Search Results - "\(Spin^{c}\)-structure"
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Fractional Hall conductivity and spin-c structure in solvable lattice Hamiltonians
ISSN: 1029-8479, 1029-8479Published: Berlin/Heidelberg Springer Berlin Heidelberg 13.02.2023Published in The journal of high energy physics (13.02.2023)“…A bstract The Kapustin-Fidkowski no-go theorem forbids U(1) symmetric topological orders with non-trivial Hall conductivity in (2+1)d from admitting commuting…”
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Fractional Hall Conductivity and Spin-c Structure in Solvable Lattice Hamiltonians
ISSN: 2331-8422Published: Ithaca Cornell University Library, arXiv.org 16.02.2023Published in arXiv.org (16.02.2023)“…The Kapustin-Fidkowski no-go theorem forbids \(U(1)\) symmetric topological orders with non-trivial Hall conductivity in (2+1)d from admitting commuting…”
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text{Spin}^c$$-structures and Seiberg–Witten equations
ISSN: 0040-5779, 1573-9333Published: 01.08.2023Published in Theoretical and mathematical physics (01.08.2023)Get full text
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Spin structures on Hantzsche-Wendt manifolds
ISSN: 0393-0440Published: 01.01.2022Published in Journal of geometry and physics (01.01.2022)Get full text
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Characterization of hypersurfaces in four dimensional product spaces via two different Spin^c structures
ISSN: 0232-704X, 1572-9060Published: Springer Verlag 07.10.2021Published in Annals of global analysis and geometry (07.10.2021)“… ∈ R, has two different Spin c structures carrying each a parallel spinor. The restriction of these two parallel spinor fields to a 3-dimensional hypersurface M characterizes the isometric immersion of M into M1(c1) × M2(c2…”
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Kuperberg invariants for balanced sutured 3-manifolds
ISSN: 0008-414X, 1496-4279Published: Canada Canadian Mathematical Society 01.12.2021Published in Canadian journal of mathematics (01.12.2021)“…We construct quantum invariants of balanced sutured 3-manifolds with a ${\text {Spin}^c}$ structure out of an…”
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The Reidemeister-Turaev torsion of standard Spin c structures on Seifert fibered 3-manifolds
ISSN: 2258-7519, 2258-7519Published: 23.10.2012Published in Annales de la faculté des sciences de Toulouse. Mathématiques (23.10.2012)“…The Reidemeister-Turaev torsion is an invariant of 3-manifolds equipped with Spin c structures…”
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Twistors, Self-Duality, and Spin\(^c\) Structures
ISSN: 2331-8422Published: Ithaca Cornell University Library, arXiv.org 19.11.2021Published in arXiv.org (19.11.2021)“…The fact that every compact oriented 4-manifold admits spin\(^c\) structures was proved long ago by Hirzebruch and Hopf…”
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Spin\(^c\) structures on Hantzsche-Wendt manifolds
ISSN: 2331-8422Published: Ithaca Cornell University Library, arXiv.org 01.03.2021Published in arXiv.org (01.03.2021)“… manifold of dimension greater than three does not admit a spin\(^c\) structure…”
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Spin c -structures and Dirac operators on contact manifolds
ISSN: 0926-2245, 1872-6984Published: Elsevier B.V 01.03.2005Published in Differential geometry and its applications (01.03.2005)“…Any contact metric manifold has a Spin c -structure. Thus, we study on any Spin c -spinor bundle of a contact metric manifold, Dirac type operators associated to the generalized Tanaka–Webster connection. Bochner…”
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D-branes and Spin c structures
ISSN: 0370-2693, 1873-2445Published: Elsevier B.V 1999Published in Physics letters. B (1999)“…It was recently pointed out by E. Witten that for a D-brane to consistently wrap a submanifold of some manifold, the normal bundle must admit a Spin c structure…”
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Seiberg–Witten–Floer homology of a surface times a circle for non‐torsion spin ℂ structures
ISSN: 0025-584X, 1522-2616Published: 01.06.2005Published in Mathematische Nachrichten (01.06.2005)“… is a surface of genus g ≥ 2, together with its ring structure, for a Spin ℂ structure with non‐vanishing first Chern class…”
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Yamabe Invariants and $ Spin^c $ Structures
ISSN: 1016-443X, 1420-8970Published: 01.12.1998Published in Geometric and functional analysis (01.12.1998)Get full text
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Global anomalies in the Standard Model(s) and beyond
ISSN: 1029-8479, 1029-8479Published: Berlin/Heidelberg Springer Berlin Heidelberg 01.07.2020Published in The journal of high energy physics (01.07.2020)“…A bstract We analyse global anomalies and related constraints in the Standard Model (SM) and various Beyond the Standard Model (BSM) theories. We begin by…”
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Characterization of hypersurfaces in four dimensional product spaces via two different Spin\(^c\) structures
ISSN: 2331-8422Published: Ithaca Cornell University Library, arXiv.org 01.10.2019Published in arXiv.org (01.10.2019)“… \(c_i \in \mathbb R\), has two different Spin\(^c\) structures carrying each a parallel spinor…”
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PIN(2)-monopole Floer homology and the Rokhlin invariant
ISSN: 0010-437X, 1570-5846Published: London Cambridge University Press 01.12.2018Published in Compositio mathematica (01.12.2018)“…$ equipped with a self-conjugate spin $^{c}$ structure $\mathfrak{s}$ is determined by the triple cup product of $Y…”
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A lift of the Seiberg-Witten equations to Kaluza-Klein 5-manifolds
ISSN: 2331-8422Published: Ithaca Cornell University Library, arXiv.org 16.08.2021Published in arXiv.org (16.08.2021)“…We consider Riemannian 4-manifolds \((X,g_X)\) with a Spin^c-structure and a suitable circle bundle \(Y\) over \(X\) such that the Spin^c-structure on \(X…”
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Riemannian manifolds in noncommutative geometry
ISSN: 0393-0440, 1879-1662Published: Elsevier B.V 01.07.2012Published in Journal of geometry and physics (01.07.2012)“…We present a definition of Riemannian manifold in noncommutative geometry. Using products of unbounded Kasparov modules, we show one can obtain such Riemannian…”
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Tangent bundles of Hantzsche–Wendt manifolds
ISSN: 0393-0440, 1879-1662Published: Elsevier B.V 01.08.2013Published in Journal of geometry and physics (01.08.2013)“…We formulate a condition for the existence of a SpinC-structure on an oriented flat manifold Mn with H2(Mn,R)=0. We prove that Mn has a SpinC-structure if and…”
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Rank inequalities for the Heegaard Floer homology of branched covers
ISSN: 1431-0635, 1431-0643Published: 2022Published in Documenta mathematica Journal der Deutschen Mathematiker-Vereinigung. (2022)“…We show that if L is a nullhomologous link in a 3-manifold Y and \Sigma(Y, L) is a double cover of Y branched along L then for each spin ^c -structure \mathfrak…”
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