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Charles J. Cazeau,Stuart D. Scott Jr.ent of a complex arrangement, .(.). Call the complex arrangements . = (., .) and . = (.) ., or . if .(.) and .(.) are diffeomorphic, homeomorphic, or homotopy equivalent. It is natural to ask how these topological equivalence classes relate to the combinatorial equivalence classes defined earlier. F博识 发表于 2025-3-22 11:58:59
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Introduction:History and Scope of This Book, where .., .. are G-modules and the restrictions .., .. of . to .., .. are either the identity or unitary reflection groups. Let .. = (.(..),..), .. = (.(..), ..). Then .(.) = .. × ... It follows from Theorem 4.28 and Theorem 6.59 that it suffices to find bases for . and .. Thus we may assume that .Myofibrils 发表于 2025-3-22 19:34:29
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Intelligent Multimodal Systems,In this appendix we collect some definitions and facts in commutative algebra. These facts concern free modules, Krull dimension of rings and dimension of modules, graded rings and modules, associated primes, and regular sequences.