^{TF}\)

real_t	ricciTF22
	full trace-free Ricci tensor component, \(R_{22}^{TF}\)

real_t	ricciTF23
	full trace-free Ricci tensor component, \(R_{23}^{TF}\)

real_t	ricciTF33
	full trace-free Ricci tensor component, \(R_{33}^{TF}\)

real_t	Uricci11
	unitary Ricci tensor component, \(\bar{R}_{11}\)

real_t	Uricci12
	unitary Ricci tensor component, \(\bar{R}_{12}\)

real_t	Uricci13
	unitary Ricci tensor component, \(\bar{R}_{13}\)

real_t	Uricci22
	unitary Ricci tensor component, \(\bar{R}_{22}\)

real_t	Uricci23
	unitary Ricci tensor component, \(\bar{R}_{23}\)

real_t	Uricci33
	unitary Ricci tensor component, \(\bar{R}_{33}\)

real_t	unitRicci
	unitary Ricci scalar, \(\bar{R}\)

real_t	D1D1aTF
	trace-free second covariant derivative of lapse, \((D_1 D_1 \alpha)^{TF}\)

real_t	D1D2aTF
	trace-free second covariant derivative of lapse, \((D_1 D_2 \alpha)^{TF}\)

real_t	D1D3aTF
	trace-free second covariant derivative of lapse, \((D_1 D_3 \alpha)^{TF}\)

real_t	D2D2aTF
	trace-free second covariant derivative of lapse, \((D_2 D_2 \alpha)^{TF}\)

real_t	D2D3aTF
	trace-free second covariant derivative of lapse, \((D_2 D_3 \alpha)^{TF}\)

real_t	D3D3aTF
	trace-free second covariant derivative of lapse, \((D_3 D_3 \alpha)^{TF}\)

real_t	DDaTR
	\(\gamma^{ij}D_i D_j \alpha\)

real_t	d1a
	partial of alpha, \(\partial_1 \alpha\)

real_t	d2a
	partial of alpha, \(\partial_2 \alpha\)

real_t	d3a
	partial of alpha, \(\partial_3 \alpha\)

real_t	D1D1phi
	conformal covariant second derivative of phi, \(\bar{D}_1 \bar{D}_1 \phi\)

real_t	D1D2phi
	conformal covariant second derivative of phi, \(\bar{D}_1 \bar{D}_2 \phi\)

real_t	D1D3phi
	conformal covariant second derivative of phi, \(\bar{D}_1 \bar{D}_3 \phi\)

real_t	D2D2phi
	conformal covariant second derivative of phi, \(\bar{D}_2 \bar{D}_2 \phi\)

real_t	D2D3phi
	conformal covariant second derivative of phi, \(\bar{D}_2 \bar{D}_3 \phi\)

real_t	D3D3phi
	conformal covariant second derivative of phi, \(\bar{D}_3 \bar{D}_3 \phi\)

real_t	d1phi
	\(\partial_1 \phi \)

real_t	d2phi
	\(\partial_2 \phi \)

real_t	d3phi
	\(\partial_3 \phi \)

real_t	d1d1phi
	partial second derivative of phi, \(\partial_1 \partial_1 \phi\)

real_t	d1d2phi
	partial second derivative of phi, \(\partial_1 \partial_2 \phi\)

real_t	d1d3phi
	partial second derivative of phi, \(\partial_1 \partial_3 \phi\)

real_t	d2d2phi
	partial second derivative of phi, \(\partial_2 \partial_2 \phi\)

real_t	d2d3phi
	partial second derivative of phi, \(\partial_2 \partial_3 \phi\)

real_t	d3d3phi
	partial second derivative of phi, \(\partial_3 \partial_3 \phi\)

real_t	d1K
	\(\partial_1 K\)

real_t	d2K
	\(\partial_2 K\)

real_t	d3K
	\(\partial_3 K\)

real_t	Acont11
	Contravariant form of conformal trace-free extrinsic curvature, \( \bar{A}^{11} \).

