B. Ya. Balagurov
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
B. Ya. Balagurov has a total of 2 co-authors. Here are the top co-authors by number of shared publications:
V. A. Kashin
Russian Academy of Sciences
6 shared publications- G. A. Vinogradov
Emanuel Institute of Biochemical Physics, RAS
1 shared publication
Latest Publications
- 1 March 2022
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 134 (3) , 300-304
On the Conductivity of the 2D Rayleigh Model in the Region of the Metal–Insulator Phase Transition
The conductivity of the 2D Rayleigh model in the critical region (near the metal–insulator phase transition point) is considered. The analytic expression describing effective conductivity σe of the model is derived for the entire pre-threshold critical region (up to the contact of circular inclusions). The data obtained for σe expansions are compared with the relevant results of the similarity hypothesis.
- 1 March 2022
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 134 (3) , 300-304
On the Conductivity of the 2D Rayleigh Model in the Region of the Metal–Insulator Phase Transition
The conductivity of the 2D Rayleigh model in the critical region (near the metal–insulator phase transition point) is considered. The analytic expression describing effective conductivity σe of the model is derived for the entire pre-threshold critical region (up to the contact of circular inclusions). The data obtained for σe expansions are compared with the relevant results of the similarity hypothesis.
- 1 February 2022
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 134 (2) , 249-253
On the Theory of Ohmic Losses in LC Systems
Low-frequency conductivity in LC-systems modeling disordered lattices with inductive (L) and capacitive (C) links in alternating electric field has been studied. Conditions are established under which real (ohmic)) energy losses in these systems are possible.
- 1 February 2022
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 134 (2) , 249-253
On the Theory of Ohmic Losses in LC Systems
Low-frequency conductivity in LC-systems modeling disordered lattices with inductive (L) and capacitive (C) links in alternating electric field has been studied. Conditions are established under which real (ohmic)) energy losses in these systems are possible.
- 1 April 2020
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 130 (4) , 562-570
Conductivity of the Two-Dimensional Rayleigh Model Near the Percolation Threshold: A Subthreshold Region of Concentrations
The conductivity of the two-dimensional Rayleigh model near a critical point, the percolation threshold, is investigated. The effective conductivity of the model with a metal–prefect conductor phase transition is calculated in the binary (pair) approximation. For the alternative model with a metal–insulator phase transition the corresponding effective conductivity is determined from the Keller–Dykhne reciprocity relation.
- 1 April 2020
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 130 (4) , 562-570
Conductivity of the Two-Dimensional Rayleigh Model Near the Percolation Threshold: A Subthreshold Region of Concentrations
The conductivity of the two-dimensional Rayleigh model near a critical point, the percolation threshold, is investigated. The effective conductivity of the model with a metal–prefect conductor phase transition is calculated in the binary (pair) approximation. For the alternative model with a metal–insulator phase transition the corresponding effective conductivity is determined from the Keller–Dykhne reciprocity relation.
- 1 March 2019
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 128 (3) , 407-414
Green’s Function of the Schrödinger Equation in the Potential Quantization Method
The problem for determining Green’s function G( r, r') for the time-independent Schrödinger equation is considered using the potential quantization method. The expression for G( r, r') is...
- 1 March 2019
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 128 (3) , 407-414
Green’s Function of the Schrödinger Equation in the Potential Quantization Method
The problem for determining Green’s function G( r, r') for the time-independent Schrödinger equation is considered using the potential quantization method. The expression for G( r, r') is...
- 1 September 2018
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 127 (3) , 463-475
On the Theory of Elastic Scattering of Particles
The problem of elastic scattering of particles has been considered by the potential quantization method. The properties of the eigenfunctions ϕν(+)( r) and eigenvalues αν(+)of this method for states...
- 1 September 2018
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 127 (3) , 463-475
On the Theory of Elastic Scattering of Particles
The problem of elastic scattering of particles has been considered by the potential quantization method. The properties of the eigenfunctions ϕν(+)( r) and eigenvalues αν(+)of this method for states...
- 1 March 2018
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 126 (3) , 417-421
Percolation Thresholds and Phase Transitions in Binary Composites
The metal–insulator and metal–superconductor phase transitions related to the percolation thresholds in two-component composites are considered. The behavior of effective conductivity σ ein the...
- 1 March 2018
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 126 (3) , 417-421
Percolation Thresholds and Phase Transitions in Binary Composites
The metal–insulator and metal–superconductor phase transitions related to the percolation thresholds in two-component composites are considered. The behavior of effective conductivity σ ein the...
- 1 June 2017
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 124 (6) , 975-981
Conductivity of the 3D model of a composite with spheroidal inclusions
The solution to the problem of the conductivity of the 3D model of a composite with inclusion having a shape of oblate ellipsoids of revolution (spheroids) has been obtained in a wide range of concentrations. The entire range of variation of the shape of inclusions (from a sphere to an infinitely thin circular disk) has been considered. The relation between the percolation thresholds in this model and the quantities characterizing its effective conductivity in the limit of low concentrations of inclusions has been established.
- 1 June 2017
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 124 (6) , 975-981
Conductivity of the 3D model of a composite with spheroidal inclusions
The solution to the problem of the conductivity of the 3D model of a composite with inclusion having a shape of oblate ellipsoids of revolution (spheroids) has been obtained in a wide range of concentrations. The entire range of variation of the shape of inclusions (from a sphere to an infinitely thin circular disk) has been considered. The relation between the percolation thresholds in this model and the quantities characterizing its effective conductivity in the limit of low concentrations of inclusions has been established.
- 1 August 2016
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 123 (2) , 348-356
Conduction of the three-dimensional model of a composite with structural anisotropy
- 1 August 2016
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 123 (2) , 348-356
Conduction of the three-dimensional model of a composite with structural anisotropy
- 1 July 2015
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 121 (1) , 122-130
On the theory of the galvanomagnetic properties of composite materials: Lattice model
- 1 July 2015
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 121 (1) , 122-130
On the theory of the galvanomagnetic properties of composite materials: Lattice model
- 1 January 2015
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 120 (1) , 139-146
Bilinear electric-field characteristics in the problem of the galvanomagnetic properties of composite materials
Some general properties of the effective conductivity tensor \(\hat \sigma _e\) of a composite material placed in magnetic field H are considered. It is shown that the derivatives of the tensor \(\hat \sigma _e\) components with respect to their arguments can be expressed in terms of various bilinear characteristics, namely, the mean products of the electric fields in an initial system and the “transposed” system (which differs from the initial system in the substitution H → −H). At H → 0, the general formulas derived in this work yield the well-known expressions for the Hall coefficient and magnetoresistance that are valid for the case of weak magnetic fields.- 1 January 2015
- Published by Pleiades Publishing Ltd in Journal of Experimental and Theoretical Physics
- Vol. 120 (1) , 139-146
Bilinear electric-field characteristics in the problem of the galvanomagnetic properties of composite materials
Some general properties of the effective conductivity tensor \(\hat \sigma _e\) of a composite material placed in magnetic field H are considered. It is shown that the derivatives of the tensor \(\hat \sigma _e\) components with respect to their arguments can be expressed in terms of various bilinear characteristics, namely, the mean products of the electric fields in an initial system and the “transposed” system (which differs from the initial system in the substitution H → −H). At H → 0, the general formulas derived in this work yield the well-known expressions for the Hall coefficient and magnetoresistance that are valid for the case of weak magnetic fields.