Results 21 to 30 of about 2,325 (266)
Symplectic duality of symmetric spaces
Advances in Mathematics, 2008 Let \(M\) be a non compact Hermitian symmetric space with the Kähler form \(\omega_0\) and \(M \subset V\) the canonical Koecher imbedding of \(M\) into the corresponding positive Jordan triple system \(V\). Let \(V \subset M^*\) be the Borel imbedding of \(V\) as an open dense submanifold of the dual compact Hermitian symmetric space \(M^*\) with the ...
LOI, ANDREA, DI SCALA A. J.
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Manifest Gravitational Duality Near Anti de Sitter Space-Time
Frontiers in Physics, 2019 We derive a manifestly duality-invariant formulation of the Arnowitt-Deser-Misner action principle linearized around anti de Sitter background. The analysis is based on the introduction of two symmetric potentials—on which the duality transformations act—
Sergio Hörtner, Sergio Hörtner
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Symmetric duality for a class of multiobjective programming
International Journal of Mathematics and Mathematical Sciences, 2000 We formulate a pair of symmetric dual nondifferentiable multiobjective programming and establish appropriate duality theorems. We also show that differentiable and nondifferentiable analogues of several pairs of symmetric dual problems can be obtained as
Xinmin Yang, Shouyang Wang, Duan Li
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Symmetric cohomology of groups and Poincaré duality
Journal of Algebra, 2023 Let $G$ be a finite group of order $n$ and let $M$ be a $G$-module. We construct groups $H_*^\varkappa(G,M)$ for which $H_k^\varkappa (G,M^{tw}) \cong H^{n-k-1}_λ(G,M),$ where $M^{tw}$ is a twisting of a $G$-module $M$ defined in Section $5$ and $H^{*}_λ(G,M)$ is a variation of the group cohomology introduced by Zarelua, which in many cases is ...
Pirashvili, Mariam, Pirashvili, Teimuraz
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Duality for a class of second order symmetric nondifferentiable fractional variational problems [PDF]
Yugoslav Journal of Operations Research, 2020 The present work frames a pair of symmetric dual problems for second order nondifferentiable fractional variational problems over cone constraints with the help of support functions.
Prasad Ashish Kumar +2 more
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Duality symmetric string and M-theory [PDF]
Physics Reports, 2015 Review article. 122 pages.
Berman, DS, Thompson, DC
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Gauging the bulk: generalized gauging maps and holographic codes
Journal of High Energy Physics, 2022 Gauging is a general procedure for mapping a quantum many-body system with a global symmetry to one with a local gauge symmetry. We consider a generalized gauging map that does not enforce gauge symmetry at all lattice sites, and show that it is an ...
Kfir Dolev +3 more
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Symmetric and Asymmetric Duality
Journal of Mathematical Analysis and Applications, 1998 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Call-by-Value and Call-by-Name Dual Calculi with Inductive and Coinductive Types [PDF]
Logical Methods in Computer Science, 2013 This paper extends the dual calculus with inductive types and coinductive types. The paper first introduces a non-deterministic dual calculus with inductive and coinductive types. Besides the same duality of the original dual calculus, it has the duality
Daisuke Kimura, Makoto Tatsuta
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Polynomial duality-symmetric lagrangians for free p-forms
European Physical Journal C: Particles and Fields, 2021 We explore the properties of polynomial Lagrangians for chiral p-forms previously proposed by the last named author, and in particular, provide a self-contained treatment of the symmetries and equations of motion that shows a great economy and simplicity
Sukruti Bansal +2 more
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