real_t	Acont12
	Contravariant form of conformal trace-free extrinsic curvature, \( \bar{A}^{12} \).

real_t	Acont13
	Contravariant form of conformal trace-free extrinsic curvature, \( \bar{A}^{13} \).

real_t	Acont22
	Contravariant form of conformal trace-free extrinsic curvature, \( \bar{A}^{22} \).

real_t	Acont23
	Contravariant form of conformal trace-free extrinsic curvature, \( \bar{A}^{23} \).

real_t	Acont33
	Contravariant form of conformal trace-free extrinsic curvature, \( \bar{A}^{33} \).

real_t	G111
	Conformal christoffel symbol, \( \bar{\Gamma}^{1}_{11} \).

real_t	G112
	Conformal christoffel symbol, \( \bar{\Gamma}^{1}_{12} \).

real_t	G113
	Conformal christoffel symbol, \( \bar{\Gamma}^{1}_{13} \).

real_t	G122
	Conformal christoffel symbol, \( \bar{\Gamma}^{1}_{22} \).

real_t	G123
	Conformal christoffel symbol, \( \bar{\Gamma}^{1}_{23} \).

real_t	G133
	Conformal christoffel symbol, \( \bar{\Gamma}^{1}_{33} \).

real_t	G211
	Conformal christoffel symbol, \( \bar{\Gamma}^{2}_{11} \).

real_t	G212
	Conformal christoffel symbol, \( \bar{\Gamma}^{2}_{12} \).

real_t	G213
	Conformal christoffel symbol, \( \bar{\Gamma}^{2}_{13} \).

real_t	G222
	Conformal christoffel symbol, \( \bar{\Gamma}^{2}_{22} \).

real_t	G223
	Conformal christoffel symbol, \( \bar{\Gamma}^{2}_{23} \).

real_t	G233
	Conformal christoffel symbol, \( \bar{\Gamma}^{2}_{33} \).

real_t	G311
	Conformal christoffel symbol, \( \bar{\Gamma}^{3}_{11} \).

real_t	G312
	Conformal christoffel symbol, \( \bar{\Gamma}^{3}_{12} \).

real_t	G313
	Conformal christoffel symbol, \( \bar{\Gamma}^{3}_{13} \).

real_t	G322
	Conformal christoffel symbol, \( \bar{\Gamma}^{3}_{22} \).

real_t	G323
	Conformal christoffel symbol, \( \bar{\Gamma}^{3}_{23} \).

real_t	G333
	Conformal christoffel symbol, \( \bar{\Gamma}^{3}_{33} \).

real_t	GL111
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{111} \).

real_t	GL112
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{112} \).

real_t	GL113
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{113} \).

real_t	GL122
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{122} \).

real_t	GL123
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{123} \).

real_t	GL133
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{133} \).

real_t	GL211
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{211} \).

real_t	GL212
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{212} \).

real_t	GL213
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{213} \).

real_t	GL222
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{222} \).

real_t	GL223
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{223} \).

real_t	GL233
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{233} \).

real_t	GL311
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{311} \).

real_t	GL312
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{312} \).

real_t	GL313
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{313} \).

real_t	GL322
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{322} \).

real_t	GL323
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{323} \).

real_t	GL333
	Conformal christoffel symbol of the second kind, \( \bar{\Gamma}_{333} \).

real_t	Gammad1
	Contraction of christoffel symbol (non-dynamical), \(\bar{\gamma}^{ij} \bar{\Gamma}^{1}_{ij}\).

real_t	Gammad2
	Contraction of christoffel symbol (non-dynamical), \(\bar{\gamma}^{ij} \bar{\Gamma}^{2}_{ij}\).

real_t	Gammad3
	Contraction of christoffel symbol (non-dynamical), \(\bar{\gamma}^{ij} \bar{\Gamma}^{3}_{ij}\).

