Results 141 to 150 of about 3,692,977 (264)
Chern classes in equivariant bordism
Abstract We introduce Chern classes in $U(m)$ -equivariant homotopical bordism that refine the Conner–Floyd–Chern classes in the $\mathbf {MU}$ -cohomology of $B U(m)$ .
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We propose a triality relating the Double-Scaled SYK model, SL(2, ℂ) Chern-Simons theory on a disk with an irregular singularity at the center and the outcome of “real Schur quantization” applied to SU(2) Seiberg-Witten theory with Neumann boundary ...
Davide Gaiotto, Herman Verlinde
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Submanifolds of generalized Hopf manifolds, type numbers and the first Chern class of the normal bundle [PDF]
Sorin Dragomir, Mauro Capursi
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Real Grassmann polylogarithms and Chern classes [PDF]
Richard Hain, Jun Yang
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De Sitter space constraints on brane tensions and couplings
We argue for the existence of bounds on the tensions of p-branes in de Sitter space in terms of the Hubble rate and the strength of a class of Chern-Simons-like couplings.
Saquib Hassan+2 more
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$ L^p $-theory for the $ {\partial }\overline{\partial} $-equation and isomorphisms results
We establish an $ L^{p}_{\rm loc} $-existence theorem for the $ {\partial }\overline{\partial} $-equation on a half-space of $ \mathbb C^n $. The result is achieved for forms of class $ L^{p}_{\rm loc} $ as well as for those forms in the scale of $ W ...
Shaban Khidr, Salomon Sambou
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Toric polar maps, normal crossings and mixed volumes
Given a hypersurface in a complex projective space, we prove that the Chern–Schwartz–MacPherson class of a certain open set, namely the complement of the union of the hypersurface and the coordinate hyperplanes, is given (up to sign) by the multidegrees ...
Fassarella, Thiago+2 more
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Book Review: Multiplicities and Chern classes in local algebra [PDF]
Melvin Hochster
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P. C. Roberts Multiplicities and Chern Classes in local algebra (Cambridge Tracts in Mathematics no. 133, Cambridge, 1998), xi + 303 pp., 0 521 47316 0 (hardback), £37.50 (US$59.95). [PDF]
Liam O’Carroll
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Chern classes of integral submanifolds of some contact manifolds [PDF]
Gheorghe Pitiş
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