Ivanov Evgeny Alexeevich

Publications in Math-Net.Ru

1. Higher spins in harmonic superspace
   
   TMF, 217:3 (2023),  515–532
2. Hidden Supersymmetry as a Key to Constructing Low-Energy Superfield Effective Actions
   
   Trudy Mat. Inst. Steklova, 309 (2020),  66–88
3. Quasicomplex $\mathcal{N}=2$, $d=1$ Supersymmetric Sigma Models
   
   SIGMA, 9 (2013), 069, 17 pp.
4. The $\mathcal N{=}4$ super Landau models
   
   TMF, 174:1 (2013),  46–58
5. Harmonic Superfields in $\mathcal N=4$ Supersymmetric Quantum Mechanics
   
   SIGMA, 7 (2011), 015, 14 pp.
6. Superextensions of Landau models
   
   Izv. Sarat. Univ. Physics, 10:1 (2010),  24–35
7. Supersymmetrizing Landau models
   
   TMF, 154:3 (2008),  409–423
8. Diverse $N=(4,4)$ Twisted Multiplets in the $N=(2,2)$ Superspace
   
   TMF, 145:1 (2005),  66–86
9. Nonanticommutative deformations of $N=(1,1)$ supersymmetric theories
   
   TMF, 142:2 (2005),  235–251
10. Conformal Theories–A{d}S Branes Transform, or One More Face of A{d}S/CFT
    
    TMF, 139:1 (2004),  77–95
11. Mathematical modelling of catalytic processes with non-stationary condition of the catalyst: two-reactor system
    
    Sib. Zh. Ind. Mat., 6:1 (2003),  108–117
12. Mathematical simulation of catalytic processes with a nonstationary state of a catalyst: periodic impacts
    
    Sib. Zh. Ind. Mat., 5:4 (2002),  128–138
13. Superbranes and Super Born–Infeld Theories as Nonlinear Realizations
    
    TMF, 129:2 (2001),  278–297
14. Mathematical modeling of catalytic reactions with the periodic effects
    
    Sib. Zh. Ind. Mat., 2:2 (1999),  94–105
15. Exact maximum likelihood estimator of the structure of a stratified population
    
    Mat. Zametki, 62:2 (1997),  216–222
16. Simplified model of fluidized bed for char combustion process
    
    Matem. Mod., 8:10 (1996),  71–82
17. The Green–Schwarz superstring as an asymmetric model of a chiral field
    
    TMF, 81:3 (1989),  420–433
18. Duality in $d=2$ $\sigma$ models of chiral field with anomaly
    
    TMF, 71:2 (1987),  193–207
19. Bäcklund transformations for superextensions of the Liouville equation
    
    TMF, 66:1 (1986),  90–101
20. $N=4$ superextension of the Liouville equation with quaternion structure
    
    TMF, 63:2 (1985),  230–243
21. Nonlinear realization of the conformal group in two dimensions and the Liouville equation
    
    TMF, 58:2 (1984),  200–212
22. Structure of representations of the conformal supergroup in the $OSp(1,4)$ basis
    
    TMF, 45:1 (1980),  30–45
23. The supergroup $O\operatorname{Sp}(1,4)$ and classical solutions of the Wess–Zumino model
    
    TMF, 39:2 (1979),  172–179
24. On $\Sigma$ models of spontane ously broken symmetries
    
    TMF, 28:3 (1976),  320–330
25. Inverse Higgs effect in nonlinear realizations
    
    TMF, 25:2 (1975),  164–177


26. Viacheslav Borisovich Priezzhev (06.09.1944 – 31.12.2017)
    
    TMF, 194:3 (2018),  383–384
27. In memory of Viktor Isaakovich Ogievetskii
    
    UFN, 166:9 (1996),  1031–1032
28. Г. Н. Положий. Уравнения математической физики. Изд-во «Высшая школа», М., 1964
    
    Differ. Uravn., 1:5 (1965),  701–704