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authorallen <allen@6a38eb6e-646e-4a02-a296-d141613ad6c4>2003-07-14 17:44:13 +0000
committerallen <allen@6a38eb6e-646e-4a02-a296-d141613ad6c4>2003-07-14 17:44:13 +0000
commit20687342fc6a286fce9a4384788e2036a88d03d4 (patch)
tree7db8275d468171f7d3e05f6b2e14c407175a37fc
parent7ebb090a5bc6c7d4205733018dd3c93a115fd58f (diff)
minor additions
git-svn-id: http://svn.cactuscode.org/arrangements/CactusBase/Boundary/trunk@240 6a38eb6e-646e-4a02-a296-d141613ad6c4
-rw-r--r--doc/documentation.tex8
1 files changed, 6 insertions, 2 deletions
diff --git a/doc/documentation.tex b/doc/documentation.tex
index e27881f..51ebda7 100644
--- a/doc/documentation.tex
+++ b/doc/documentation.tex
@@ -35,12 +35,16 @@ The general idea is that codes which use boundary conditions, be they
physical or symmetry conditions, need not know anything about the
thorns which provide them.
+This thorn also contains some standard boundary conditions, most of which
+can be used with any spatial dimension and data type.
+
\subsection{Local and non-local boundary conditions}
Boundary conditions can be \emph{local}, meaning that the boundary
point can be updated based on data in its immediate vicinity, or
\emph{non-local}, meaning that the new value on the boundary depends
-on data from a remote region of the computational domain. An example
+on data from a remote region of the computational domain (for a parallel
+simulation this data could for example be physically located on several different processors). An example
of the latter is a ``rotating'' symmetry condition, which arises
e.g.~when one uses a quadrant to simulate a physical domain which
possesses a rotational symmetry.
@@ -52,7 +56,7 @@ the computational domain as a subregion of some larger domain which
possesses symmetries. These symmetries allow a simulation of the
subregion to act as an effective simulation of the larger encompassing
domain, because the latter can be inferred from the former via the
-symmetry. For example, one can simulate a rotating star by
+symmetry. For example, one can often simulate a rotating star by
`slicing' the space in half through the equatorial plane, simulating
only one half, and placing a reflection boundary condition at this
plane. The symmetry can be regarded as a property of the