real_t	d1g11
	First partial derivative of the conformal metric, \(\partial_1 \bar{\gamma}_{11} \).

real_t	d1g12
	First partial derivative of the conformal metric, \(\partial_1 \bar{\gamma}_{12} \).

real_t	d1g13
	First partial derivative of the conformal metric, \(\partial_1 \bar{\gamma}_{13} \).

real_t	d1g22
	First partial derivative of the conformal metric, \(\partial_1 \bar{\gamma}_{22} \).

real_t	d1g23
	First partial derivative of the conformal metric, \(\partial_1 \bar{\gamma}_{23} \).

real_t	d1g33
	First partial derivative of the conformal metric, \(\partial_1 \bar{\gamma}_{33} \).

real_t	d2g11
	First partial derivative of the conformal metric, \(\partial_2 \bar{\gamma}_{11} \).

real_t	d2g12
	First partial derivative of the conformal metric, \(\partial_2 \bar{\gamma}_{12} \).

real_t	d2g13
	First partial derivative of the conformal metric, \(\partial_2 \bar{\gamma}_{13} \).

real_t	d2g22
	First partial derivative of the conformal metric, \(\partial_2 \bar{\gamma}_{22} \).

real_t	d2g23
	First partial derivative of the conformal metric, \(\partial_2 \bar{\gamma}_{23} \).

real_t	d2g33
	First partial derivative of the conformal metric, \(\partial_2 \bar{\gamma}_{33} \).

real_t	d3g11
	First partial derivative of the conformal metric, \(\partial_3 \bar{\gamma}_{11} \).

real_t	d3g12
	First partial derivative of the conformal metric, \(\partial_3 \bar{\gamma}_{12} \).

real_t	d3g13
	First partial derivative of the conformal metric, \(\partial_3 \bar{\gamma}_{13} \).

real_t	d3g22
	First partial derivative of the conformal metric, \(\partial_3 \bar{\gamma}_{22} \).

real_t	d3g23
	First partial derivative of the conformal metric, \(\partial_3 \bar{\gamma}_{23} \).

real_t	d3g33
	First partial derivative of the conformal metric, \(\partial_3 \bar{\gamma}_{33} \).

real_t	d1d1g11
	Second partial derivative of the conformal metric, \(\partial_1 \partial_1 \bar{\gamma}_{11}\).

real_t	d1d1g12
	Second partial derivative of the conformal metric, \(\partial_1 \partial_1 \bar{\gamma}_{12}\).

real_t	d1d1g13
	Second partial derivative of the conformal metric, \(\partial_1 \partial_1 \bar{\gamma}_{13}\).

real_t	d1d1g22
	Second partial derivative of the conformal metric, \(\partial_1 \partial_1 \bar{\gamma}_{22}\).

real_t	d1d1g23
	Second partial derivative of the conformal metric, \(\partial_1 \partial_1 \bar{\gamma}_{23}\).

real_t	d1d1g33
	Second partial derivative of the conformal metric, \(\partial_1 \partial_1 \bar{\gamma}_{33}\).

real_t	d1d2g11
	Second partial derivative of the conformal metric, \(\partial_1 \partial_2 \bar{\gamma}_{11}\).

real_t	d1d2g12
	Second partial derivative of the conformal metric, \(\partial_1 \partial_2 \bar{\gamma}_{12}\).

real_t	d1d2g13
	Second partial derivative of the conformal metric, \(\partial_1 \partial_2 \bar{\gamma}_{13}\).

real_t	d1d2g22
	Second partial derivative of the conformal metric, \(\partial_1 \partial_2 \bar{\gamma}_{22}\).

real_t	d1d2g23
	Second partial derivative of the conformal metric, \(\partial_1 \partial_2 \bar{\gamma}_{23}\).

