143 citations · 209 across the 4 of their papers we have counts for
13 papers
Correlation functions in linear chaotic maps
Xu-Yao Hu, Vladimir Rosenhaus
The simplest examples of chaotic maps are linear, area-preserving maps on the circle, torus, or product of tori; respectively known as the Bernoulli map, the cat map, and the recen…
Chaotic scattering of highly excited strings
David J. Gross, Vladimir Rosenhaus
Motivated by the desire to understand chaos in the -matrix of string theory, we study tree level scattering amplitudes involving highly excited strings. While the amplitudes for…
The background field method and critical vector models
Mikhail Goykhman, Vladimir Rosenhaus, Michael Smolkin
We use the background field method to systematically derive CFT data for the critical vector model in three dimensions, and the Gross-Neveu model in dimensions $2\leq d \leq…
Integrability and Renormalization under
Vladimir Rosenhaus, Michael Smolkin
Smirnov and Zamolodchikov recently introduced a new class of two-dimensional quantum field theories, defined through a differential change of any existing theory by the determinant…
Quasi-Noether systems and quasi-Lagrangians
V. Rosenhaus, Ravi Shankar
We study differential systems for which it is possible to establish a correspondence between symmetries and conservation laws based on Noether identity: quasi-Noether systems. We a…
Multipoint Conformal Blocks in the Comb Channel
Vladimir Rosenhaus
Conformal blocks are the building blocks for correlation functions in conformal field theories. The four-point function is the most well-studied case. We consider conformal blocks…