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Publications in Math-Net.Ru
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Phase space of collective variables and the Zubarev transition
function
TMF, 194:2 (2018), 224–258
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Thermodynamic functions of three-dimensional ising model near the phase transition point with allowance for corrections to scaling. II. The case $T<T_c$
TMF, 87:3 (1991), 434–455
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Thermodynamic functions of three-dimensional ising model near the phase transition point with allowance for corrections to scaling. I. The case $T>T_c$
TMF, 87:2 (1991), 293–316
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Functional of the grand partition function in the method of collective variables with distinguished reference system. Multicomponent system
TMF, 83:1 (1990), 72–82
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The grand function in the method of collective variables and its application to the investigation of the liquid-gas phase transition
Trudy Mat. Inst. Steklov., 191 (1989), 201–219
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Thermodynamic functions of a two-component spatially homogeneous system near the critical separation point
TMF, 81:3 (1989), 455–467
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Method of collective variables with references system for the grand canonical ensemble
TMF, 79:2 (1989), 282–296
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Order parameters and the free energy of the three-dimensional ising model below the transition temperature
TMF, 79:1 (1989), 135–145
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Liquid-gas critical point in the method of collective variables
TMF, 73:2 (1987), 264–280
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Phase transitions in two-component spatially homogeneous systems. I. Gaussian approximation of the partition function
TMF, 72:3 (1987), 452–461
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The method of collective variables in the equilibrium statistical theory of bounded systems of charged particles. I. Continuum model of an electrolyte solution occupying a half-space
TMF, 52:1 (1982), 114–126
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Generalized hierarchical model of a scalar ferromagnet in the method of collective variables
TMF, 51:2 (1982), 268–277
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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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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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Partition function of the three-dimensional Ising model
TMF, 36:3 (1978), 373–399
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Critical index for the correlation length in the Ising tree-dimensional model
Dokl. Akad. Nauk SSSR, 236:4 (1977), 846–849
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Substantiation of the form of basis distribution near the phase transition point in the Ising model
Dokl. Akad. Nauk SSSR, 233:4 (1977), 579–582
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Statistical sum of Ising three-dimensional model
Dokl. Akad. Nauk SSSR, 232:2 (1977), 312–315
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Distribution function of a degenerate electron gas in a periodic external field
TMF, 32:2 (1977), 208–222
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The method of displacements and collective variables
Trudy Mat. Inst. Steklov., 136 (1975), 425–431
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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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Investigation of the binary distribution function of a degenerate electron gas at short distances
TMF, 17:2 (1973), 250–262
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Binary distribution function of degenerate fermi systems
TMF, 17:1 (1973), 118–130
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On the statistical theory of mixed ion-dipole systems of interacting particles
Dokl. Akad. Nauk SSSR, 136:6 (1961), 1317–1320
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Dmitrii Nikolaevich Zubarev (Obituary)
UFN, 163:3 (1993), 107–108
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Corrigendum
TMF, 39:1 (1979), 143
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