List of parameters for zaver.in

This page lists 187 variables distributed into 13 files. Of these:

  • 185 (99%) are documented;

  • 2 (1%) are undocumented.

Some of the variable names are shared amongst modules, so there are 129 unique names:

  • 72 variables appear 1 time;

  • 56 variables appear 2 times;

  • 1 variable appears 3 times.

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Module density.f90

Variable

Meaning

rhomxy

\(\left<\varrho\right>_{z}\)

rho2mxy

\(\left<\varrho^2\right>_{z}\)

sigma

Module density_stratified.f90

Variable

Meaning

drhomxy

\(\langle\Delta\rho/\rho_0\rangle_z\)

drho2mxy

\(\langle\left(\Delta\rho/\rho_0\right)^2\rangle_z\)

sigma

Module entropy.f90

Variable

Meaning

TTmxy

\(\left< T \right>_{z}\)

ssmxy

\(\left< s \right>_{z}\)

uxTTmxy

\(\left< u_x T \right>_{z}\)

uyTTmxy

\(\left< u_y T \right>_{z}\)

uzTTmxy

\(\left< u_z T \right>_{z}\)

gTxmxy

\(\left<\nabla_x T\right>_{z}\)

gTymxy

\(\left<\nabla_y T\right>_{z}\)

gTzmxy

\(\left<\nabla_z T\right>_{z}\)

gsxmxy

\(\left<\nabla_x s\right>_{z}\)

gsymxy

\(\left<\nabla_y s\right>_{z}\)

gszmxy

\(\left<\nabla_z s\right>_{z}\)

gTxgsxmxy

\(\left<\left(\nabla T\times\nabla s\right)_x\right>_{z}\)

gTxgsymxy

\(\left<\left(\nabla T\times\nabla s\right)_y\right>_{z}\)

gTxgszmxy

\(\left<\left(\nabla T\times\nabla s\right)_z\right>_{z}\)

gTxgsx2mxy

\(\left<\left(\nabla T\times\nabla s\right)_x^2\right>_{z}\)

gTxgsy2mxy

\(\left<\left(\nabla T\times\nabla s\right)_y^2\right>_{z}\)

gTxgsz2mxy

\(\left<\left(\nabla T\times\nabla s\right)_z^2\right>_{z}\)

fconvxy

\(\left<c_p \varrho u_x T \right>_{z}\)

fconvyxy

\(\left<c_p \varrho u_y T \right>_{z}\)

fconvzxy

\(\left<c_p \varrho u_z T \right>_{z}\)

fradxy_Kprof

\(F^{\mathrm rad}_x\) (\(x\) -component of radiative flux, \(z\) -averaged, from Kprof)

fradymxy_Kprof

\(F^{\mathrm rad}_y\) (\(y\) -component of radiative flux, \(z\) -averaged, from Kprof)

fradxy_kramers

\(F_{\mathrm rad}\) (\(z\) -averaged, from Kramers’ opacity)

fradr_constchixy

\(F_{\mathrm rad}\) (from chi_const)

fturbxy

\(\left<\varrho T \chi_t \nabla_x s\right>_{z}\)

fturbymxy

\(\left<\varrho T \chi_t \nabla_y s\right>_{z}\)

fturbrxy

\(\left<\varrho T \chi_{ri} \nabla_i s\right>_{z}\) \(\quad\) (radial part of anisotropic turbulent heat flux)

fturbthxy

\(\left<\varrho T \chi_{\theta i} \nabla_i s\right>_{z}\) \(\quad\) (latitudinal part of anisotropic turbulent heat flux)

dcoolxy

surface cooling flux

Module gravity_simple.f90

Variable

Meaning

epotmxy

\(\left<\varrho \Phi_{\mathrm grav} \right>_{z}\)

epotuxmxy

\(\left<\varrho \Phi_{\mathrm grav} u_x \right>_{z}\) \(\quad\) (potential energy flux)

