SCIENTIFIC ABSTRACT REZNIKOVSKIY, P. T. - REZNITSKIY, L. M.

• Document Type: CREST
• Collection: Scientific Abstracts
• Document Number (FOIA) /ESDN (CREST): CIA-RDP86-00513R001444820004-4
• Release Decision: RIF
• Original Classification: S
• Document Page Count: 100
• Document Creation Date: November 2, 2016
• Document Release Date: March 14, 2001
• Sequence Number: 4
• Publication Date: December 31, 1967
• Content Type: SCIENTIFIC ABSTRACT

S/081/61/000/021/089/094
Further investigation of methodic ... B107/B147
The asymmetry of the deformation cycle showed a considerable effect on the
working capacity of rubber. The authors describe a method and device for
testing rubber for fatigue with symmetrical shearing by producing
torsional vibrations of the dumbbell sample. The curves for the fatigue
strength as a function of the amplitude of dynamic deformation of
shearing for NK and SKB rubber are intersecting. It is recommended to
examine the fatigue properties of rubber with deformation amplitudes
characteristic of the work of the material in the workpiece. The
interaction of rubber with the medium, the appearance of local stress con-
centrations on the sample surface, and-the asymmetry of the deformation
cycle should be taken into account. rAbstracter's note: Complete
translation.
Card 2/2

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9. Month! List of Russian Accessions, Library of Congress, r i
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1. IIE~NIYOVSKIY, P. T.
2. USSR (6r-C')
4. Least Squares
7. Solving normal equations in the method of least squares by successive
elimination of unknowns. Soob. GAISH, No. 54, 1950.
9. Monthly List of Russian Accessions, Library of Congress, May 1953. Unclassified.

1. M-IZIIIIKOV:;hIY, F. T.
2. US:j-R (600)
4. Least Squares
7. One variant in the method of least squares for solving a system of normal
equations. Soob. GAISH, No. 54, 1950.
9. Monthly List of Russian Accessions, Library of Congress, 14ay -1953. Unclassified.

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MZNIKOVSKT-Y. P.T.
'W- __~,
Gravitation interpretation of an internal variant of a once-regularized
reRtricted elliptical problem of three points. Tmdy GAISH 21:57-90 '52.
(MLRA 7:6)
(Problem of three bodies)

REZNIKOVSKIY, P.T.
Resolution of the perturbation function of an internal variant of
a once-regularized planar restricted circular problem of three points
in Lagrangian elements. Trudy GAISH 21:91-114 '52. (MM 7:6)
(Problem of three bodies)

REZNIKOVSKIY. P.T.
ReSLlving the perturbation functions of the simplest regularized variants
of a planar restricted elliptical problem of three points. Trudy GAISH
21:159-173 '52. (KLRA 7:6)
(Problem of three bodies)

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BAYEV, K.L.; SHISHAKOV, V.A.- REZNIKOVSKIY, P.To, redaktor; GAVRITX)V,
0
S.So, tekhnicheskiy- redak toy
[Elements of cosmoUaphyl Ifachatki mirovedeniia. Izd. 4-e, perer. i
dop. Moskva, Gos. izd-vo takhniko-teorato lit-ry, 1954. 123 P.
(cosmog;raphy) (MIRA 8:4)

KULIKOV, Konstantin Ilekseyevich; REZNIKOVSKIY. P.T., redaktor; SAMSOMMKO,
L.V.. redaktor; AKEIAMOV, redaktor
[The fundamental constants of astronomy] FundamentalInye postoiian-
nye astronomii. Moskva, Goa. izd-vo tekhniko-teoret. lit-ry, 1956,
340 p. (MIRA 9:7)
(Astronomy)

POPOV. ]~'Jvel Ivanovich; REIZIIIKOVSKIY. P.T., red.; HURASHOVA, N.Ya., tekhn.
red.
[Popular manual of practical astronomy] Obshchedostupnaia praktiche-
skaia astronomiia. Izd. 4, izpr. Moskva, Goa. izd-vo fiziko-
matematicheskoi lit-ry, 1958. 159 P. (MIRA 11:6)
(Astronomy, Spherical and practical)

UGORUDNIKOV, Kirill Pedorovich,;REZNIKOVSKIY, P.T.. red. KRYUCHLOVA. V. N. , takiin. red.
'LrDynamice of stellar systems] Dinamika, zvezdnykh siatem. KosL-va,
Goa. izd-vo, fiziko-matematicheakoi lit-rr.1958. 627 P. (MIRA 11:12)
(Stars)

AUTHOR: --Re~n47koxsICi~y
,__P.T. SOV/42- 13- 1,9/33
TTTLE: On the Region of Convergence of a Power Series Being the
Solution of a Differential Equation (Ob oblast-i
stepennogo ryada, predstavlyayushchego resheniye differentsiall-
nogo uravneniya)
PERIODICAL: Uspekhi matematicheskikh nauk, 1958,Vol 13,Nr 6,pp 145-150 (USSR)
ABSTRACT: Given the differential equation
(1) li = X(X, t x (X, t, 0) 0.
dt
Let the initial condition be
(2) x = V for t = t
(1) is written in the form
t
r
(3) x = U + j X(x,t, r)dt
t
0
and the solution is set up as
(4) x = CK + x1 r+ x 2 r2..... .
Card 1/3 On the interval It-t 014-~ T 'Let (V(xq^) majorize the funa-vion

On the Region of Convergence of a Power Series Being the SOV/42-13-6--i8/33
Solution of a Differential Equation
X(X,tj/A); let O(x,o)=-O. Beside of (3)
(5) z = a + T ~(Z,/A)
is considered as a majorizing equation, where a Then (4)
is majorized by the series
(6) z = a + z ir + z 2r
where (6) represents the series expansion of z which is given
implicitly by (5). The condit-ion of convergence for (6) is
(7) T !~ (z, P)