activity
20062020
most cited-Matrix of Nonlocal Scalar Quantum Field Theory in the Representation of Basis Functions

4 citations · 4 across the 2 of their papers we have counts for

collaborators

5 papers

hep-th2020

On Functional Hamilton-Jacobi and Schrödinger Equations and Functional Renormalization Group

M. G. Ivanov, A. E. Kalugin, A. A. Ogarkova +1

Functional Hamilton-Jacobi (HJ) equation, the central equation of the holographic renormalization group (HRG), functional Schrödinger equation, and generalized Wilson-Polchinski (W…

hep-th2019

Nonlocal Scalar Quantum Field Theory: Functional Integration, Basis Functions Representation and Strong Coupling Expansion

M. Bernard, V. A. Guskov, M. G. Ivanov +2

Nonlocal QFT of one-component scalar field in -dimensional Euclidean spacetime is considered. The generating functional (GF) of complete Green functions as a f…

hep-th20184 cited

-Matrix of Nonlocal Scalar Quantum Field Theory in the Representation of Basis Functions

I. V. Chebotarev, V. A. Guskov, S. L. Ogarkov +1

Nonlocal quantum theory of one-component scalar field in -dimensional Euclidean spacetime is studied in representations of -matrix theory for both polynomial and no…

hep-th2016

On Functional and Holographic Renormalization Group Methods in Stochastic Theory of Turbulence

S. L. Ogarkov

A nonlocal quantum-field model is constructed for the system of hydrodynamic equations for incompressible viscous fluid (the stochastic Navier--Stokes (NS) equation and the continu…

cond-mat.str-el2006

A new type of bound magnetic polaron state: the formation of long-range spin distortions

S. L. Ogarkov, M. Yu. Kagan, A. O. Sboychakov +2

The structure of bound magnetic polarons in an antiferromagnetic matrix is studied in the framework of two-dimensional (2D) and three-dimensional (3D) Kondo-lattice models in the d…