Module hydro.f90

Variable

Meaning

uxmxy

\(\left< u_x \right>_{z}\)

uymxy

\(\left< u_y \right>_{z}\)

uzmxy

\(\left< u_z \right>_{z}\)

uxupmxy

\(\left< u_{x\uparrow} \right>_{z}\)

uxdownmxy

\(\left< u_{x\downarrow} \right>_{z}\)

ruxupmxy

\(\left<\rho u_{x\uparrow} \right>_{z}\)

ruxdownmxy

\(\left<\rho u_{x\downarrow} \right>_{z}\)

ux2upmxy

\(\left< u^2_{x\uparrow} \right>_{z}\)

ux2downmxy

\(\left< u^2_{x\downarrow} \right>_{z}\)

ffdownmxy

Filling factor of downflows

uxuymxy

\(\left< u_x u_y \right>_{z}\)

uxuzmxy

\(\left< u_x u_z \right>_{z}\)

uyuzmxy

\(\left< u_y u_z \right>_{z}\)

Rxymxy

\(\left<u_x' u_y'\right>_{z}\)

Rxyupmxy

\(\left<(u_x' u_y')_\uparrow\right>_{z}\)

Rxydownmxy

\(\left<(u_x' u_y')_\downarrow\right>_{z}\)

Rxzmxy

\(\left<u_x' u_z'\right>_{z}\)

Rxzupmxy

\(\left<(u_x' u_z')_\uparrow\right>_{z}\)

Rxzdownmxy

\(\left<(u_x' u_z')_\downarrow\right>_{z}\)

Ryzmxy

\(\left<u_y' u_z'\right>_{z}\)

Ryzupmxy

\(\left<(u_y' u_z')_\uparrow\right>_{z}\)

Ryzdownmxy

\(\left<(u_y' u_z')_\downarrow\right>_{z}\)

oxmxy

\(\left< \omega_x \right>_{z}\)

oymxy

\(\left< \omega_y \right>_{z}\)

ozmxy

\(\left< \omega_z \right>_{z}\)

oumxy

\(\left<\boldsymbol{\omega} \cdot\uv\right>_{z}\)

pvzmxy

\(\left< (\omega_z+2\Omega)/\varrho \right>_{z}\) \(\quad\) (z component of potential vorticity)

uguxmxy

\(\left< (\boldsymbol{u}\cdot\boldsymbol{\nabla} \boldsymbol{u})_x \right>_{z}\)

uguymxy

\(\left< (\boldsymbol{u}\cdot\boldsymbol{\nabla} \boldsymbol{u})_y \right>_{z}\)

uguzmxy

\(\left< (\boldsymbol{u}\cdot\boldsymbol{\nabla} \boldsymbol{u})_z \right>_{z}\)

ruxmxy

\(\left< \rho u_x \right>_{z}\)

ruymxy

\(\left< \rho u_y \right>_{z}\)

ruzmxy

\(\left< \rho u_z \right>_{z}\)

ux2mxy

\(\left< u_x^2 \right>_{z}\)

uy2mxy

\(\left< u_y^2 \right>_{z}\)

uz2mxy

\(\left< u_z^2 \right>_{z}\)

ox2mxy

\(\left< \omega_x^2 \right>_{z}\)

oy2mxy

\(\left< \omega_y^2 \right>_{z}\)

oz2mxy

\(\left< \omega_z^2 \right>_{z}\)

rux2mxy

\(\left< \rho u_x^2 \right>_{z}\)

ruy2mxy

\(\left< \rho u_y^2 \right>_{z}\)

ruz2mxy

\(\left< \rho u_z^2 \right>_{z}\)

ruxuymxy

\(\left< \rho u_x u_y \right>_{z}\)

ruxuzmxy

\(\left< \rho u_x u_z \right>_{z}\)

ruyuzmxy

\(\left< \rho u_y u_z \right>_{z}\)

fkinxmxy

\(\left<{1\over2}\varrho\uv^2 u_x\right>_{z}\)

fkinymxy

\(\left<{1\over2}\varrho\uv^2 u_y\right>_{z}\)

fkinxupmxy

\(\left<{1\over2}\varrho\uv^2 u_{x\uparrow}\right>_{z}\)

fkinxdownmxy

\(\left<{1\over2}\varrho\uv^2 u_{x\downarrow}\right>_{z}\)

