Gnatich Michal

Publications in Math-Net.Ru

1. Two-species reaction–diffusion system in the presence of random velocity fluctuations
   
   TMF, 217:1 (2023),  19–29
2. Composite operators of stochastic model A
   
   TMF, 216:3 (2023),  519–531
3. Passive advection in a percolation process: Two-loop approximation
   
   TMF, 200:3 (2019),  478–493
4. The WKB method for the quantum mechanical two-Coulomb-center problem
   
   TMF, 190:3 (2017),  403–418
5. Directed-bond percolation subjected to synthetic compressible velocity fluctuations: Renormalization group approach
   
   TMF, 190:3 (2017),  377–390
6. Critical behavior of percolation process influenced by a random velocity field: One–loop approximation
   
   TMF, 176:1 (2013),  79–88
7. Influence of hydrodynamic fluctuations on the phase transition in the $E$ and $F$ models of critical dynamics
   
   TMF, 176:1 (2013),  69–78
8. Effect of compressibility on the annihilation process
   
   TMF, 176:1 (2013),  50–59
9. Principle of maximal randomness and parity violation in turbulence
   
   TMF, 176:1 (2013),  3–12
10. Microscopic justification of the stochastic F-model of critical dynamics
    
    TMF, 175:3 (2013),  398–407
11. Field theory approach in kinetic reaction: Role of random sources and sinks
    
    TMF, 169:1 (2011),  146–157
12. Study of anomalous kinetics of the annihilation reaction $A+A\to\varnothing$
    
    TMF, 169:1 (2011),  137–145
13. Two-dimensional problem of two Coulomb centers at small intercenter distances
    
    TMF, 148:2 (2006),  269–287
14. Quantum-field renormalization group in turbulence theory: Chemically active scalar admixture
    
    TMF, 83:3 (1990),  374–383
15. Quantum field renormalization group in the theory of stochastic Langmuir turbulence
    
    TMF, 78:3 (1989),  368–383
16. 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
17. Turbulent dynamo as spontaneous symmetry breaking
    
    TMF, 72:3 (1987),  369–383
18. Quantum-field renormalization group in the theory of turbulence: Magnetohydrodynamics
    
    TMF, 64:2 (1985),  196–207
19. Renormalization-group approach to the theory of turbulence. Inclusion of a passive admixture
    
    TMF, 58:1 (1984),  72–78