SLnEquivariantMatrices : Index

• sl2EquivariantConstantRankMatrix -- computes a SL(2)-equivariant constant rank matrix
• sl2EquivariantConstantRankMatrix(...,CoefficientRing=>...) -- name for optional argument
• sl2EquivariantConstantRankMatrix(PolynomialRing,ZZ) -- computes a SL(2)-equivariant constant rank matrix
• sl2EquivariantConstantRankMatrix(ZZ,ZZ) -- computes a SL(2)-equivariant constant rank matrix
• sl2EquivariantVectorBundle -- computes a SL(2)-equivariant vector bundle over some projective space
• sl2EquivariantVectorBundle(...,CoefficientRing=>...) -- name for optional argument
• sl2EquivariantVectorBundle(PolynomialRing,ZZ) -- computes a SL(2)-equivariant vector bundle over some projective space
• sl2EquivariantVectorBundle(ZZ,ZZ) -- computes a SL(2)-equivariant vector bundle over some projective space
• slEquivariantConstantRankMatrix -- computes a SL-equivariant constant rank matrix
• slEquivariantConstantRankMatrix(...,CoefficientRing=>...) -- name for optional argument
• slEquivariantConstantRankMatrix(PolynomialRing,ZZ,ZZ) -- computes a SL-equivariant constant rank matrix
• slEquivariantConstantRankMatrix(PolynomialRing,ZZ,ZZ,PolynomialRing) -- computes a SL-equivariant constant rank matrix
• slEquivariantConstantRankMatrix(ZZ,ZZ,ZZ) -- computes a SL-equivariant constant rank matrix
• slEquivariantConstantRankMatrix(ZZ,ZZ,ZZ,PolynomialRing) -- computes a SL-equivariant constant rank matrix
• slEquivariantVectorBundle -- computes a SL-equivariant vector bundle over some projective space
• slEquivariantVectorBundle(...,CoefficientRing=>...) -- name for optional argument
• slEquivariantVectorBundle(PolynomialRing,ZZ,ZZ) -- computes a SL-equivariant vector bundle over some projective space
• slEquivariantVectorBundle(PolynomialRing,ZZ,ZZ,PolynomialRing) -- computes a SL-equivariant vector bundle over some projective space
• slEquivariantVectorBundle(ZZ,ZZ,ZZ) -- computes a SL-equivariant vector bundle over some projective space
• slEquivariantVectorBundle(ZZ,ZZ,ZZ,PolynomialRing) -- computes a SL-equivariant vector bundle over some projective space
• slIrreducibleRepresentationsTensorProduct -- computes the irreducible SL-subrepresentations of the tensor product of two symmetric products
• slIrreducibleRepresentationsTensorProduct(PolynomialRing,ZZ,ZZ) -- computes the irreducible SL-subrepresentations of the tensor product of two symmetric products
• slIrreducibleRepresentationsTensorProduct(ZZ,ZZ,ZZ) -- computes the irreducible SL-subrepresentations of the tensor product of two symmetric products
• SLnEquivariantMatrices -- Ancillary file to the paper "A construction of equivariant bundles on the space of symmetric forms"