Results 31 to 40 of about 136,528 (194)
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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Linear Koszul Duality II - Coherent sheaves on perfect sheaves [PDF]
, 2015 In this paper we continue the study (initiated in a previous article) of linear Koszul duality, a geometric version of the standard duality between modules over symmetric and exterior algebras.
Bezrukavnikov +7 more
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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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Manifestly T-Duality Symmetric Matrix Models [PDF]
, 1996 We present a new class of matrix models which are manifestly symmetric under the T-duality transformation of the target space. The models may serve as a nonperturbative regularization for the T-duality symmetry in continuum string theory.
Kuroki, Tsunehide +3 more
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Twisted Supergravity and Koszul Duality: A Case Study in AdS₃ [PDF]
, 2020 In this note, we study a simplified variant of the familiar holographic duality between supergravity on AdS₃ × S³ × T⁴ and the SCFT (on the moduli space of) the symmetric orbifold theory Sym^N(T⁴) as N→∞.
Costello, Kevin, Paquette, Natalie M.
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Symmetric Duality for Structured Convex Programs [PDF]
Transactions of the American Mathematical Society, 1978 A fully symmetric duality model is presented which subsumes the classical treatments given by Duffin (1956), Eisenberg (1961) and Cottle (1963) for linear, homogeneous and quadratic convex programming. Moreover, a wide variety of other special objective functional structures, including homogeneity of any nonzero degree, is handled with equal ease.
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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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Multiobjective symmetric duality with invexity [PDF]
Bulletin of the Australian Mathematical Society, 1997 Usual duality results are proved for Wolfe and Mond-Weir type multiobjective symmetric dual problems without nonnegativity constraints under invexity/generalised invexity assumptions. Moreover, assuming the kernel function to be skew symmetric, the multiobjective problems are exhibited to be self duals.
Gulati, T. R., Husain, I., Ahmed, A.
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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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Universality of Sypersymmetric Attractors [PDF]
, 1996 The macroscopic entropy-area formula for supersymmetric black holes in N=2,4,8 theories is found to be universal: in d=4 it is always given by the square of the largest of the central charges extremized in the moduli space.
A. Sen +39 more
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