Results 151 to 160 of about 1,348 (187)
Gluon scattering on the self-dual dyon. [PDF]
Lett Math PhysAdamo T, Bogna G, Mason L, Sharma A.
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Stability of Homomorphisms, Coverings and Cocycles I: Equivalence
Chapman M, Lubotzky A.
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On a cohomology of digraphs and Hochschild cohomology [PDF]
Journal of Homotopy and Related Structures, 2015 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yury Muranov +2 more
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Relative Cohomology and Generalized Tate Cohomology
Algebras and Representation Theory, 2017Let \(R\) be a ring with identity, all \(R\)-modules in the paper are considered to be left modules and unitary. Using proper resolutions of modules over \(R\), the authors of this paper discuss relative homological dimensions and relative derived functors.
Bin Yu, Xiaosheng Zhu, Yanbo Zhou
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Coarse Cohomology and lp-Cohomology
K-Theory, 1998Let \(G\) be a connected, undirected infinite graph with uniformly bounded vertex degrees. For any \(k\in\mathbb{N}\) and \(k=\infty\) the \(k\)th reduced and unreduced \(\ell_p\)-cohomologies for those graphs are defined: \(HX^k_{(p)}(G)\) and \(\overline{HX}^k_{(p)}(G)\).
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Canadian Journal of Mathematics, 1957
It is our purpose in this paper to present certain aspects of a cohomology theory of a ring R relative to a subring S, basing the theory on the notions of induced and produced pairs of our earlier paper (2), but making the paper self-contained except for ...
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It is our purpose in this paper to present certain aspects of a cohomology theory of a ring R relative to a subring S, basing the theory on the notions of induced and produced pairs of our earlier paper (2), but making the paper self-contained except for ...
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1989
Our purpose is to interest people to calculate (co)homology with help of a computer, in particular, (co)homology of Lie algebras and Lie superalgebras.
D. Leites, G. Post
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Our purpose is to interest people to calculate (co)homology with help of a computer, in particular, (co)homology of Lie algebras and Lie superalgebras.
D. Leites, G. Post
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2007
Dating back to work of Berthelot, rigid cohomology appeared as a common generalization of Monsky-Washnitzer cohomology and crystalline cohomology. It is a p-adic Weil cohomology suitable for computing Zeta and L-functions for algebraic varieties on finite fields.
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Dating back to work of Berthelot, rigid cohomology appeared as a common generalization of Monsky-Washnitzer cohomology and crystalline cohomology. It is a p-adic Weil cohomology suitable for computing Zeta and L-functions for algebraic varieties on finite fields.
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