I need to transform a set of symbolic equations defining relations between \vec(a) = (a,b,c)
and \vec(x) = (x,y)
, e.g.
a = 1./2 * x
b = -1./2 * x
c = 1./2 * y
into a matrix form so that I get the matrix A, when I write \vec(a) = A * \vec(x)
:
/ a \ / 1./2 0 \ / x \
| b | = | -1./2 0 | * \ y /
\ c / \ 0 1./2 /
Now the problem is, that the whole things needs to be in Fortran: reading the equations and transforming them to the matrix A.
I have found the module fparser (https://www.sourceforge.net/projects/fparser/) to evaluate symbolic math expressions, but I could need some help figuring out how to most efficiently build these matrices without doing too much string parsing...
Although it's long ago, I want to post what helped me solving the issue:
I used fparser
(http://fparser.sourceforge.net/).