First principle modeling of chemical processes very often leads to a mixed
system of partial differential equations (PDEs) and differential algebraic
equations (DAEs) which must be preprocessed for use in standard DAE numeric
al simulation or optimization tools. This contribution presents the symboli
c preprocessing tool SYPPROT developed for the simulation environment DIVA
in order to apply DAE numerics also to PDEs. The method-of-lines (MOL) appr
oach for the required PDE discretization is implemented in SYPPROT by confi
gurable finite-difference and finite-volume schemes. The model as well as t
he MOL parameters are represented in a tailor-made MATHEMATICA data structu
re (MDS). The preprocessing of a PDE model is illustrated by the example of
a circulation-loop-reactor (CLR). (C) 2001 IMACS. Published by Elsevier Sc
ience B.V. All rights reserved.