Titlebook: Advances in Rings, Modules and Factorizations; Graz, Austria, Febru Alberto Facchini,Marco Fontana,Bruce Olberding Conference proceedings 2

Madison

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书目名称Advances in Rings, Modules and Factorizations网络公开度学科排名




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书目名称Advances in Rings, Modules and Factorizations被引频次学科排名




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书目名称Advances in Rings, Modules and Factorizations读者反馈学科排名

CLIFF

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Camouflage

Conference proceedings 2020ide range of research trends in the theory of commutative and non-commutative rings and their modules, including multiplicative ideal theory, Dedekind and Krull rings and their generalizations, rings of integer valued-polynomials, topological aspects of ring theory, factorization theory in rings and

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Conference proceedings 2020s well as graduate students wishing to find entryways into active areas of current research in algebra.  A novel aspect of the volume is an emphasis on how diverse types of algebraic structures and contexts (rings, modules, semigroups, categories) may be treated with overlapping and reinforcing approaches. .

Lipoprotein

On Syzygies for Rings of Invariants of Abelian Groups,ree bound for syzygies of rings of invariants yields bounds on the presentation of a block monoid associated to a finite sequence of elements in an abelian group. The results have an equivalent formulation in terms of binomial ideals, but here the language of monoid congruences and the notion of catenary degree is used.

THROB

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Abdellah El Fallahi,Rafael Martíat it has finite limits and that the canonical functor . preserves finite limits. When . is a normal category, assuming for simplicity that . is the class of all monomorphisms in ., we show that pullback stable .-essential monomorphisms are the same as what we call subobject-essential monomorphisms.

转向

What is the Spectral Category?,at it has finite limits and that the canonical functor . preserves finite limits. When . is a normal category, assuming for simplicity that . is the class of all monomorphisms in ., we show that pullback stable .-essential monomorphisms are the same as what we call subobject-essential monomorphisms.