Generalization of Strassmann's theorem to multivariate convergent power series over complete non-Archimedean fields, characterizing finiteness of the zero set and bounding its cardinality via the reduction of the saturated ideal.
Poly` edres de Newton et nombres de Milnor
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K-theory rings of toric and flag varieties are realized as quotients of group algebras from linear families of virtual polytopes, yielding natural relations and descriptions of structure sheaf classes, including in the T-equivariant case.
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A multivariate Strassmann theorem
Generalization of Strassmann's theorem to multivariate convergent power series over complete non-Archimedean fields, characterizing finiteness of the zero set and bounding its cardinality via the reduction of the saturated ideal.
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Polyhedral models for K-theory of toric and flag varieties
K-theory rings of toric and flag varieties are realized as quotients of group algebras from linear families of virtual polytopes, yielding natural relations and descriptions of structure sheaf classes, including in the T-equivariant case.