real_t	d1d2g33
	Second partial derivative of the conformal metric, \(\partial_1 \partial_2 \bar{\gamma}_{33}\).

real_t	d1d3g11
	Second partial derivative of the conformal metric, \(\partial_1 \partial_3 \bar{\gamma}_{11}\).

real_t	d1d3g12
	Second partial derivative of the conformal metric, \(\partial_1 \partial_3 \bar{\gamma}_{12}\).

real_t	d1d3g13
	Second partial derivative of the conformal metric, \(\partial_1 \partial_3 \bar{\gamma}_{13}\).

real_t	d1d3g22
	Second partial derivative of the conformal metric, \(\partial_1 \partial_3 \bar{\gamma}_{22}\).

real_t	d1d3g23
	Second partial derivative of the conformal metric, \(\partial_1 \partial_3 \bar{\gamma}_{23}\).

real_t	d1d3g33
	Second partial derivative of the conformal metric, \(\partial_1 \partial_3 \bar{\gamma}_{33}\).

real_t	d2d2g11
	Second partial derivative of the conformal metric, \(\partial_2 \partial_2 \bar{\gamma}_{11}\).

real_t	d2d2g12
	Second partial derivative of the conformal metric, \(\partial_2 \partial_2 \bar{\gamma}_{12}\).

real_t	d2d2g13
	Second partial derivative of the conformal metric, \(\partial_2 \partial_2 \bar{\gamma}_{13}\).

real_t	d2d2g22
	Second partial derivative of the conformal metric, \(\partial_2 \partial_2 \bar{\gamma}_{22}\).

real_t	d2d2g23
	Second partial derivative of the conformal metric, \(\partial_2 \partial_2 \bar{\gamma}_{23}\).

real_t	d2d2g33
	Second partial derivative of the conformal metric, \(\partial_2 \partial_2 \bar{\gamma}_{33}\).

real_t	d2d3g11
	Second partial derivative of the conformal metric, \(\partial_2 \partial_3 \bar{\gamma}_{11}\).

real_t	d2d3g12
	Second partial derivative of the conformal metric, \(\partial_2 \partial_3 \bar{\gamma}_{12}\).

real_t	d2d3g13
	Second partial derivative of the conformal metric, \(\partial_2 \partial_3 \bar{\gamma}_{13}\).

real_t	d2d3g22
	Second partial derivative of the conformal metric, \(\partial_2 \partial_3 \bar{\gamma}_{22}\).

real_t	d2d3g23
	Second partial derivative of the conformal metric, \(\partial_2 \partial_3 \bar{\gamma}_{23}\).

real_t	d2d3g33
	Second partial derivative of the conformal metric, \(\partial_2 \partial_3 \bar{\gamma}_{33}\).

real_t	d3d3g11
	Second partial derivative of the conformal metric, \(\partial_3 \partial_3 \bar{\gamma}_{11}\).

real_t	d3d3g12
	Second partial derivative of the conformal metric, \(\partial_3 \partial_3 \bar{\gamma}_{12}\).

real_t	d3d3g13
	Second partial derivative of the conformal metric, \(\partial_3 \partial_3 \bar{\gamma}_{13}\).

real_t	d3d3g22
	Second partial derivative of the conformal metric, \(\partial_3 \partial_3 \bar{\gamma}_{22}\).

real_t	d3d3g23
	Second partial derivative of the conformal metric, \(\partial_3 \partial_3 \bar{\gamma}_{23}\).

real_t	d3d3g33
	Second partial derivative of the conformal metric, \(\partial_3 \partial_3 \bar{\gamma}_{33}\).

