Results 81 to 90 of about 2,135 (235)
On the cohomology of tori over local fields with perfect residue field [PDF]
Alessandra Bertapelle +1 more
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Maps on the Mirror Heisenberg–Virasoro Algebra
Using the first cohomology from the mirror Heisenberg–Virasoro algebra to the twisted Heisenberg algebra (as the mirror Heisenberg–Virasoro algebra module), in this paper, we determined the derivations on the mirror Heisenberg–Virasoro algebra.
Xuelian Guo +2 more
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The resolvent cocycle in twisted cyclic cohomology and a local index formula for the Podles sphere [PDF]
Adam Rennie, Roger Senior
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Local cohomology and base change
Let $X \overset{f}\longrightarrow S$ be a morphism of Noetherian schemes, with $S$ reduced. For any closed subscheme $Z$ of $X$ finite over $S$, let $j$ denote the open immersion $X\setminus Z \hookrightarrow X$. Koll r asked whether for any coherent sheaf $\mathcal F$ on $X\setminus Z$ and any index $r\geq 1$, the sheaf $f_*(R^rj_*\mathcal F)$ is ...
openaire +3 more sources
Toward an efficient algorithm for deciding the vanishing of local cohomology modules in prime characteristic [PDF]
Yi Zhang
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Off-shell fields and conserved currents
We study interactions of higher-spin massless fields φ with conserved currents multilinear in the off-shell matter fields ϕ. Specifically, we focus on the 3d case where a slight modification of the σ−-cohomology technique developed earlier is directly ...
E.O. Spirin, M.A. Vasiliev
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Duality and local group cohomology [PDF]
Let G G be a group, let k k be a field, and let L {\mathcal {L}} be a local system — an upwardly directed collection of subgroups whose union is G G . In this paper we give a short, elementary proof of the following result: If either A A
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COFINITENESS AND ARTINIANNESS OF GENERALIZED LOCAL COHOMOLOGY MODULES
Let R be a commutative Noetherian ring, a and b ideals of R and let M and N be two finitely generated R-modules. In this paper, we study the cofiniteness of H_b^j(H_a^i(M, N)) in several cases.
FATEMEH DEHGHANI-ZADEH
doaj
We define a Hodge-theoretical refinement of the Lyubeznik numbers for local rings of complex algebraic varieties. We prove that these numbers are independent of the choices made in their definition and that, for the local ring of an isolated singularity,
García López, Ricardo, Sabbah, Claude
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Complexity of Supersymmetric Systems and the Cohomology Problem [PDF]
We consider the complexity of the local Hamiltonian problem in the context of fermionic Hamiltonians with $\mathcal N=2 $ supersymmetry and show that the problem remains $\mathsf{QMA}$-complete.
Chris Cade, P. Marcos Crichigno
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