Commutative algebra.
Overview
| Works: | 80 works in 28 publications in 28 languages | |
|---|---|---|
Titles
Standard integral table algebras generated by a non-real element of small degree /
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Manis valuations and Prufer extensions I : = a new chapter in commutative algebra /
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Galois extensions of structured ring spectra : = stably dualizable groups /
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Homological and computational methods in commutative algebra = dedicated to Winfried Bruns on the occasion of his 70th birthday /
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Algebraic and differential methods for nonlinear control theory = elements of commutative algebra and algebraic geometry /
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Commutative algebra = expository papers dedicated to David Eisenbud on the occasion of his 75th birthday /
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Monogenic functions in spaces with commutative multiplication and applications
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Local cohomology : = an algebraic introduction with geometric applications /
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The geometry of syzygies : = a second course in commutative algebra and algebraic geometry /
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Local cohomology : = an algebraic introduction with geometric applications /
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(Language materials, printed)
Standard integral table algebras generated by a non-real element of small degree
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(Language materials, printed)
Solving polynomial equation systems.. II,. Macaulay's paradigm and Grobner technology /
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Commutative algebra = recent advances in commutative rings, integer-valued polynomials, and polynomial functions /
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Constructive commutative algebra : = projective modules over polynomial rings and dynamical Gröbner bases /
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Constructive commutative algebra = projective modules over polynomial rings and dynamical Gröbner bases /
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Extended abstracts Spring 2015 = interactions between representation theory, algebraic topology and commutative algebra /
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Commutative algebra and its interactions to algebraic geometry = VIASM 2013-2014 /
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Local cohomology = an algebraic introduction with geometric applications /
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(Electronic resources)
Local cohomology = an algebraic introduction with geometric applications /
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(Electronic resources)
Lectures in algebraic combinatorics = Young's construction, seminormal representations, sl(2) representations, heaps, basics on finite fields /
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The Geometry of Syzygies = A Second Course in Commutative Algebra and Algebraic Geometry /
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