version 4.2 authored by Udo Ziegler's avatar Udo Ziegler
...@@ -916,7 +916,7 @@ Here is an example of looping over the active region of a superblock: ...@@ -916,7 +916,7 @@ Here is an example of looping over the active region of a superblock:
The tracer array index, `ic`, runs from 0 to `_C.tracer`-1 whereas the The tracer array index, `ic`, runs from 0 to `_C.tracer`-1 whereas the
species array index, `is`, runs from 0 to `_C.species`-1. Tracer species array index, `is`, runs from 0 to `_C.species`-1. Tracer
variables are assumed dimensionless and it are usually defined in the variables are assumed dimensionless and it are usually defined in the
range $[0,1]$. The mesh of the superblock is indexed by range [0,1]. The mesh of the superblock is indexed by
(`ix`,`iy`,`iz`). (`ix`,`iy`,`iz`).
**Important:** The species number densities must be consistently defined **Important:** The species number densities must be consistently defined
...@@ -1110,7 +1110,7 @@ The macro `SPQR(a,b,c)` defined in header file `nirvana.h` shortcuts the ...@@ -1110,7 +1110,7 @@ The macro `SPQR(a,b,c)` defined in header file `nirvana.h` shortcuts the
algebraic expression $a^2+b^2+c^2$. algebraic expression $a^2+b^2+c^2$.
**Example 2** (taken from `/nirvana/testproblems/MHD/problem17`; cf. **Example 2** (taken from `/nirvana/testproblems/MHD/problem17`; cf.
[@Z05]) [Z05](#references))
IC for the shock-cloud interaction problem simulated in a 3D Cartesian IC for the shock-cloud interaction problem simulated in a 3D Cartesian
box given by $(x,y,z)\in [-1/2,1/2]^3$: box given by $(x,y,z)\in [-1/2,1/2]^3$:
...@@ -1118,7 +1118,7 @@ $$(\varrho,p,v_x,v_y,v_z,B_x,B_y,B_z)=\left\{\begin{array}{ll} ...@@ -1118,7 +1118,7 @@ $$(\varrho,p,v_x,v_y,v_z,B_x,B_y,B_z)=\left\{\begin{array}{ll}
(3.86859,167.345,0,0,0,0,2.1826182,-2.1826182) & x<0.1\\ (3.86859,167.345,0,0,0,0,2.1826182,-2.1826182) & x<0.1\\
(1,1,-11.2536,0,0,0,0.56418958,0.56418958) & x\ge 0.1 (1,1,-11.2536,0,0,0,0.56418958,0.56418958) & x\ge 0.1
\end{array}\right.$$ At ${\mathbf x}=(0.3,0,0)$ a spherical clump with \end{array}\right.$$ At ${\mathbf x}=(0.3,0,0)$ a spherical clump with
radius $0.15$ and density of $10$ is embedded and co-moving with its radius 0.15 and density of 10 is embedded and co-moving with its
surrounding flow under the assumption of pressure equilibrium. The surrounding flow under the assumption of pressure equilibrium. The
adiabatic index $\gamma =5/3$ and magnetic permeability $\mu=1$. The adiabatic index $\gamma =5/3$ and magnetic permeability $\mu=1$. The
grid is initially refined with 3 refinement levels, `_C.level`=3, in the grid is initially refined with 3 refinement levels, `_C.level`=3, in the
...@@ -1254,8 +1254,8 @@ boundary. ...@@ -1254,8 +1254,8 @@ boundary.
#### User-defined BC #### User-defined BC
When U specified BC at the corresponding domain boundary are assumed With letter U boundary conditions at the corresponding domain boundary
user-defined. In that case the code calls user-programmable functions in is assumed user-specified. In that case the code calls user-programmable functions in
the following modules: the following modules:
| module | function | BC for | | module | function | BC for |
...@@ -1282,7 +1282,7 @@ formalism is enabled (cf. [Specification of main simulation ...@@ -1282,7 +1282,7 @@ formalism is enabled (cf. [Specification of main simulation
parameters](#specification-of-main-simulation-parameters)). parameters](#specification-of-main-simulation-parameters)).
Boundary values have to be assigned in ghost cells running from to Boundary values have to be assigned in ghost cells running from to
`g->ixs`-1 ( to `g->iys`-1, to `g->izs`-1) in $x$($y$,$z$)-direction at `g->ixs`-1 ( to `g->iys`-1, to `g->izs`-1) in x(y,z)-direction at
the lower domain boundary. At upper domain boundaries the index range the lower domain boundary. At upper domain boundaries the index range
depends on the type of variable as listed in the following table: depends on the type of variable as listed in the following table:
...@@ -1305,7 +1305,7 @@ is adopted to transform MHD BC types into BC types for $\Phi$: ...@@ -1305,7 +1305,7 @@ is adopted to transform MHD BC types into BC types for $\Phi$:
| M,A,R | | von-Neumann | | M,A,R | | von-Neumann |
| I,O,D | | Dirichlet | | I,O,D | | Dirichlet |
| F | | not supported | | F | | not supported |
| U | | user-defined *Φ* (function `phiUser()` | | U | | user-defined *Φ* (function `phiUser()`)|
In case of von-Neumann conditions (M,A,R) the gradient of potential In case of von-Neumann conditions (M,A,R) the gradient of potential
vanishes normal to the corresponding domain boundary, i.e., vanishes normal to the corresponding domain boundary, i.e.,
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