Results 1 to 10 of about 92,691 (264)
Quantum Product of Symmetric Functions [PDF]
We provide an explicit description of the quantum product of multisymmetric functions using the elementary multisymmetric functions introduced by Vaccarino.
Rafael Díaz, Eddy Pariguan
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PSEUDO SYMMETRIC AND PSEUDO RICCI SYMMETRIC WARPED PRODUCT MANIFOLDS [PDF]
We study pseudo symmetric (brie∞y (PS)n) and pseudo Ricci symmetric (brie∞y (PRS)n) warped product manifolds M £F N. If M is (PS)n, then we give a condition on the warping function that M is a pseudosymmetric space and N is a space of constant curvature.
Cengizhan Murathan +2 more
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Möbius Transformations in the Second Symmetric Product of ℂ
Let F2(C) denote the second symmetric product of the complex plane C endowed with the Hausdorff topology, i.e., F2(C)={A⊂C:|A|≤2,A≠∅}. In this paper, we extended the concept of Möbius transformations to F2(C).
Rogelio Valdez +2 more
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Dynamics of induced mappings on symmetric products, some answers
Let X be a metric continuum and n a positive integer. Let Fn (X) be the hyperspace of nonempty subsets of X with at most n points. If 0 < m < n, we consider the quotient space Fnm (X) = Fn (X)/Fm (X).
Alejandro Illanes +1 more
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Abel–Jacobi map and curvature of the pulled back metric
Let X be a compact connected Riemann surface of genus at least two. The Abel–Jacobi map φ:Symd(X)→Picd(X) is an embedding if d is less than the gonality of X. We investigate the curvature of the pull-back, by φ, of the flat metric on Picd(X).
Indranil Biswas
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Quot schemes and Fourier-Mukai transformation
We consider several related examples of Fourier-Mukai transformations involving the quot scheme. A method of showing conservativity of these Fourier-Mukai transformations is described.
Biswas Indranil +3 more
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On geometry of warped product semi invariant submanifolds of nearly (ε, δ)-trans sasakian manifold with a certain connection [PDF]
In this paper, we study the geometry of warped product semi invariant submanifold of a nearly (ε, δ)-trans-Sasakianmanifold M with a quarter symmetric non metric connection. We see that warped product of the typeE⊥×yET is a usual Riemannian product of E⊥
Shamsur Rahman +2 more
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Dynamic properties of the dynamical system SFnm(X), SFnm(f))
Let X be a continuum and let n be a positive integer. We consider the hyperspaces Fn(X) and SFn(X). If m is an integer such that n > m ≥ 1, we consider the quotient space SFnm(X). For a given map f : X → X, we consider the induced maps Fn(f) : Fn(X) → Fn(
Franco Barragán +2 more
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Product of Stanley symmetric functions [PDF]
We study the problem of expanding the product of two Stanley symmetric functions $F_w·F_u$ into Stanley symmetric functions in some natural way. Our approach is to consider a Stanley symmetric function as a stabilized Schubert polynomial $F_w=\lim _n ...
Nan Li
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From symmetric product CFTs to AdS3
Correlators in symmetric orbifold CFTs are given by a finite sum of admissible branched covers of the 2d spacetime. We consider a Gross-Mende like limit where all operators have large twist, and show that the corresponding branched covers can be ...
Matthias R. Gaberdiel +3 more
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