|
D.7.1.30 irred_secondary_no_molien
Procedure from library finvar.lib (see finvar_lib).
- Usage:
- irred_secondary_no_molien(P,REY[,deg_vec,v]);
P: a 1xn <matrix> with primary invariants, REY: a gxn <matrix>
representing the Reynolds operator, deg_vec: an optional <intvec>
listing some degrees where no irreducible secondary invariants can
be found, v: an optional <int>
- Assume:
- n is the number of variables of the basering, g the size of the group,
REY is the 1st return value of group_reynolds(), reynolds_molien() or
the second one of primary_invariants()
- Return:
- Irreducible secondary invariants of the invariant ring (type <matrix>)
- Display:
- information if v does not equal 0
- Theory:
- Irred. secondary invariants are calculated by finding a basis (in terms of
monomials) of the basering modulo primary and previously found secondary
invariants, mapping those to invariants with the Reynolds operator. Among
these images we pick secondary invariants, using Groebner basis
techniques.
Example:
See also:
irred_secondary_char0.
|