Results 71 to 80 of about 247 (140)
Free Field Realisation of the Chiral Universal Centraliser. [PDF]
Ann Henri Poincare, 2023 Beem C, Nair S.
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Conformal field theory and lie algebras [PDF]
, 1996 iv, 80 leaves : ill. ; 28 cm.Conformal field theories (CFTs) are intimately connected with Lie groups and their Lie algebras. Conformal symmetry is infinite-dimensional and therefore an infinite-dimensional algebra is required to describe it. This is the
University of Lethbridge. Faculty of Arts and Science +1 more
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Representations of toroidal Lie algebras and the association of q-Virasoro algebra and vertex algebras [PDF]
, 2014 李代数与顶点代数之间存在着紧密的联系， 通过李代数我们可以研究并得到一些顶点代数， 而对顶点代数及其模的研究反过来又可以反映对应的李代数的模的一些性质。 作为多重~loop代数的泛中心扩张，toroidal代数是仿射~Kac-Moody代数的自然推广， 它的定义最早由~Moody等在文章~\cite{moody1990toroidal}中给出， 随后一系列文章对其结构和表示理论进行了研究~(\cite{pianzola2000line},\cite{moody1992toroidal}, \cite ...
郭红艳
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The large N limit of orbifold vertex operator algebras. [PDF]
Lett Math Phys, 2021 Gemünden T, Keller CA.
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Twisted Chiral Algebras of Class S and Mixed Feigin-Frenkel Gluing. [PDF]
Commun Math Phys, 2023 Beem C, Nair S.
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Fractional-level current algebras and the classification of characters
, 1990 We point out some interesting relationships between the characters of non-unitary and unitary rational conformal field theories. For Â1 Kac-Moody algebras of fractional level m, the residues of the characters at the pole in z correspond to the ...
Mukhi, Sunil, Panda, Sudhakar
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N = 1 super topological recursion. [PDF]
Lett Math Phys, 2021 Bouchard V, Osuga K, Osuga K.
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K-graded algebras and vertex operators
, 1995 We show that the `'constant r-term Krichever-Novikov-type algebras'' called by Nuyts and Platten are derivation algebras of certain k-graded commutative algebra, parametrized by Laurent polynomials, which implies that the algebras have natural central ...
Xu, Xiaoping
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Quantum corrections to the classical reflection factor of the sinh-Gordon model [PDF]
, 2000 This thesis studies the quantum reflection factor of the sinh-Gordon model under boundary conditions consistent with integrability. First, we review the affine Toda field theory in Chapter One.
Chenaghlou, A., Chenaghlou, Alireza
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Non-associative Structures and Other Related Structures
, 2020 Leonhard Euler (1707–1783) was born in Basel, Switzerland. Euler's formula is a mathematical formula in complex analysis that establishes the fundamental relationship between the trigonometric functions and the complex exponential function.
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