Module hydro_potential.f90

Variable

Meaning

uxmxy

\(\left< u_x \right>_{z}\)

uymxy

\(\left< u_y \right>_{z}\)

uzmxy

\(\left< u_z \right>_{z}\)

uxuymxy

\(\left< u_x u_y \right>_{z}\)

uxuzmxy

\(\left< u_x u_z \right>_{z}\)

uyuzmxy

\(\left< u_y u_z \right>_{z}\)

oxmxy

\(\left< \omega_x \right>_{z}\)

oymxy

\(\left< \omega_y \right>_{z}\)

ozmxy

\(\left< \omega_z \right>_{z}\)

oumxy

\(\left<\boldsymbol{\omega} \cdot\uv\right>_{z}\)

ruxmxy

\(\left< \rho u_x \right>_{z}\)

ruymxy

\(\left< \rho u_y \right>_{z}\)

ruzmxy

\(\left< \rho u_z \right>_{z}\)

ux2mxy

\(\left< u_x^2 \right>_{z}\)

uy2mxy

\(\left< u_y^2 \right>_{z}\)

uz2mxy

\(\left< u_z^2 \right>_{z}\)

rux2mxy

\(\left< \rho u_x^2 \right>_{z}\)

ruy2mxy

\(\left< \rho u_y^2 \right>_{z}\)

ruz2mxy

\(\left< \rho u_z^2 \right>_{z}\)

ruxuymxy

\(\left< \rho u_x u_y \right>_{z}\)

ruxuzmxy

\(\left< \rho u_x u_z \right>_{z}\)

ruyuzmxy

\(\left< \rho u_y u_z \right>_{z}\)

fkinxmxy

\(\left<{1\over2}\varrho\uv^2 u_x\right>_{z}\)

fkinymxy

\(\left<{1\over2}\varrho\uv^2 u_y\right>_{z}\)

Module magnetic.f90

Variable

Meaning

bxmxy

\(\left< B_x \right>_{z}\)

bymxy

\(\left< B_y \right>_{z}\)

bzmxy

\(\left< B_z \right>_{z}\)

jxmxy

\(\left< J_x \right>_{z}\)

jymxy

\(\left< J_y \right>_{z}\)

jzmxy

\(\left< J_z \right>_{z}\)

axmxy

\(\left< A_x \right>_{z}\)

aymxy

\(\left< A_y \right>_{z}\)

azmxy

\(\left< A_z \right>_{z}\)

bx2mxy

\(\left< B_x^2 \right>_{z}\)

by2mxy

\(\left< B_y^2 \right>_{z}\)

bz2mxy

\(\left< B_z^2 \right>_{z}\)

bxbymxy

\(\left< B_x B_y \right>_{z}\)

bxbzmxy

\(\left< B_x B_z \right>_{z}\)

bybzmxy

\(\left< B_y B_z \right>_{z}\)

poynxmxy

\(\left< \Ev\times\Bv \right>_{z}|_x\)

poynymxy

\(\left< \Ev\times\Bv \right>_{z}|_y\)

poynzmxy

\(\left< \Ev\times\Bv \right>_{z}|_z\)

etatotalmxy

\(\left<\eta\right>_{z}\)

jbmxy

\(\left< \Jv\cdot\Bv \right>_{z}\)

abmxy

\(\left< \Av\cdot\Bv \right>_{z}\)

ubmxy

\(\left< \Uv\cdot\Bv \right>_{z}\)

examxy1

\(\left< \Ev\times\Av \right>_{z}|_x\)

examxy2

\(\left< \Ev\times\Av \right>_{z}|_y\)

examxy3

\(\left< \Ev\times\Av \right>_{z}|_z\)

StokesImxy

\(\left< \epsilon_{B\perp} \right>_{z}|_z\)

StokesQmxy

\(-\left<\epsilon_{B\perp} \cos2\chi \right>_{z}|_z\)

StokesUmxy

\(-\left<\epsilon_{B\perp} \sin2\chi \right>_{z}|_z\)

StokesQ1mxy

\(+\left<F\epsilon_{B\perp} \sin2\chi \right>_{z}|_z\)

StokesU1mxy

\(-\left<F\epsilon_{B\perp} \cos2\chi \right>_{z}|_z\)

beta1mxy

\(\left< \Bv^2/(2\mu_0 p) \right>_{z}|_z\)

