Results 151 to 160 of about 3,784,223 (275)
First Chern class and birational germs of Kato surfaces [PDF]
Massimiliano Pontecorvo
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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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Espace des modules des faisceaux semi-stables de rang 2 et de classes de Chern $c_{1}=0$, $c_{2}=2$ et $c_{3}=0$ sur une hypersurface cubique lisse de $\mathbb{P}^{4}$ [PDF]
Stéphane Druel
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Chern classes for twisted K-theory
The spectrum level version of the total Chern class map is the map of infinite loop spaces from the \(K\)-theory space of \(X\) taking values in an infinite loop space \({\mathcal H}_{\text{mult}}(X)\) such that its homotopy groups give the units of the motivic cohomology. Such constructions were performed in [\textit{C. P. Boyer} et al., Invent. Math.
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Cheeger-Chern-Simons classes of representations of finite subgroups of $\mathrm{SL}(2,\mathbb{C})$ and the spectrum of rational double point singularities [PDF]
José Antonio Arciniega-Nevárez +2 more
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Kähler shift makes chern classes riemannian
The author shows that for any Kähler manifold \(M\) the products \(c_p(M)\phi (M)^{n-p},\) \(c_p(M)\) being the Chern classes and \(\phi(M)\) the Kähler class of \(M\), depend only on the underlying oriented Riemannian structure of \(M\). Here, \(\dim M=2n\).
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1-loop renormalisability of integrable sigma-models from 4d Chern-Simons theory
Large families of integrable 2d σ-models have been constructed at the classical level, partly motivated by the utility of integrability on the string worldsheet.
Sylvain Lacroix +2 more
doaj +1 more source
Generating Functions of Orbifold Chern Classes I : Symmetric Products [PDF]
Toru Ohmoto
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