ConnectionMatrices : Index

• baseFractionField -- extracts the fraction field of the base polynomial ring of a Weyl algebra
• baseFractionField(FractionField) -- extracts the fraction field of the base polynomial ring of a Weyl algebra
• baseFractionField(PolynomialRing) -- extracts the fraction field of the base polynomial ring of a Weyl algebra
• connectionForm -- computes the connection matrix
• connectionForm(Ideal) -- computes the connection matrix
• connectionForm(List) -- computes the connection matrix
• ConnectionMatrices -- connection matrices and integrable systems from D-ideals
• Cosmological correlator for the 2-site chain
• gaugeMatrix -- computes the base change over the field of rational functions
• gaugeMatrix(Ideal,List) -- computes the base change over the field of rational functions
• gaugeMatrix(List,List) -- computes the base change over the field of rational functions
• gaugeTransform -- computes the gauge transform of a system of connection matrices
• gaugeTransform(Matrix,List) -- computes the gauge transform of a system of connection matrices
• gaugeTransform(Matrix,List,PolynomialRing) -- computes the gauge transform of a system of connection matrices
• Gauss' hypergeometric function
• isEpsilonFactorized -- checks whether a system of connection matrices is in $\epsilon$-factorized form
• isEpsilonFactorized(List,RingElement) -- checks whether a system of connection matrices is in $\epsilon$-factorized form
• isEpsilonFactorized(Matrix,RingElement) -- checks whether a system of connection matrices is in $\epsilon$-factorized form
• isIntegrable -- checks whether a list of matrices fulfills the integrability conditions
• isIntegrable(List) -- checks whether a list of matrices fulfills the integrability conditions
• isIntegrable(PolynomialRing,List) -- checks whether a list of matrices fulfills the integrability conditions
• Massless one-loop triangle Feynman diagram
• normalForm -- computes the normal form within the rational Weyl algebra
• normalForm(RingElement,List) -- computes the normal form within the rational Weyl algebra
• normalForm(RingElement,RingElement) -- computes the normal form within the rational Weyl algebra
• pfaffianSystem -- computes the Pfaffian system of a $D_n$-ideal $I$ for a chosen basis
• pfaffianSystem(Ideal) -- computes the Pfaffian system of a $D_n$-ideal $I$ for a chosen basis
• pfaffianSystem(Ideal,List) -- computes the Pfaffian system of a $D_n$-ideal $I$ for a chosen basis
• standardMonomials -- computes the standard monomials for a $D_n$-ideal
• standardMonomials(Ideal) -- computes the standard monomials for a $D_n$-ideal
• standardMonomials(List) -- computes the standard monomials for a $D_n$-ideal