Proves degree obstructions for equivalence of generalized Airy operators of the same type and answers Katz's 1987 question.
C., Garg, R., Singh, J
6 Pith papers cite this work. Polarity classification is still indexing.
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Birational localization of motivic spaces over perfect fields is equivalent to S^{2,1}-nullification, making π0^{b A^1} a birational invariant for proper schemes.
The variety of skew braces is not action accessible.
Defines higher-level affine wreath product algebras and higher-level affine Frobenius Hecke algebras as path algebras of categories depending on a Frobenius superalgebra, yielding new analogues of degenerate affine Hecke and affine Sergeev algebras.
Cochordal zero-divisor graphs of chain rings admit refined Betti formulas yielding 2-linear resolutions for the studied quotient rings.
Upper bounds on the number of irreducible factors of certain integer polynomials are obtained from prime factorizations of evaluated values and complex root locations, extending to bivariate polynomials via non-Archimedean valuations.
citing papers explorer
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The Equivalence Problem for Generalized Airy Operators
Proves degree obstructions for equivalence of generalized Airy operators of the same type and answers Katz's 1987 question.
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Birational Algebraic Topology
Birational localization of motivic spaces over perfect fields is equivalent to S^{2,1}-nullification, making π0^{b A^1} a birational invariant for proper schemes.
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Action accessibility in the variety of skew braces
The variety of skew braces is not action accessible.
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Higher-level affine wreath product algebras
Defines higher-level affine wreath product algebras and higher-level affine Frobenius Hecke algebras as path algebras of categories depending on a Frobenius superalgebra, yielding new analogues of degenerate affine Hecke and affine Sergeev algebras.
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Betti numbers for cochordal zero-divisor graphs of commutative rings
Cochordal zero-divisor graphs of chain rings admit refined Betti formulas yielding 2-linear resolutions for the studied quotient rings.
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Prime numbers and factorization of polynomials
Upper bounds on the number of irreducible factors of certain integer polynomials are obtained from prime factorizations of evaluated values and complex root locations, extending to bivariate polynomials via non-Archimedean valuations.