MixedMultiplicity : Index

• homIdealPolytope -- Compute the homogeneous ideal corresponding to the vertices of a lattice polytope in $\mathbb{R}^n$.
• homIdealPolytope(...,CoefficientRing=>...) -- choose the coefficient ring of the (output) ideal
• homIdealPolytope(...,VariableBaseName=>...) -- choose a base name for variables in the created ring
• homIdealPolytope(List) -- Compute the homogeneous ideal corresponding to the vertices of a lattice polytope in $\mathbb{R}^n$.
• MixedMultiplicity -- Calculate mixed multiplicities, mixed volume and sectional Milnor numbers
• mixedMultiplicity -- Compute a given mixed multiplicity of ideals
• mixedMultiplicity(Sequence,Sequence) -- Compute a given mixed multiplicity of ideals
• mMixedVolume -- Compute the mixed volume of a collection of lattice polytopes
• mMixedVolume(List) -- Compute the mixed volume of a collection of lattice polytopes
• multiReesIdeal -- Compute the defining ideal of multi-Rees algebra of ideals
• multiReesIdeal(...,VariableBaseName=>...) -- choose a base name for variables in the created ring
• multiReesIdeal(Ideal) -- Compute the defining ideal of multi-Rees algebra of ideals
• multiReesIdeal(Ideal,RingElement) -- Compute the defining ideal of multi-Rees algebra of ideals
• multiReesIdeal(List) -- Compute the defining ideal of multi-Rees algebra of ideals
• multiReesIdeal(List,List) -- Compute the defining ideal of multi-Rees algebra of ideals
• secMilnorNumbers -- Compute the sectional Milnor numbers of a hypersurface with an isolated singularity
• secMilnorNumbers(RingElement) -- Compute the sectional Milnor numbers of a hypersurface with an isolated singularity