Results 11 to 20 of about 31,583 (180)
Equivariant Cohomological Chern Characters [PDF]
International Journal of Algebra and Computation, 2004 We construct for an equivariant cohomology theory for proper equivariant CW-complexes an equivariant Chern character, provided that certain conditions about the coefficients are satisfied.
Lueck, Wolfgang
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Equivariant Elliptic Cohomology and Rigidity [PDF]
American Journal of Mathematics, 2001 Equivariant elliptic cohomology with complex coefficients was defined axiomatically by Ginzburg, Kapranov and Vasserot and constructed by Grojnowski. We give an invariant definition of S^1-equivariant elliptic cohomology, and use it to give an entirely ...
Rosu, Ioanid
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Chiral equivariant cohomology II [PDF]
Transactions of the American Mathematical Society, 2008 Final ...
Lian, Bong H. +2 more
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Equivariant K-theory and equivariant cohomology [PDF]
Mathematische Zeitschrift, 2003 20 pages.
Rosu, Ioanid, Knutson, Allen
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Equivariant differential cohomology
Transactions of the American Mathematical Society, 2018 47 ...
Kübel, Andreas, Thom, Andreas
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Quantum gravity and equivariant cohomology [PDF]
Nuclear Physics B, 1995 A procedure for obtaining correlation function densities and wavefunctionals for quantum gravity from the Donaldson polynomial invariants of topological quantum field theories, is given. We illustrate how our procedure may be applied to three and four dimensional quantum gravity.
Brooks, Roger, Lifschytz, Gilad
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Symplectic cohomology and q-intersection numbers [PDF]
, 2012 Given a symplectic cohomology class of degree 1, we define the notion of an equivariant Lagrangian submanifold. The Floer cohomology of equivariant Lagrangian submanifolds has a natural endomorphism, which induces a grading by generalized eigenspaces ...
A. Abbondandolo +25 more
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Chiral equivariant cohomology I
Advances in Mathematics, 2007 We construct a new equivariant cohomology theory for a certain class of differential vertex algebras, which we call the chiral equivariant cohomology. A principal example of a differential vertex algebra in this class is the chiral de Rham complex of Malikov-Schechtman-Vaintrob of a manifold with a group action.
Lian, B.H., Linshaw, A.R.
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Topologically twisted SUSY gauge theory, gauge-Bethe correspondence and quantum cohomology
Journal of High Energy Physics, 2019 We calculate the partition function and correlation functions in A-twisted 2d N $$ \mathcal{N} $$ = (2, 2) U(N) gauge theories and topologically twisted 3d N $$ \mathcal{N} $$ = 2 U(N) gauge theories containing an adjoint chiral multiplet with particular
Hee-Joong Chung, Yutaka Yoshida
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Forum of Mathematics, Sigma, 2021 We construct a $(\mathfrak {gl}_2, B(\mathbb {Q}_p))$ and Hecke-equivariant cup product pairing between overconvergent modular forms and the local cohomology at $0$ of a sheaf on $\mathbb {P}^1$, landing in the compactly supported completed $\mathbb {C ...
Sean Howe
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