SCIENTIFIC ABSTRACT MIRIANASHVILI, G. Z. - MIRIMANOVA, V. I.
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Document Number (FOIA) /ESDN (CREST):
CIA-RDP86-00513R001134510016-9
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RIF
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S
Document Page Count:
100
Document Creation Date:
January 3, 2017
Document Release Date:
June 21, 2000
Sequence Number:
16
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Publication Date:
December 31, 1967
Content Type:
SCIENTIFIC ABSTRACT
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MIRIANASHVILI, G.M.; KAVILAD7E, M.Sh.; ABASHIMP, I.V.
Ion sourre for the exact measurement of lisotcpic rpdaticnB '.n it .'d-
phase specimens. Soob. AN Gruz. SSR 32 no.21313-317 163.
,M I PLA 19: A! ,
.1. TbilAsskiy gosudaretvannyy universitet. Sutyd*.%ed Jfinuary i., 11R.).
MIRIANKSHVILI-G,~Z.
Height of rooms in southern 41stricts; data from micro-
climatic atudies in Tiflis. SonbAN Gru.SSR 23 no-31
105-311 S '59. (MIJUL 13:3)
1. Otdml tipisatsit shillahchn v usloviyakh Gruzinskoy SSR
NIIGI'a I AS k Kh SSSR I Moskoveldy Arkhttekturnyy institut.
Predstavleno chlenom-korroopondentom Akadeall O.D.Onlashvili.
(Tiflis-SwmIlings-Reating and ventilation)
MIPJANASHVIU, K. A.
7901. MTRIANASWIILT, K. A. Lecheniye onikhomikozov. tbilial, Gruzmedgiz, 1954.
14 S. 20 am. 3.000 EYZ. Bespl.--Na gruz. yaz.--(55-3824)
616.5: 616.969
SO: Knizhuaja Lotopis', Vol. 7, 1955
WA
KIRIANISHVILI. H.K.
Relativistic magnetic moment of charged particles. Sq*b.AH Gruz.
SSR 8 ne.9/10:613-618 147. (KLRA 9-7)
1 A)mdemlys mauk Grua I itakey SSR, I an t i tut f iz Iki i goof iz iki,
Tbilisi. Prodstavloso doystvitellnym chlosom Akademii IoNsTekua,
(Particles, Slemamtarf) (Nuclear moments)
Category USSR/Taeoretical Physici - Quantum Field Theory B-6
Abs Jour Ref Zh-L~ - Fizika, No 1, 19'71 No 215
Author Ivanenko, D. and Mirlanashvil-I " ?4
Inst Moscow State University
Title Nonlinear Generalization of the Dirac Spinor Equation
Orig Pub Dokl. A17. S33R, 1956, 105, No 3, 413-j;14
Abstract Eiaumination of nonlinear effects in a classica.1 spinor field 41
caused by interaction, of a certain quantum spinor field 7. (x) with
-jacuum The Lagranglan _.' of the interaction between the field is
Bel ected in the form of it prf--Aduct of pseudo-scalar "cux-rents'*- L'-
-g/l.rx tjfIr, where g is he "bare" couplIng constant. Ford, (x) one
obtains by the usual method the Dirac equation, the right hal of which
is of the forml) r ~' (x),, j- /,-/ > vac and is a non-linear functional of
e (X). The average of the x -fieIA over the vacuum is calculated by
the Scbwinger method in the first non-vanishing approximation and
under the assumption that the gradients of the /-field are small. AE a
result we obtain for VI(x) a nonlinear equation, with the role Ofjhe
effective coupling constant being played by the quantity g2/
card 1/2
Category : USSR/Theoretical Physics - Quantum Field Theory
Xc~s Jour ; Ref Zhur - Fizlka, No 1, 1",5 No 21~
where s_6 is a quantity on the order of the upper limit of the
momentum spectrum of the virtualA -pa:,ticles. It Is noted that in
this version of the theory, renormalization is possible only by In-
troducing a certain '"D&re" nonlinearlty.
B-6
Card : 2/2
I. I - I AL A S, i i' - . .;--o , ijoc- piljf--L th -ci-~ .,~ -,,: j " " 1-tLt:- - r , - ~ ., - ":
% I
rl , tiun of' ;,. V~I,GUO.Al., :,d th~ io.--iinenr ficl~ ~
I j ! ", . 1c) pl, ( .1 ~,ilivi ,it- -e, "', -41:. , -, (, (- " . . i , -1 - 1.7
t e ~ .,) Q ., t tj)( t ~ ?,,~ ,I , 1 ! - : , , 1 -, 1 ,
I I - i
HIRIANOSHVILI, H.
Know, protect,, and develop. On. nat. no.9:1-2 S 161.
(MIRA 14!8)
1. Uohanyy "krdt4r' VAezidima Vserossiyakogo obahchastva
okhrany pr1rody.
(Natural re4curces-Study and teaching)
MIRIANASHVILI, M.M., red.
(FroblemB of gravitation; abstracts of papers] Problemy
gravitatsii; tezisy dokladov. Tbiliai, Tbilisakii gos.
univ., 1965. 273 p. (MIRA 18:12)
1. Sovetskaya gravitatsiormaya konferentsiya. 2d. Tiflis,
1965. 2. Chlen-korrespondent AN Gruzinskoy SM.
L 25778-66 ENT(l) IJP(c) AT
ACC NRt AP6016358 SOURCE CODE: UR/0251/65/039/003/0551/05~41
AUTHOR: Mirianashvili, M. He (Corresponding member AN GruzSSR); Gobedzhishvili, M. 'Q:'"
ORG: Tbilisi State University (Thilisskiy gosudarst:vennyy universitet)
TITLEt Emissio during hyperbolic motion of a charge
S(YURCE: AN GruzSSR, Soobshcheniya, v. 39, no. 3, 1965, 551-5514
TOPIC TAGS:' electron;'motion v principle, electromagnetic field
casualit.
ABSTRACTs some author.a consider that during hyperbolic motion
(motl6dat*oonstant acceleration) an electron does not radiate
,energy. Others, particularly Fulton and Rohrlich (classical
:Radiation from a Uniformly Accelerated Charge, Annals of Physioss;
Yol 9, 419 1964)9 in a detailed study of the question came to
Afhe uonolusion that the hyperbolic motion of a charge to aooom-'!
.panied by the radiation of energy. Fulton and Rohrlich studied
-ithe motion of an electron in the Inertial system 6 in which no-
it~pn. of., the partials is described with the aid
.0
where r-t 0, -*>O)o
46+ (f0
enrel 1A
L-25778-66
ACC NAt . AP6010358,
(~O is a unit Yeator along the 41reatlon of the z axis). One
.field potentialep oreated by the ahargoo are Myeonar-Vikhert(sio)~
~Dotentlals
(2)
,and the oondition of Casualty it I? > 0 guarantees
that (2) is a delaed Ootential. q
'The fields obtained by Fulton arA Rohrlioh in aooordanoo with the
~casuallty condition are satisfied.in the region z 4 t> 0 but are
unstable A-in Z 4 t = 0, sinoe the fields for Z 4 t = 0 should be'
emitted when tgo;,;aa if the charge is moved along a light cone
by z `2 440. er, motion of the partiole of the end mass along
the Sight cone means that It has precisely the speed of light, but
only In the physical sense. To eliminate this difficulty, It Is
assumed that a particle In a definite Interval of time - V4 t""t'
moves in a homogeneously constant field and that when t.> t', the
fleld Is out off and It continues to move according to the Inertia
or Its constant speed: I.e.j in the regl6n t*4 t-