New Books
A. R. Shakun
Submitted 1967-01-01 | RussiaRxiv: ru-196701.77095 | Translated from Russian

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New Books

Alexidze M. A., Pertaya K. V. Universal programs for solving, by the finite-difference method, the plane interior Dirichlet problem for the Laplace and Poisson equations. Tbilisi, “Metsniereba,” 1966, 91 pp. with illus. (Academy of Sciences of the Georgian SSR, Computing Center).

Akhiezer N. I., Glazman I. M. Theory of linear operators in Hilbert space. 2nd ed., revised and enlarged. Moscow, “Nauka,” 1966, 543 pp.

Belukhina I. G. A program for solving the first boundary-value problem for a two-dimensional non-self-adjoint parabolic equation in a rectangle. Under the general editorship of V. V. Voevodin. Moscow, Moscow University Press, 1966, 36 pp. (M. V. Lomonosov Moscow State University. Computing Center. Series “Standard programs for solving typical mathematical problems on the M-20 machine.” Issue 22).

Bers L., John F., Schechter M. Equations with partial derivatives. Translated from the English by Yu. V. Egorov, edited by O. A. Oleinik. Moscow, “Mir,” 1966, 351 pp. with illus.

Borovikov V. A. Diffraction on polygons and polyhedra. Moscow, “Nauka,” 1966, 455 pp. with illus. (Contemporary Problems of Mathematics).

“Problems of integration of differential equations.” Collection of articles. Responsible editor I. S. Arzhanykh. Tashkent, “Nauka,” 1966, 273 pp. with illus. Ministry of Higher and Secondary Specialized Education of the Uzbek SSR, Samarkand State University named after A. Navoi.

Dunford N., Schwartz J. Linear operators. With the participation of W. Bade and R. Bartle. Translated from the English, edited by A. G. Kostyuchenko. Moscow, “Mir,” 1966, vol. 2. Spectral theory. Self-adjoint operators in Hilbert space. Translation by M. G. Gasimov et al., 1063 pp. Bibliography: pp. 950–1039.

Ivanov V. N. The abstract Cauchy problem and the perturbation theory of closed operators. Saratov, Volga Book Publishing House, 1966, 59 pp. (Ministry of Agriculture of the USSR. Proceedings of the Saratov Institute of Agricultural Mechanization named after M. I. Kalinin. Issue 39. Part 3).

Kikin D. B. Linear differential equations of higher orders. Textbook. For correspondence students. Moscow, 1967, 45 pp. (All-Union Correspondence Polytechnic Institute. Department of Higher Mathematics).

“Boundary-value problems of mathematical physics.” Collection of works. Edited by O. A. Ladyzhenskaya. Moscow–Leningrad, “Nauka” (Leningrad Branch), 1966. (Academy of Sciences of the USSR. Proceedings of the V. A. Steklov Mathematical Institute). 4, 298 pp.

Matveev N. M. Higher mathematics. Differential equations. Lecture notes. Leningrad, 1966, 167 pp. with illus. (Ministry of Higher and Secondary Specialized Education of the RSFSR. Northwestern Correspondence Polytechnic Institute. Educational television).

Mitropolsky Yu. A. Lectures on the averaging method in nonlinear mechanics. Kiev, “Naukova Dumka,” 1966, 469 pp. (Academy of Sciences of the USSR. Institute of Mathematics). Bibliography: 107 titles.

Mikhailov L. G. Integral equations with a homogeneous kernel of degree \(-1\). Dushanbe, “Donish,” 1966, 49 pp.

“Difference methods for solving problems of mathematical physics.” Collection of works. Edited by N. N. Yanenko. Moscow, “Nauka,” 1966. (Academy of Sciences of the USSR. Proceedings of the V. A. Steklov Mathematical Institute). Part 1. 171 pp. with illus.

Smirnov M. M. Degenerate elliptic and hyperbolic equations. Moscow, “Nauka,” 1966, 292 pp. with illus.

Sobolev S. L. Equations of mathematical physics. (Textbook for mechanics-mathematics faculties of state universities). 4th ed. Moscow, “Nauka,” 1966, 443 pp. with illus.

Sokolov L. V. On special solutions of first-order partial differential equations. Moscow, “Vysshaya Shkola,” 1966, 333 pp. with illus. Bibliography: 78 titles.

“Theory of functions, functional analysis, and their applications.” Issue 3. Collection of articles. Responsible editor V. A. Marchenko. Kharkov, Kharkov University Press, 1966. (Republican scientific collection). 227 pp.

Lyapunov exponent theory and its applications to stability problems. Moscow, “Nauka,” 1966, 576 pp. with illus. Foreword authors: B. F. Bylov, R. E. Vinograd, D. M. Grobman, V. V. Nemytskii.

New Books

“Theory of Functions and Differential Equations.” Collection of articles. Scientific editor Z. I. Kozlova. Saratov, Saratov University Press, 1966. 60 pp. (A. S. Serafimovich Volgograd Pedagogical Institute).

Filippov, A. F.; Elsgolts, L. E. Differential Equations. Methodological instructions for third-year correspondence students of mechanics and mathematics faculties of state universities. (Revised and expanded by A. F. Filippov.) Moscow, Moscow University Press, 1966. 56 pp., with diagrams. (Ministry of Higher and Secondary Specialized Education of the RSFSR. Scientific-Methodological Office for Correspondence and Evening Instruction, M. V. Lomonosov Moscow State University.)

Hale, J. Oscillations in Nonlinear Systems. Translated from the English by R. S. Gusarova. Edited by V. M. Volosov. Moscow, “Mir,” 1966. 230 pp., with diagrams.

Tslaf, L. Ya. Calculus of Variations and Integral Equations. Reference manual. Moscow, “Nauka,” 1966. 176 pp., with diagrams.

Shamansky, V. E. Methods for the Numerical Solution of Boundary-Value Problems on Electronic Digital Computers (in 2 parts). Kiev, “Naukova Dumka,” 1966. (Academy of Sciences of the USSR. Institute of Mathematics.)

Compiled by A. R. SHAKUN

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