real_t	m00

real_t	m01

real_t	m02

real_t	m03

real_t	m11

real_t	m12

real_t	m13

real_t	m22

real_t	m23

real_t	m33

real_t	mi00

real_t	mi01

real_t	mi02

real_t	mi03

real_t	mi11

real_t	mi12

real_t	mi13

real_t	mi22

real_t	mi23

real_t	mi33

real_t	d1m00

real_t	d1m01

real_t	d1m02

real_t	d1m03

real_t	d1m11

real_t	d1m12

real_t	d1m13

real_t	d1m22

real_t	d1m23

real_t	d1m33

real_t	d2m00

real_t	d2m01

real_t	d2m02

real_t	d2m03

real_t	d2m11

real_t	d2m12

real_t	d2m13

real_t	d2m22

real_t	d2m23

real_t	d2m33

real_t	d3m00

real_t	d3m01

real_t	d3m02

real_t	d3m03

real_t	d3m11

real_t	d3m12

real_t	d3m13

real_t	d3m22

real_t	d3m23

real_t	d3m33

real_t	H
	Hamiltonian constraint violation.

real_t	db
	Misc. re-usable debugging variable.

real_t	theta
	Z4c \(\theta\) variable.

real_t	d1theta
	\(\partial_1 \theta\) variable

real_t	d2theta
	\(\partial_2 \theta\) variable

real_t	d3theta
	\(\partial_3 \theta\) variable

real_t	d1beta1
	derivative of shift, \( \partial_1 \beta^1 \)

real_t	d2beta1
	derivative of shift, \( \partial_2 \beta^1 \)

real_t	d3beta1
	derivative of shift, \( \partial_3 \beta^1 \)

real_t	d1beta2
	derivative of shift, \( \partial_1 \beta^2 \)

real_t	d2beta2
	derivative of shift, \( \partial_2 \beta^2 \)

real_t	d3beta2
	derivative of shift, \( \partial_3 \beta^2 \)

real_t	d1beta3
	derivative of shift, \( \partial_1 \beta^3 \)

real_t	d2beta3
	derivative of shift, \( \partial_2 \beta^3 \)

real_t	d3beta3
	derivative of shift, \( \partial_3 \beta^3 \)

real_t	beta1
	shift, \(\beta^1\)

real_t	beta2
	shift, \(\beta^2\)

real_t	beta3
	shift, \(\beta^3\)

real_t	phi_FRW
	Reference FRW variable, \(\phi_{FRW}\).

real_t	K_FRW
	Reference FRW variable, \(K_{FRW}\).

real_t	rho_FRW
	Reference FRW variable, \(\rho_{FRW}\).

real_t	S_FRW
	Reference FRW variable, \(S_{FRW}\).

real_t	K_avg

real_t	rho_avg

real_t	avg_vol

Detailed Description

Structure containing BSSN metric variables and various derived quantities, such as derivatives of BSSN variables, christoffel symbols, etc. Most undocumented variables correspond to values taken from a particular field; most derived variables are documented.

Member Data Documentation

real_t cosmo::BSSNData::d1m00

partial of full metric component, \(\partial_1 g_{00}\)

real_t cosmo::BSSNData::d1m01

partial of full metric component, \(\partial_1 g_{01}\)

real_t cosmo::BSSNData::d1m02

partial of full metric component, \(\partial_1 g_{02}\)

real_t cosmo::BSSNData::d1m03

partial of full metric component, \(\partial_1 g_{03}\)

real_t cosmo::BSSNData::d1m11

partial of full metric component, \(\partial_1 g_{11}\)

real_t cosmo::BSSNData::d1m12

partial of full metric component, \(\partial_1 g_{12}\)

real_t cosmo::BSSNData::d1m13

partial of full metric component, \(\partial_1 g_{13}\)

real_t cosmo::BSSNData::d1m22

partial of full metric component, \(\partial_1 g_{22}\)

real_t cosmo::BSSNData::d1m23

partial of full metric component, \(\partial_1 g_{23}\)

real_t cosmo::BSSNData::d1m33

partial of full metric component, \(\partial_1 g_{33}\)

real_t cosmo::BSSNData::d2m00

partial of full metric component, \(\partial_2 g_{00}\)

