Results 21 to 30 of about 31,122 (308)
Completeness for intersection classes
Discrete Mathematics, 1998 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Timothy B. Moorhouse, Derek G. Corneil
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Clifford quadratic complete intersections [PDF]
, 2023 In this paper, we define and study Clifford quadratic complete intersections. After showing some properties of Clifford quantum polynomial algebras, we show that there is a natural one-to-one correspondence between Clifford quadratic complete ...
Hu, Haigang, Mori, Izuru
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Almost complete intersections [PDF]
, 2008 We establish the structures of some almost complete intersections from the structure theorem of codimension three Gorenstein ideal of Buchsbaum and Eisenbud and investigate the bound for the multiplicity conjectured by Herzog and Srinivasan for almost ...
Seo, Sumi, Sumi Seo
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On cohomologically complete intersection modules [PDF]
Hiroshima Mathematical Journal, 2021 Let \(I\) denote an ideal of a local ring \((R,\mathfrak{m})\). A finitely generated \(R\)-module \(M\) is called cohomologically complete intersection with respect to \(I\) if \(H^i_I(M)\) vanishes for all \(i \not= \operatorname{grade} (I,M)\), where \(H^i_I(M)\) denotes the \(i\)-th local cohomology module of \(M\) with respect to \(I\). This is the
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Quiver theories and Hilbert series of classical Slodowy intersections
Nuclear Physics B, 2020 We build on previous studies of the Higgs and Coulomb branches of SUSY quiver theories having 8 supercharges, including 3dN=4, and Classical gauge groups. The vacuum moduli spaces of many such theories can be parameterised by pairs of nilpotent orbits of
Amihay Hanany, Rudolph Kalveks
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Noncommutative complete intersections
Journal of Algebra, 2015 Several generalizations of a commutative ring that is a graded complete intersection are proposed for a noncommutative graded $k$-algebra; these notions are justified by examples from noncommutative invariant theory.
Kirkman, E. +2 more
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SET-THEORETIC COMPLETE INTERSECTIONS ON BINOMIALS, THE SIMPLICIAL TORIC CASE
Pesquimat, 2014 Let V be a simplicial toric variety of codimension r over a field of any characteristic. We completely characterize the implicial toric varieties that are set-theoretic complete intersections on binomials. In particular we prove that: 1.
Margherita Barile +2 more
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Differential forms on free and almost free divisors [PDF]
, 2000 We introduce a variant of the usual Kähler forms on singular free divisors, and show that it enjoys the same depth properties as Kähler forms on isolated hypersurface singularities.
Mond, D. (David)
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Examples of diffeomorphic complete intersections with different Hodge numbers [PDF]
, 2020 In this paper, we give three pairs of complex 3-dim complete intersections and a pair of complex 5-dim complete intersections, and every pair of them is diffeomorphic but with different Hodge numbers.
Wang, Jianbo, Wang, Yuyu, Yu, Zhiwang
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On the Variety of Paths on Complete Intersections in Grassmannians
Моделирование и анализ информационных систем, 2014 In this article we study the Fano variety of lines on the complete intersection of the grassmannian G(n, 2n) with hypersurfaces of degrees d1 ..., di . A length l path on such a variety is a connected curve composed of l lines.
S. M. Yermakova
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