Package: deSolve
Version: 1.2-2
Title: General solvers for ordinary differential equations
(ODE) and for differential algebraic equations (DAE)
Author: Karline Soetaert <k.soetaert@nioo.knaw.nl>,
Thomas Petzoldt <thomas.petzoldt@tu-dresden.de>,
R. Woodrow Setzer <setzer.woodrow@epa.gov>
Maintainer: R. Woodrow Setzer <setzer.woodrow@epa.gov>
Depends: R (>= 2.01)
Description: Functions that solve a system of first-order ordinary
differential equations (ODE) and of differential algebraic
equations (DAE).
The functions provide an interface to the FORTRAN functions
lsoda, lsodar, lsode, lsodes, dvode and daspk.
The package also contains routines designed for solving
uni-and multicomponent 1-D and 2-D reactive transport models.
License: GPL
LazyData: yes
Packaged: Thu Jul 31 04:52:40 2008; theussl

Packaged: Fri Jan 16 05:10:38 2009; rforge

Package: deSolve
Version: 1.2
Title: General solvers for ordinary differential equations
(ODE) and for differential algebraic equations (DAE)
Author: Karline Soetaert <k.soetaert@nioo.knaw.nl>,
Thomas Petzoldt <thomas.petzoldt@tu-dresden.de>,
R. Woodrow Setzer <setzer.woodrow@epa.gov>
Maintainer: R. Woodrow Setzer <setzer.woodrow@epa.gov>
Depends: R (>= 2.01)
Description: Functions that solve a system of first-order ordinary
differential equations (ODE) and of differential algebraic
equations (DAE).
The functions provide an interface to the FORTRAN functions
lsoda, lsodar, lsode, lsodes, dvode and daspk.
The package also contains routines designed for solving
uni-and multicomponent 1-D and 2-D reactive transport models.
License: GPL
LazyData: yes
Packaged: Thu Jul 17 13:01:47 2008; wsetzer

of first-order ordinary differential equations ('ODE'), of
partial differential equations ('PDE'), of differential
algebraic equations ('DAE'), and of delay differential
functions 'lsoda', 'lsodar', 'lsode', 'lsodes' of the 'ODEPACK'
collection, to the FORTRAN functions 'dvode', 'zvode' and 'daspk'
and a C-implementation of solvers of the 'Runge-Kutta' family with
designed for solving 'ODEs' resulting from 1-D, 2-D and 3-D
partial differential equations ('PDE') that have been converted