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Pis'mak Yury Mikhailivich

Publications in Math-Net.Ru

  1. Scaling violation and the appearance of mass in scalar quantum field theories

    TMF, 217:1 (2023),  86–97
  2. Entangled states in a simple model of quantum electrodynamics

    TMF, 217:1 (2023),  77–85
  3. Wave packets of bound states of a Dirac field on a material plane

    TMF, 200:3 (2019),  553–565
  4. Algebraic calculation of the resolvent of a generalized quantum oscillator in a space of dimension $D$

    TMF, 185:1 (2015),  109–117
  5. Modeling the interaction of a material plane with a spinor field in the framework of Symanzik's approach

    TMF, 184:3 (2015),  505–519
  6. Modeling the interaction of an electromagnetic field with a two-dimensional surface in the framework of Symanzik's approach

    TMF, 175:3 (2013),  442–454
  7. Scattering of electromagnetic waves on a planar surface in a model with the Chern–Simons potential

    TMF, 169:1 (2011),  69–78
  8. Quantum field renormalization group in the theory of stochastic Langmuir turbulence

    TMF, 78:3 (1989),  368–383
  9. 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
  10. 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
  11. 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
  12. 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
  13. Conformal bootstrap equations for Yang–Mills type interaction

    TMF, 60:2 (1984),  317–319
  14. Renormalization-group approach in the theory of turbulence: The dimensions of composite operators

    TMF, 57:2 (1983),  268–281
  15. On the possibility of conformal infrared asymptotic behavior in non-Abelian Yang–Mills theory

    TMF, 55:3 (1983),  323–334
  16. $1/n$ expansion: clculation of the exponent $\eta$ in the order $1/n^3$ by the conformal bootstrap method

    TMF, 50:2 (1982),  195–206
  17. Enumeration of 3-conneeted labeled graphs

    Zap. Nauchn. Sem. LOMI, 120 (1982),  21–24
  18. Infrared asymptotic behavior of the gluon propagator

    TMF, 48:3 (1981),  284–296
  19. $1/n$ Expansion: Calculation of the exponents $\eta$ and $\nu$ in the order $1/n^2$ for arbitrary number of dimensions

    TMF, 47:3 (1981),  291–306
  20. Simple method of calculating the critical indices in the $1/n$ expansion

    TMF, 46:2 (1981),  157–171
  21. On renormalization and the $\mathscr R$-operation for quantum electrodynamics in an external field

    TMF, 34:2 (1978),  158–169
  22. Combinational analysis of the overlapping problem for vertices with more than four legs. II. Higher Legendre transforms

    TMF, 24:2 (1975),  177–194
  23. Combinatorial analysis of the overlapping problem for vertices with more than four legs

    TMF, 24:1 (1975),  34–48
  24. Diagrammatic analysis of the fourth Legendre transform

    TMF, 20:2 (1974),  181–193
  25. Equations for higher Legendre transforms in terms of 1-irreducible vertices

    TMF, 19:2 (1974),  186–200
  26. Proof of the 3-irreducibility of the third Legendre transform

    TMF, 18:3 (1974),  299–309
  27. Unitarity of the Wick $T$-exponent

    TMF, 15:2 (1973),  182–196


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