Superintegrability of kontsevich matrix model
WebNov 25, 2024 · Aa a peculiarity of matrix models, the relevant basis is formed by the Schur polynomials (characters) and their generalizations, and superintegrability looks like a … WebMar 31, 2024 · Many eigenvalue matrix models possess a peculiar basis of observables that have explicitly calculable averages. This explicit calculability is a stronger feature than …
Superintegrability of kontsevich matrix model
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WebAs a peculiarity of matrix models, the relevant basis is formed by the Schur polynomials (characters) and their generalizations, and superintegrability looks like a property . This is already known to happen in the most important cases … WebMay 10, 2024 · The superintegrability property (3) is a direct corollary of (7) at L = 1, with the obvious substitution of the n × n matrix X by the N × N matrix M. This can make (7) a …
WebThe superintegrability has been explicitly formulated so far for the matrix models of the first kind, So far the known examples include: Rectangular complex model Correlators in the rectangular complex model are expressed [7, 8, 4, 5]through the Schur polynomials (see earlier results in [9, 10]), which are characters of linear groups:
WebSuperintegrability of Kontsevich matrix model Mironov, Andrei Morozov, Alexei Abstract Many eigenvalue matrix models possess a peculiar basis of observables that have … WebSemantic Scholar extracted view of "Superintegrability and Kontsevich-Hermitian relation" by A. Mironov et al. Skip to search form Skip to main content Skip to account menu. Semantic Scholar's Logo. Search 206,672,936 papers from all fields of science. Search. Sign In Create Free Account.
WebThis is not that trivial on the Kontsevich side, and seems important for further studies of various deforma-tions of Kontsevich models. In particular, the Brezin-Hikami extension of the above equivalence becomes straightforward. 1 Introduction According to [1, 2, 11], the Hermitian matrix model is equivalent to the quadratic Kontsevich-Penner ...
WebThe classical master equation. Let M be a (−1)-symplectic variety with support X ∈ C. The classical master equation is the equation [S, S] = 0 0 for a function S ∈ Γ (X, OM ) of degree 0 on M . If S is a solution of the master equation then the operator dS = [S, ] is a differential on the sheaf of P0 -algebras OM . chrome 106版本下载WebMar 1, 2024 · Superintegrability of Kontsevich matrix model Authors: Andrei Mironov Alexei Morozov Abstract Many eigenvalue matrix models possess a peculiar basis of … ghis maxwell photosWebSuperintegrability is in no way restricted to the Gaussian integration measures or their deformations, though beyond them the knowledge is still restricted. The most important example is provided by mono- ... Kontsevich model [22] in background matrix field Λ, i.e. the matrix integral over N× NHermitian matrix X ghismanWebOct 26, 2024 · Kontsevich Model, Int. J. Mod. Phys. A 24 (2009) 4939 [ arXiv:0811.2825] [ INSPIRE ]. J. Zhou, Solution of W-Constraints for R-Spin Intersection Numbers, arXiv:1305.6991 [ INSPIRE ]. A. Mironov and A. Morozov, Superintegrability of Kontsevich matrix model, Eur. Phys. J. C 81 (2024) 270 [ arXiv:2011.12917] [ INSPIRE ]. Article ADS … chrome 107.0.5304.110 release notesWebThe superintegrability has been explicitly formulated so far for the matrix models of the first kind, So far the known examples include: Rectangular complex model Correlators in the … gh is luke really deadWebNov 25, 2024 · Abstract: Many eigenvalue matrix models possess a peculiar basis of observables which have explicitly calculable averages. This explicit calculability is a … ghis meaningWebMar 1, 2024 · Superintegrability of Kontsevich matrix model Authors: Andrei Mironov Alexei Morozov Abstract Many eigenvalue matrix models possess a peculiar basis of observables that have explicitly... ghislini