SCIENTIFIC ABSTRACT ZHDANOVA, YE.A. - ZHDANOVICH, G.V.

• Document Type: CREST
• Collection: Scientific Abstracts
• Document Number (FOIA) /ESDN (CREST): CIA-RDP86-00513R002064630002-8
• Release Decision: RIF
• Original Classification: S
• Document Page Count: 100
• Document Creation Date: November 2, 2016
• Document Release Date: July 19, 2001
• Sequence Number: 2
• Publication Date: December 31, 1967
• Content Type: SCIENTIFIC ABSTRACT

7FMANOVA- .2-A., zamestitell otvatetvennogo redaktors; RACHKO. V.,
rsdifktor;,UMIM, A., takhnicheekly redivktor
[Album of visual a ids for studying polttical sconomr; 'capitalism"
section] Al'bom nagliadrvkh posobit po politicheskoi ekonomil;
resdal "Kapitalism.4 [Laniag-radl Gos.tsd-vo polit.lit-ry. Pt.2.
1956. 38 plates. (KLRA 10:10)

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"'kaxid.- tekba, niuki -GAYVORDNSKAYA,, -Z.L.A UMANETS V.P.;
139VP V
VALMO, G.G.; OFHFMNM, N.St;,9VAffQYIC11t-
G A f DATUNASHVILI Ye L;6EMNOVApfT-I.p- MARCHENKO, G.S.4
JU12141LINAP NOK.; TVRIINA~&T."j-TYURINA, L.V.; KRIMCHARv M.S.;
J
RkZUVAYEV9 N.Lj OGOFODIIIK; S.T.;-MIKHAYLOVp & 14,;
ZHILYAKOVAY 0.? red. GLDU4M N. , red.; FISENKO,, A., teklm.
red.1
[Wine making; manua-1 for the workers of wineries on state and
collective farms in the Crimea) Vinodelie; rukovodstvo d1lara-
botnikov vinodellcheakikh zavodov oovkhozov i kolkhozov Kryma.
Simferopol', Krymizdat,,1960, .415 p. (MIRA 160)
(Cr4mea-Wine and wine making)

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,ACCESSION SR: AR40183OV-
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slastioloroes'An the briquette vhioh
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are
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ojoajn7"'-'~oo .In, 2 the asymptotic distribution of the eigen-
valuss~of,L is considered forN In 3 the existence of
the Green's.function of the operator L-.-AE is proved; it is
shown that it is uniformly bounded with respect to the norm and
a development for it is give.n. �-4 uses those results.for the
Card 1/2

87390
S/020/60/135/006/004/037
C ill/ C.333
Asymptotic Expansions of.the Eige n Values of a Boundary Value
Problem, With.Parameter.
Theoreml states, under the assump tion V for i j for al 1
X and R> 0, that (1) possesses a fundamental-matrix,2

(3) Y 2
E. + E +
[E
+ E + H(X,

l
m-
m
exp
where E is the unit matrix a c
ertain linear operator and H(x,
a certain matrix-analytic in X~.a nd-.bounded in the norm.
Theorem 2: Let the assumpti6no-of ,theor6m-1 be!satisfied
A (X) (0 x C51Y.
'be positivei.fo -the-boundary-condition (2)
r let
(7) M det N
0 0
tbe satisfied.-Then,for the eigen, values (n~.
n
Card,2/5

20-5-5/60
AUTHOR ZIEDANOVICH V. r.
TITLE Solution lik tlvdlourier.-method.of none elf -adj oiht Mixed
Problams for Hypf?-~Ilia systems on a Plano.
(Reshenlyn I~vitolotvi Fi-krtye nea&mosoprya:ahonnykh smeshan-
nykh zadavit ~alyu !;ip-irbolicheskikh sistem ns, ploskosti,-
Russian
'V~: IftIODICAL I)okl&dy,AILzdeui4,rIauk SSSR 1957, Vol -114, ITr 5,
'
034-037 (USSR
pp
ABSTRACTI The author here solves a mixed problem for the system (1)
which 1.6 hyp-3rbolic in the more rest=ricted sense:
(a/a t)u(:t, t)~- A(x') (a/ax)u (x, Q +B (z) (z,
Ix 42:11.0 ,Ct