real_t cosmo::BSSNData::d2m01

partial of full metric component, \(\partial_2 g_{01}\)

real_t cosmo::BSSNData::d2m02

partial of full metric component, \(\partial_2 g_{02}\)

real_t cosmo::BSSNData::d2m03

partial of full metric component, \(\partial_2 g_{03}\)

real_t cosmo::BSSNData::d2m11

partial of full metric component, \(\partial_2 g_{11}\)

real_t cosmo::BSSNData::d2m12

partial of full metric component, \(\partial_2 g_{12}\)

real_t cosmo::BSSNData::d2m13

partial of full metric component, \(\partial_2 g_{13}\)

real_t cosmo::BSSNData::d2m22

partial of full metric component, \(\partial_2 g_{22}\)

real_t cosmo::BSSNData::d2m23

partial of full metric component, \(\partial_2 g_{23}\)

real_t cosmo::BSSNData::d2m33

partial of full metric component, \(\partial_2 g_{33}\)

real_t cosmo::BSSNData::d3m00

partial of full metric component, \(\partial_3 g_{00}\)

real_t cosmo::BSSNData::d3m01

partial of full metric component, \(\partial_3 g_{01}\)

real_t cosmo::BSSNData::d3m02

partial of full metric component, \(\partial_3 g_{02}\)

real_t cosmo::BSSNData::d3m03

partial of full metric component, \(\partial_3 g_{03}\)

real_t cosmo::BSSNData::d3m11

partial of full metric component, \(\partial_3 g_{11}\)

real_t cosmo::BSSNData::d3m12

partial of full metric component, \(\partial_3 g_{12}\)

real_t cosmo::BSSNData::d3m13

partial of full metric component, \(\partial_3 g_{13}\)

real_t cosmo::BSSNData::d3m22

partial of full metric component, \(\partial_3 g_{22}\)

real_t cosmo::BSSNData::d3m23

partial of full metric component, \(\partial_3 g_{23}\)

real_t cosmo::BSSNData::d3m33

partial of full metric component, \(\partial_3 g_{33}\)

real_t cosmo::BSSNData::m00

full metric component, \(g_{00}\)

real_t cosmo::BSSNData::m01

full metric component, \(g_{01}\)

real_t cosmo::BSSNData::m02

full metric component, \(g_{02}\)

real_t cosmo::BSSNData::m03

full metric component, \(g_{03}\)

real_t cosmo::BSSNData::m11

full metric component, \(g_{11}\)

real_t cosmo::BSSNData::m12

full metric component, \(g_{12}\)

real_t cosmo::BSSNData::m13

full metric component, \(g_{13}\)

real_t cosmo::BSSNData::m22

full metric component, \(g_{22}\)

real_t cosmo::BSSNData::m23

full metric component, \(g_{23}\)

real_t cosmo::BSSNData::m33

full metric component, \(g_{33}\)

real_t cosmo::BSSNData::mi00

full inverse metric component, \(g^{00}\)

real_t cosmo::BSSNData::mi01

full inverse metric component, \(g^{01}\)

real_t cosmo::BSSNData::mi02

full inverse metric component, \(g^{02}\)

real_t cosmo::BSSNData::mi03

full inverse metric component, \(g^{03}\)

real_t cosmo::BSSNData::mi11

full inverse metric component, \(g^{11}\)

real_t cosmo::BSSNData::mi12

full inverse metric component, \(g^{12}\)

real_t cosmo::BSSNData::mi13

full inverse metric component, \(g^{13}\)

real_t cosmo::BSSNData::mi22

full inverse metric component, \(g^{22}\)

real_t cosmo::BSSNData::mi23

full inverse metric component, \(g^{23}\)

real_t cosmo::BSSNData::mi33

full inverse metric component, \(g^{33}\)

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

components/bssn/bssn_data.h

Public Attributes

Detailed Description

Member Data Documentation