SCIENTIFIC ABSTRACT KHARAZISHVILI, K.V. - KHARCHENKO, A.M.

• Document Type: CREST
• Collection: Scientific Abstracts
• Document Number (FOIA) /ESDN (CREST): CIA-RDP86-00513R000721810008-4
• Release Decision: RIF
• Original Classification: S
• Document Page Count: 100
• Document Creation Date: November 2, 2016
• Document Release Date: September 17, 2001
• Sequence Number: 8
• Publication Date: December 31, 1967
• Content Type: SCIENTIFIC ABSTRACT

KHARAZISHVILI., K.V.
Injurlcusn-.:-q.-i of Cicade",7vi montanit S~~op. !,) trif) wr;Ody plants
in GeorgLa. Soob. AN Cruz. SSR 31 no.).-149-154 J-1 163.
~ M I RA 17,4 7 ~'

SUPATASHVILI, Sh.M.; KIIARAZISHVILI, K.V.
Study of gall.flies Olymenoptera., Cynipidae) in thr, oak forests
of Georgia. Soob. AN Gruz. SSR 35 no.3:675-680 ", 164.
(MIRA 17: 11)
1. Gr-uzinskiy institut zashchity rasteniy, Tbilini. Predstavleno
chlenom-korrespondentom AN GrLzSSR.

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KHARAZOV, Dore
Some properties of eigenfunctions and resolvents of integral
equations with rational kernels relative to the poxameter.
Soob. AN Gruz.SSR 8 no.4:205-210 047. (MA 9:7)
l.Akademiya nauk Gruzinskoy SM, Thilicakiy matematicheakiy
Institut imeni AoMJtaxmadze. Predstavlano da7stvitallnym
chlenom Akademii I.N.Vokua.
(Integral equations) (liganfunctions)

KIIARAZOV D. 7
Linear intef;ral equations whose kernel is the poly-nomiml of the
second degree relative to the parameter. Soob.AN G-ruz.SSR 8 no.5:
275-281 14 (KWA 9: 7
l.Akademiya nauk Grustaskoy SSR, Thilieskiy matematichaskil institut
imeni A.M.Razmadze i Tbilieski3r gasudaretvannyy ivAversitet imeni
Stalin&. Predstavleno daystvitellnym chlanom Akad-smii I.N.Vokua.
(Integral equations)

D. F. kh-, War. the-viy W -xi taietia. equaiic~&&
with kernels polynomial-in a parameter- SooM&n1Y1__1
Akad. Nauk- Gruzin. SSR. 9, 91-98 (1948). (Russian)
The author studies the equation
i
G(x, y;X)u(y)d~i-f(x),
UW-f

whem (2) G - E"oX"G.(x. y), the G.(x. y) are real and in
US) [S-(a~_-x,y1=b)1, f is real and in Lj(a,b). Ily-
pothesir (G) consists of the conditions: (a) the G. are orthog-
'
s paper reviewed second
onal on S in the sense of the author
above, referred to as (H); (b) ffGa(x, y)O(x)O(y)dxdy 0
(1) 1 qy~ - (x,HAiy) 2
for arbitrary xr=X, yC-X. Then the equation
2
A and the sequence of the
has only real eigenvaiuss Nit 2""'__&nP ...
corresponding eigenelements can be chosen such that
(3) (EX V'k) +A i;k k(HA2Xi'Xk) 0 '6ik (i,k-1121 ...
The following theorems are proveds
1. If the operators HAi and HA2 are not simultaneously zero-operators, then
Doklady Akad.1-Tauk 111.L 544-546 (1956) CARD 2/2 PO - 633
the equation (2) has the eigenvalues -