Adzhemyan Loran Tsolakovich

Publications in Math-Net.Ru

1. Representation of renormalization group functions by nonsingular integrals in a model of the critical dynamics of ferromagnets: The fourth order of the $\varepsilon$-expansion
   
   TMF, 195:1 (2018),  105–116
2. Renormalization group in the infinite-dimensional turbulence: determination of the RG-functions without renormalization constants
   
   Nanosystems: Physics, Chemistry, Mathematics, 6:4 (2015),  461–469
3. Representation of the $\beta$-function and anomalous dimensions by nonsingular integrals in models of critical dynamics
   
   TMF, 185:1 (2015),  3–11
4. Principle of maximal randomness and parity violation in turbulence
   
   TMF, 176:1 (2013),  3–12
5. Representation of the $\beta$-function and anomalous dimensions by nonsingular integrals: Proof of the main relation
   
   TMF, 175:3 (2013),  325–336
6. Renormalization group and the $\varepsilon$-expansion: Representation of the $\beta$-function and anomalous dimensions by nonsingular integrals
   
   TMF, 169:1 (2011),  100–111
7. Renormalization group in the theory of turbulence: Three-loop approximation as $d\to\infty$
   
   TMF, 158:3 (2009),  460–477
8. Anomalous scaling in the model of turbulent advection of a vector field
   
   TMF, 146:3 (2006),  467–487
9. Renormalization group, operator expansion, and anomalous scaling in a simple model of turbulent diffusion
   
   TMF, 120:2 (1999),  309–314
10. $H$-Model of critical dynamics: Two-loop calculations of RG functions and critical indices
    
    TMF, 119:1 (1999),  73–92
11. H-model of critical dynamics: Choice of dynamic variables, elimination of sound modes, and equations for sound waves in the neighborhood of $T_{\mathrm c}$
    
    TMF, 117:1 (1998),  140–160
12. Renormalization group in turbulence theory: Exactly solvable Heisenberg model
    
    TMF, 115:2 (1998),  245–262
13. The renormalization group investigation of correlation functions and composite operators of the model of stohastic magnetic hydrodynamics
    
    TMF, 107:1 (1996),  142–154
14. Calculation of the spectra for developed decaying turbulence in the energy-containing and inertial regions
    
    TMF, 106:3 (1996),  416–424
15. Quantum field renormalization group in the theory of fully developed turbulence
    
    UFN, 166:12 (1996),  1257–1284
16. Renormalization group approach and short-distance expansion in theory of developed turbulence: Asymptotics of the triplex equal-time correlation function
    
    TMF, 105:3 (1995),  450–461
17. Renormalization-group approach to the problem of the effect of compressibility on the spectral properties of developed turbulence
    
    TMF, 104:2 (1995),  260–270
18. The problem of justifying Kolmogorov's conjectures in the stochastic theory of turbulence
    
    Zap. Nauchn. Sem. POMI, 224 (1995),  43–54
19. Calculation of the SDE-contribution of the dissipation operator to the energy spectrum of developed turbulence
    
    Zap. Nauchn. Sem. POMI, 224 (1995),  36–42
20. Composite operators, short–distance expansion and Galilean invariance in the theory of fully developed turbulence. Infrared corrections to the Kolmogorov's scaling
    
    TMF, 100:3 (1994),  382–401
21. The principle of maximum randomness in the theory of fully developed turbulence. II. Isotropic decaying turbulence
    
    TMF, 96:1 (1993),  150–159
22. The principle of maximum randomness in the theory of fully developed turbulence. I. Homogeneous isotropic turbulence
    
    TMF, 91:2 (1992),  294–308
23. Wave scattering in a randomly inhomogeneous medium with long-range noise correlation function $\sim1/r$
    
    TMF, 84:2 (1990),  250–261
24. Quantum field renormalization group in the theory of stochastic Langmuir turbulence
    
    TMF, 78:3 (1989),  368–383
25. Wave propagation in a randomly inhomogeneous medium with strongly developed fluctuations. IV. Light wave in a uniaxial liquid crystal
    
    TMF, 78:2 (1989),  200–214
26. Propagation of waves in a randomly inhomogeneous medium with strongly developed fluctuations. III. Arbitrary power-law noise correlation function
    
    TMF, 74:3 (1988),  360–372
27. Renormalization-group approach in the theory of turbulence: Renormalization and critical dimensions of the composite operators of the energy-momentum tensor
    
    TMF, 74:2 (1988),  180–191
28. Turbulent dynamo as spontaneous symmetry breaking
    
    TMF, 72:3 (1987),  369–383
29. Propagation of waves in a randomly inhomogeneous medium with strongly developed fluctuations. II. Infrared representation and large-distance behavior
    
    TMF, 68:3 (1986),  323–337
30. Propagation of waves in a randomly inhomogeneous medium with strongly developed fluctuations. I. Renormalization group and $4-\varepsilon$-expansion
    
    TMF, 68:2 (1986),  198–209
31. Quantum-field renormalization group in the theory of turbulence: Magnetohydrodynamics
    
    TMF, 64:2 (1985),  196–207
32. Renormalization-group approach to the theory of turbulence. Inclusion of a passive admixture
    
    TMF, 58:1 (1984),  72–78
33. Renormalization-group approach in the theory of turbulence: The dimensions of composite operators
    
    TMF, 57:2 (1983),  268–281
34. Calculation of the hydrodynamic contributions to the two-time correlation functions by means of the nonequilibrium distribution function
    
    TMF, 27:1 (1976),  104–114
35. Noncumulant projection and elimination of time derivatives from the nonequilibrium distribution function
    
    TMF, 24:3 (1975),  368–381
36. Time asymptotic behavior of the kinetic kernels of linear hydrodynamics
    
    TMF, 24:2 (1975),  255–264
37. Method of Bogolyubov's kinetic equation in nonlinear statistical hydrodynamics
    
    TMF, 19:1 (1974),  125–136
38. Nonlinear generalization of Mori's method of projection operators
    
    TMF, 18:3 (1974),  383–392