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MATHEMATICS
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Asymptotic analysis in Hilbert space and some problems of mathematical statistics
Yu. V. Borovskikh
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521–524 |
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On the extension of functions from anisotropic spaces with preservation of class
V. I. Burenkov, B. L. Fain
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525–528 |
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Solution of a problem of Erdős and Renyi on Hamiltonian cycles in nonoriented graphs
A. D. Korshunov
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529–532 |
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A generalization of perturbation theory for a nonlinear system that loses a small parameter in a subset of the range of the solution
V. V. Laricheva
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533–536 |
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Lattice isomorphisms of Lie rings and algebras
A. A. Lashkhi
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537–539 |
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Sublinear operators with values in spaces of continuous functions
Yu. E. Linke
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540–542 |
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$C^k$ is not an interpolation space between $C$ and $C^n$, $0\lt k\lt n$
B. S. Mityagin, E. M. Semenov
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543–546 |
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Absolutely concave functions of positive operators
E. I. Pustyl'nik
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547–550 |
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Classifying semigroups
A. B. Sosinskii
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551–554 |
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FLUID MECHANICS
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Parameters of shock vawes due to the explosion of explosive charges in foam
V. M. Kudinov, B. I. Palamarchuk, B. E. Gel'fand, S. A. Gubin
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555–557 |
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THEORY OF ELASTICITY
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Equations of the theory of anisotropic inhomogeneous rods
V. L. Berdichevsky
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558–561 |
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Long-term strength of structural materials under composite stress
S. T. Mileiko
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562–565 |
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The relation between three- and two-dimensional stress states in the static and dynamic elasticity of inhomogeneous bodies
G. Ya. Popov
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566–569 |
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ASTRONOMY
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First panoramas of the Venusian surface (preliminary analysis of images)
A. P. Vinogradov, K. P. Florenskii, A. T. Bazilevsky, A. S. Selivanov
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570–572 |
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MATHEMATICAL PHYSICS
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Cauchy problem for a chain of Bogolyubov equations
A. K. Vidybida, D. Ya. Petrina
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573–575 |
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The London equations in Riemann space
I. S. Minasyan
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576–578 |
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PHYSICS
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On the leaky surface waves in isotropic solid hody
I. A. Viktorov
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579–581 |
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Magnetic transitions in solid solution of $(\mathrm{Mn}_{1-x}\mathrm{Fe}_x)_5\mathrm{Si}_3$
N. P. Sudakova, S. I. Kuznetsov, A. V. Mikhel'son, N. I. Sychev, P. V. Geld
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582–585 |
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CRYSTALLOGRAPHY
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Crystal structure of $\mathrm{Na}$, $\mathrm{Cd}$-phosphate,
$(\mathrm{Na}_{1-x},\mathrm{Cd}_x)\mathrm{Cd}_2[\mathrm{PO}_4][\mathrm{PO}_{3+x}(\mathrm{OH})_{1-x}]$
Yu. A. Ivanov, M. A. Simonov, N. V. Belov
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600–602 |
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