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Publications in Math-Net.Ru
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One-particle density matrix of liquid $^4\text{He}$
TMF, 154:1 (2008), 9–30
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Density matrices of superfluid helium-4. II
TMF, 82:3 (1990), 438–449
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Density matrices of superfluid helium-4. I
TMF, 80:3 (1989), 439–451
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Energy spectrum of magnon excitations in amorphous bodies with allowance for the spin-phonon interaction
TMF, 79:3 (1989), 446–459
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Phonon excitations in multicomponent amorphous solids
TMF, 75:2 (1988), 306–315
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Free energy of a many-boson system at low temperatures
TMF, 75:1 (1988), 101–113
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On the theory of multicomponent disordered magnets
TMF, 72:3 (1987), 462–476
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Bose condensate in liquid $\textrm{He}^4$
TMF, 65:2 (1985), 285–295
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On the microscopic theory of quantum binary solutions
TMF, 59:3 (1984), 423–431
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Theory of liquid magnets
TMF, 58:3 (1984), 445–460
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Approximate renormalization group transformation in the theory of phase transitions
II. Equation for fixed points and linear operator of the renormalization group
TMF, 51:1 (1982), 102–110
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Approximate renormalization group transformation in the theory of phase transitions. I. Differential equation of the renormalization group
TMF, 50:2 (1982), 313–320
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Method of functional integration in the theory of spin systems
TMF, 49:2 (1981), 234–247
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Microscopic theory of the energy spectrum of liquid HeII
TMF, 42:1 (1980), 112–123
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Self-consistent description of long-range and short-range correlations in the theory of liquid $\operatorname{He}^4$. II
TMF, 41:1 (1979), 77–88
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Self-consistent description of long-range and short-range correlations in the theory of liquid $\operatorname{He}^4$. I
TMF, 40:1 (1979), 100–111
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Microscopic theory of the $\lambda$-transition in liquid $\mathrm{He}^4$. I
TMF, 36:1 (1978), 122–135
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Representation of coherent states in the theory of many-boson systems
TMF, 35:1 (1978), 76–88
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Irreducible cluster expansion for the logarithm of the $s$-particle density matrix of a many-boson system
TMF, 32:2 (1977), 247–261
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Density matrices of a many-Boson system at low temperatures
TMF, 23:2 (1975), 260–272
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Sevaration of “normal” and “superfluid” mctions in the Schrödinger equation by means of the method of displacements and collective variables
TMF, 18:1 (1974), 90–107
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