TOMS392
Systems of Hyperbolic PDE's
TOMS392
is a FORTRAN77 library which
implements ACM TOMS algorithm 392, for solving systems of
hyperbolic partial differential equations.
The text of many ACM TOMS algorithms is available online
through ACM:
http://www.acm.org/pubs/calgo
or NETLIB:
http://www.netlib.org/toms/index.html.
Languages:
TOMS392 is available in
a FORTRAN77 version.
Reference:
-
Robert Smith, Dennis McCall,
Algorithm 392:
Systems of Hyperbolic PDE,
Communications of the ACM,
Volume 13, Number 9, June 1970, pages 567-570.
Source Code:
Examples and Tests:
List of Routines:
-
CHARAC solves an initial value problem for a quasilinear
hyperbolic system of equations.
-
CHVAR computes the coefficients in the normal form
of the characteristic.
-
CHSTEP takes a time step along the characteristic.
You can go up one level to
the FORTRAN77 source codes.
Last revised on 11 January 2006.