Module temperature_idealgas.f90

Variable

Meaning

TTmxy

\(\left<T\right>_{z}\)

EmAIA94mxy

Emission off AIA 94 channel integrated over z direction

EmAIA131mxy

Emission off AIA 131 channel integrated over z direction

EmAIA171mxy

Emission off AIA 171 channel integrated over z direction

EmAIA193mxy

Emission off AIA 193 channel integrated over z direction

EmAIA211mxy

Emission off AIA 211 channel integrated over z direction

EmAIA304mxy

Emission off AIA 304 channel integrated over z direction

EmAIA335mxy

Emission off AIA 335 channel integrated over z direction

EmXRTmxy

Emission off XRT Al-poly channel integrated over z direction

Module thermal_energy.f90

Variable

Meaning

TTmxy

\(\left<T\right>_{z}\)

Module viscosity.f90

Variable

Meaning

fviscmxy

\(\left<2\nu\varrho u_i \mathcal{S}_{ix} \right>_{z}\) (\(x\) -xomponent of viscous flux)

fviscsmmxy

\(\left<2\nu_{\mathrm Smag}\varrho u_i \mathcal{S}_{ix} \right>_{z}\) (\(x\) -xomponent of viscous flux)

fviscymxy

\(\left<2\nu\varrho u_i \mathcal{S}_{iy} \right>_{z}\) (\(y\) -xomponent of viscous flux)

Module experimental/magnetic_shearboxJ.f90

Variable

Meaning

bxmxy

\(\left< B_x \right>_{z}\)

bymxy

\(\left< B_y \right>_{z}\)

bzmxy

\(\left< B_z \right>_{z}\)

jxmxy

\(\left< J_x \right>_{z}\)

jymxy

\(\left< J_y \right>_{z}\)

jzmxy

\(\left< J_z \right>_{z}\)

axmxy

\(\left< A_x \right>_{z}\)

aymxy

\(\left< A_y \right>_{z}\)

azmxy

\(\left< A_z \right>_{z}\)

bx2mxy

\(\left< B_x^2 \right>_{z}\)

by2mxy

\(\left< B_y^2 \right>_{z}\)

bz2mxy

\(\left< B_z^2 \right>_{z}\)

bxbymxy

\(\left< B_x B_y \right>_{z}\)

bxbzmxy

\(\left< B_x B_z \right>_{z}\)

bybzmxy

\(\left< B_y B_z \right>_{z}\)

poynxmxy

\(\left< \Ev\times\Bv \right>_{x}\)

poynymxy

\(\left< \Ev\times\Bv \right>_{y}\)

poynzmxy

\(\left< \Ev\times\Bv \right>_{z}\)

jbmxy

\(\left< \Jv\cdot\Bv \right>_{z}\)

abmxy

\(\left< \Av\cdot\Bv \right>_{z}\)

examxy1

\(\left< \Ev\times\Av \right>_{z}|_x\)

examxy2

\(\left< \Ev\times\Av \right>_{z}|_y\)

examxy3

\(\left< \Ev\times\Av \right>_{z}|_z\)

StokesImxy

\(\left< \epsilon_{B\perp} \right>_{z}|_z\)

StokesQmxy

\(-\left<\epsilon_{B\perp} \cos2\chi \right>_{z}|_z\)

StokesUmxy

\(-\left<\epsilon_{B\perp} \sin2\chi \right>_{z}|_z\)

StokesQ1mxy

\(+\left<F\epsilon_{B\perp} \sin2\chi \right>_{z}|_z\)

StokesU1mxy

\(-\left<F\epsilon_{B\perp} \cos2\chi \right>_{z}|_z\)

beta1mxy

\(\left< \Bv^2/(2\mu_0 p) \right>_{z}|_z\)

Module obsolete/special/axionSU2back.f90

Variable

Meaning

grandxy

\(\left< {\cal T}^Q\right>_{z}\)

grantxy

\(\left< {\cal T}^\chi\right>_{z}\)

Module special/axionSU2back.f90

Variable

Meaning

grandxy

\(\left< {\cal T}^Q\right>_{z}\)

grantxy

\(\left< {\cal T}^\chi\right>_{z}\)