Andreev Vladimir Andreevich

Publications in Math-Net.Ru

1. Scale transformations in phase space and stretched states of a harmonic oscillator
   
   TMF, 192:1 (2017),  164–184
2. Star product, discrete Wigner functions, and spin-system tomograms
   
   TMF, 186:3 (2016),  401–422
3. Operator method for calculating $Q$ symbols and their relation to Weyl–Wigner symbols and symplectic tomogram symbols
   
   TMF, 179:2 (2014),  207–224
4. A transformational property of the Husimi function and its relation to the Wigner function and symplectic tomograms
   
   TMF, 166:3 (2011),  410–424
5. The correlation Bell inequalities
   
   TMF, 158:2 (2009),  234–249
6. System of equations for stimulated combination scattering and the related double periodic $A_n^{(1)}$ Toda chains
   
   TMF, 156:1 (2008),  67–76
7. Generalized Bell inequality and a method for its verification
   
   TMF, 152:3 (2007),  488–501
8. Tomography of Spin States, the Entanglement Criterion, and Bell's Inequalities
   
   TMF, 146:1 (2006),  172–185
9. Bell's Inequality for Two-Particle Mixed Spin States
   
   TMF, 140:2 (2004),  284–296
10. Supersymmetric structure of Kadomtsev–Petviashvili equation: Connection between supersymmetry and Bäcklund transformations
    
    TMF, 91:3 (1992),  426–432
11. Lower Korteweg–de Vries equations and supersymmetric structure of the sine-Gordon and Liouville equations
    
    TMF, 85:3 (1990),  376–387
12. Matrix sine-Gordon equation
    
    TMF, 84:3 (1990),  353–365
13. Matrix Liouville equation
    
    TMF, 83:1 (1990),  41–50
14. Bäcklund transformations of the Bullough–Dodd–Zhiber–Shabat equation and symmetries of integrable equations
    
    TMF, 79:1 (1989),  151–154
15. Bäcklund transformations of Toda chains
    
    TMF, 75:3 (1988),  340–352
16. Odd bases of Lie superalgebras and integrable equations
    
    TMF, 72:1 (1987),  112–119
17. Bäcklund transformations of the Painlevé equations and rational solutions of the Korteweg–de Vries equation
    
    TMF, 61:1 (1984),  29–34
18. Complex solutions of Maxwell–Bloch equations
    
    Kvantovaya Elektronika, 10:10 (1983),  2045–2048
19. On the connection between “pseudopotentials” and the inverse scattering problem method
    
    TMF, 36:3 (1978),  335–344
20. Application of the inverse scattering method to the equation $\sigma_{xt}=e^\sigma$
    
    TMF, 29:2 (1976),  213–220
21. Breaking of dynamical symmetries and phase shift
    
    TMF, 22:2 (1975),  223–230
22. Synthesis of optimal controls for amplitude-pulse systems in the problem of minimizing the mean value of a functional of quadratic type
    
    Sibirsk. Mat. Zh., 14:2 (1973),  250–276
23. Synthesis of optimal controls for pulse-amplitude systems in the problem of minimizing functionals of quadratic type
    
    Uspekhi Mat. Nauk, 27:6(168) (1972),  225–226