Results 41 to 50 of about 136,528 (194)
Symmetric Duality for Multiobjective Variational Problems
A multiobjective variational problem in continuous time is studied, involving two vector functions \(x\) and their derivatives in both the objectives and differential equations. A symmetric dual problem is obtained, and duality proved under proper efficient and pseudoconvex hypotheses.
Gulati, T.R, Husain, I, Ahmed, A
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Comments on duality-symmetric theories [PDF]
7 pages, Talk given by X.B. at the RTN meeting ``The Quantum Structure of Spacetime and the Geometric Nature of Fundamental Interactions'', Corfu, 13-20 Sept ...
Bekaert, Xavier, Cucu, Sorin
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Bispinor Auxiliary Fields in Duality-Invariant Electrodynamics Revisited
Motivated by a recent progress in studying the duality-symmetric models of nonlinear electrodynamics, we revert to the auxiliary tensorial (bispinor) field formulation of the O(2) duality proposed by us in arXiv:hep-th/0110074, arXiv:hep-th/0303192.
Ivanov, E. A., Zupnik, B. M.
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String Geometry and the Noncommutative Torus [PDF]
We construct a new gauge theory on a pair of d-dimensional noncommutative tori. The latter comes from an intimate relationship between the noncommutative geometry associated with a lattice vertex operator algebra A and the noncommutative torus.
Landi, G., Lizzi, F., Szabo, R. J.
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Polynomial duality-symmetric lagrangians for free p-forms
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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Duality in Supersymmetric SU(N) Gauge Theory with a Symmetric Tensor
Duality in supersymmetric SU(N) gauge theory with a symmetric tensor is studied using the technique of deconfining and Seiberg's duality. By construction the gauge group of the dual theory necessarily becomes a product group.
Sakai, Tadakatsu
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Stationary states of boundary driven exclusion processes with nonreversible boundary dynamics [PDF]
We prove a law of large numbers for the empirical density of one-dimensional, boundary driven, symmetric exclusion processes with different types of non-reversible dynamics at the boundary.
Erignoux, C., Landim, C., Xu, T.
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Schur–Weyl dualities for symmetric inverse semigroups
We obtain Schur-Weyl dualities in which the algebras, acting on both sides, are semigroup algebras of various symmetric inverse semigroups and their deformations.
Kudryavtseva, Ganna +1 more
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Saturating unitarity bounds at U-duality symmetric points
It has recently been shown that the leading Wilson coefficient in type II string theory can take (almost) all values allowed by unitarity, crossing symmetry and maximal supersymmetry in D = 10 and D = 9 dimensions.
Guillaume Bossard, Adrien Loty
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The bisymplectomorphism group of a bounded symmetric domain [PDF]
An Hermitian bounded symmetric domain in a complex vector space, given in its circled realization, is endowed with two natural symplectic forms: the flat form and the hyperbolic form.
A. J. Scala Di +6 more
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