output
19942021
most citedOperator algebra of free conformal currents via twistors

67 citations

49 papers

cs.DC2021★ 3 cited

An energy-efficient scheduling algorithm for shared facility supercomputer centers

E. A. Kiselev, P. N. Telegin, B. M. Shabanov

The evolution of high-performance computing is associated with the growth of energy consumption. Performance of cluster computes (is increased via rising in performance and the num…

hep-th2021★ 2 cited

Theory of holomorphic maps of two-dimensional complex manifolds to toric manifolds and type A multi-string theory

Olga Chekeres, Andrey S. Losev, Pavel Mnev +1

We study the field theory localizing to holomorphic maps from a complex manifold of complex dimension 2 to a toric target (a generalization of A model). Fields are realized as maps…

cond-mat.dis-nn2021★ 14 cited

Analytical solutions for Ising models on high dimensional lattices

Boris Kryzhanovsky, Leonid Litinskii, Vladislav Egorov

We use an m-vicinity method to examine Ising models on hypercube lattices of high dimensions d>=3. This method is applicable for both short-range and long-range interactions. We in…

hep-th2021★ 19 cited

Manifest Form of the Spin-Local Higher-Spin Vertex

O. A. Gelfond, A. V. Korybut

Vasiliev generating system of higher-spin equations allowing to reconstruct nonlinear vertices of field equations for higher-spin gauge fields contains a free complex parameter …

hep-th2020★ 28 cited

Spin-Locality of and Quartic Higher-Spin Vertices

V. E. Didenko, O. A. Gelfond, A. V. Korybut +1

Higher-spin theory contains a complex coupling parameter . Different higher-spin vertices are associated with different powers of and its complex conjugate . Using $…

cond-mat.dis-nn2020★ 6 cited

Influence of long-range interaction on degeneracy of eigenvalues of connection matrix of d-dimensional Ising system

B. V. Kryzhanovsky, L. B. Litinskii

We examine connection matrices of Ising systems with long-rang interaction on d-dimensional hypercube lattices of linear dimensions L. We express the eigenvectors of these matrices…