slEquivariantVectorBundle(...,CoefficientRing=>...) -- name for optional argument

Synopsis

Usage:

W = slEquivariantVectorBundle(n,m,d,CoefficientRing=>C)

Description

This is an option to tell slEquivariantVectorBundle to define the vector bundle over a projective space whose coordinate ring has coefficients in the ring C.

Further information

Default value: QQ
Function: slEquivariantVectorBundle -- computes a SL-equivariant vector bundle over some projective space
Option key: CoefficientRing -- an optional argument

Functions with optional argument named CoefficientRing :

flattenRing(...,CoefficientRing=>...) -- optionally specify the desired coefficient ring of the flattened ring
generators(...,CoefficientRing=>...) -- see generators(Ring) -- the list of generators of a ring
Grassmannian(...,CoefficientRing=>...) -- see Grassmannian(ZZ,ZZ) -- the Grassmannian of linear subspaces of a vector space
Schubert(...,CoefficientRing=>...) -- see Schubert(ZZ,ZZ,VisibleList) -- find the Plücker ideal of a Schubert variety
sl2EquivariantConstantRankMatrix(...,CoefficientRing=>...) -- name for optional argument
sl2EquivariantVectorBundle(...,CoefficientRing=>...) -- name for optional argument
slEquivariantConstantRankMatrix(...,CoefficientRing=>...) -- name for optional argument
slEquivariantVectorBundle(...,CoefficientRing=>...) -- name for optional argument