Belokurov Vladimir Viktorovich

Publications in Math-Net.Ru

1. Physics at Moscow State University
   
   UFN, 195:4 (2025),  335–343
2. Peculiar spaces for relativistic fields
   
   Chebyshevskii Sb., 21:2 (2020),  37–42
3. Polar decomposition of the Wiener measure: Schwarzian theory versus conformal quantum mechanics
   
   TMF, 200:3 (2019),  465–477
4. Nonlinear nonlocal substitutions in functional integrals
   
   Fundam. Prikl. Mat., 21:5 (2016),  47–59
5. The existence of functional integrals in a model of quantum field theory on a loop space
   
   Uspekhi Mat. Nauk, 59:5(359) (2004),  163–164
6. A method of summation of divergent series to any accuracy
   
   Mat. Zametki, 68:1 (2000),  24–35
7. Perturbation theory with convergent series for calculating physical quantities specified by finitely many terms of a divergent series in traditional perturbation theory
   
   TMF, 123:3 (2000),  452–461
8. A general approach to calculation of functional integrals and summation of divergent series
   
   Fundam. Prikl. Mat., 5:2 (1999),  363–383
9. A summation method for divergent series
   
   Uspekhi Mat. Nauk, 54:3(327) (1999),  153–154
10. Calculation of functional integrals with the help of convergent series
    
    Fundam. Prikl. Mat., 3:3 (1997),  693–713
11. Perturbation theory with convergent series for functional integrals with respect to the Feynman measure
    
    Uspekhi Mat. Nauk, 52:2(314) (1997),  155–156
12. One-loop analysis of the equivalence of different descriptions of the gauged Wess–Zumino–Witten models
    
    Dokl. Akad. Nauk, 349:6 (1996),  752–753
13. Method of approximate calculating path integrals by using perturbation theory with convergent series. II. Euclidean quantum field theory
    
    TMF, 109:1 (1996),  60–69
14. Method of approximate calculating path integrals by using perturbation theory with convergent series. I
    
    TMF, 109:1 (1996),  51–59
15. Operator method of solving renormalization group equations
    
    Fundam. Prikl. Mat., 1:3 (1995),  613–621
16. Ultraviolet finiteness of nonlinear two-dimensional sigma models on affine-metric manifolds
    
    TMF, 78:3 (1989),  471–474
17. Calculation of double logarithmic asymptotics of on-shell vertex functions
    
    TMF, 48:2 (1981),  147–155
18. Double logarithmic asymptotic behavior of vertex functions in quantum chromodynamics. II. Eighth order of perturbation theory
    
    TMF, 45:2 (1980),  171–179
19. Double logarithmic asymptotic behavior of vertex functions in quantum chromodynamics. I
    
    TMF, 44:2 (1980),  147–156
20. A method for calculating the double logarithmic asymptotic behavior of vertex functions in quantum field theory
    
    TMF, 41:2 (1979),  157–168
21. Ultraviolet asymptotic behavior in the presence of non-Abelian gauge groups
    
    TMF, 19:2 (1974),  149–162


22. In memory of Andrei Alekseevich Slavnov
    
    UFN, 192:11 (2022),  1293–1294
23. Dmitrii Igorevich Kazakov (on his 70th birthday)
    
    UFN, 191:12 (2021),  1403–1404
24. In memory of Dmitrii Vasil'evich Shirkov
    
    UFN, 186:4 (2016),  445–446
25. To the 70th birthday of Academician A. A. Slavnov
    
    Trudy Mat. Inst. Steklova, 272 (2011),  7–8
26. Yurii Petrovich Solov'ev (obituary)
    
    Uspekhi Mat. Nauk, 59:5(359) (2004),  135–140