SCIENTIFIC ABSTRACT MITYKO, G. - MITYUSNEV, T. V.

• Document Type: CREST
• Collection: Scientific Abstracts
• Document Number (FOIA) /ESDN (CREST): CIA-RDP86-00513R001134810005-8
• Release Decision: RIF
• Original Classification: S
• Document Page Count: 100
• Document Creation Date: November 2, 2016
• Sequence Number: 5
• Publication Date: December 31, 1967
• Content Type: SCIENTIFIC ABSTRACT

8ASLAVSKAYA, Barra Saulovna; TRUf3ETSK')'VA, Odlgii Mikhayla-ma,
MITIAYWAY I-M,P,, red.
[Laboratory manual on plant p* siology] Praktikum po
fiziologii rastenii. Moskva, Izd-vo MoBk. univ., 1964.
327 p. (MIRA 17%12)

KUCHERENKO, Vasiliy Dorofeyevich; 1, ITYAYEVA, Yu.F., red.
lietection of pathogenic microbes in the
mentl Indikatsiia patogennykh mikroDov vo vneshnei srede.
( ~'~T
I.qoskva, Izd-vo Mosk. univ., 19t,4. 139 1. L?,A 17:5)

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MITYRUSHKIN, Yu., inzh., vtoroy mekhanik
Improve efficiency conditions for the repair of marine systems
and mechanisms. Mor. flot 23 no.10:35-37 0 163. (MIRA 16:10)
1. Teplokhod "Sverdlovsk."
(Ships-Maintenance and repair)
(Ifarine engineering)

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ACC NRt- AR7004327 SOURCE -CODE-:-UR/627-1/66/000/01 1/BO~3/B437
AUTHOR: Kurochkin, S. S.; Belov, A. F.; Mityugov, A. G.1 Salichko, V. N.
-.TITLE: Multidimensional analyzers with intermediate magnetic-tape Information
storage
SOURCE: Ref. zh. Avtomat. telemekh..i vychisl. tekhn., Abs. 11B335
REF SOURCE: Tr. 6-y Nauchno-tekhn. konferentsii po yadern. radioelektron. T.3- Ch. 2.
M., Atomizdat, 1965, 66-88
TOPIC TAGS: alyzer, 3 e
ABSTRACT: The analyzers in question are economical and reliable with several tens of
thousands channels and they permit adapting the results to experimental conditions.
The relations characterizing such analyzers and useful for their operation and
design are presented. Several variants of analyzing systems (50472-1 -- 50472-5)
designed with standarO units are considered, as well as measuring-and-storing
devices Intended for continuous incoming pulses and for short pulse packets.
Seven figures, one table. Bibliography of 8 titles. A. S. [Translation of abstract]
SUB CODEs 09, 10
card 1/1
UDCt 681-142.

"'. I IYU GCI V , V . V .
Quantum predl--lon, -~f ranar;m :rlCeS5eF. -77. 77a.
ucheb. zav.; radl-)"!7. " n(,.-:Pz.P-l`,3 I I'd. .
( . , -~ 7 : ,

TITI
-of --non-eciui itio, ajid --~hiii6dyrmmically- everoible:~~t'..
libritm !M& ft
Propertieit

ACC NRi -- AP603 -49-14- -SOURCE CODE UR -/04-06/o6o-/OO2/G03/V--346/OO56
AUTHOR; L[ityugov, V- V-
OIRG: none
TITLE: On a quantum theory of information transmission
SOURCE-z Problemy peredachi informataii, v. 2, no. 3, 1966, 48-58
TAGS: information theory, mathematic matrix, quantum theory, entro-,y, data
TOPIC
transmission, receiver sensitivity, orthogonal function, electronic oac!~,-atvr
13STHACT: The problem of the quantity of Jnformation that can be transaitte,,. -Dy a
given ensemble of pure quantum states ~ahen the nat~xe of reciption is xz-oen,. -.3
examined. Cases when the Bets of states sent by the transmitrer and recordr--a *--,, -~*-.e
receiver are nonorthogonal a-re discussed. "he case involving the entire averapa power
with , center
M of the radiation concentrated in a narrow frequency band of wJdth &
frequency W 0 is examined ass A 2,01 21. till 2nill 2njV
h = + - - ) --) - In
h
T. 71 :0 A WOA Z~ hW0A J
Ine formula for thQ quantity of information transmitted for the quantu *-- case is
written as% , (1) ^ (A) - ",' *41
W. 1n W, + Wg, Sp wx"Spp P lvx~ S) I)
P X In - ~i-
zwx,SPP'~!~) 2 W19. SP P^ P
Card 1/2 7AjC;: 621, .39.
ACC NRi AP6034914
Quantum time functions (denuitj matrices') are found by the principAle of zar--,
misinformation (for the pure state) to be
11 0 0
!0 0 0
j0 0 0 .1
Linear and aquaxe-law receivers are cumpa-red. The author thank S. 1. Borovitakiy and
L. B. Levitin for their advice. Orig. art, has: 34 formu-1as.
SUB CODE1 09, 12, 20/ SOX DATEI 08Apr65/ ORIG REF: 005/ QnLH RZF: 003

MTM, I. I.; BORZHIYEVSKIY,, TS. K.
Came of explosion of the apparatus for gas wiestbesia. Xhirurgiia
no.1+3131-132 162. (MM 15:6)
1. Iz kafedry gospitallnoy khirurgii (sav. - prof. M. V. Danilenko)
Vinnitskogo meditsinskogo instituta imeni N. I. Pirogova.
(IIMATRACHEAL AMTHESIA-ACCIDENTS)

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MITYUK, l.r.
Some theorems r.,n fl~nct,.-n3 -'n a r,rg. AN
110.2:16ti-163 If 5. ; V7.Rj, I R
I ..
1. InstlTut matematlkl AN UKn--11~.

vitiv, Ai: help..~ of.- f on_sw'%-I4t-.G-be--&-fini*. I
ed reollar undd
mapp curv'esj .,,Jet z.'be
int of G.. 'aiA let
a finite PO
connect ed r0gi 0'a ~b ad: J z zo. Let Q haVe
_ - ( ' -for G with a~pOle 'at the point
Y-be funCtion.
_6 CG)
kadixis,wit r0b~~'tO th6 finite P6'rft z* z,.
6d.inteilor

27 3 it,
S/021 61/000/002/004/~).'
D210YD303
AUTHOR: Mytyuk' I.P.
TITLE: On univalent conformal mappings of mu1tip_'Y_1Dr..11t'
domainB
PERIODICAL: Akademiya nauk Ukrayins'koyi RSR. Dopovidi, no, el.
1961, 158 - 160
TEXT: The aper contains a generalization of the results of Yu.Y-.
Alenit8yn Nef. 1: DAN SSSR 102, 861, 1955), G Is a mu1t:p.Y--_:jr'-
nected domain having at least one non-degenerate boundarv ~-Gmp-~-
nent and situated in the plane z, M(G) is the set of all reg--i1ar
functions w = f(z) that are univalent inside G and satisfy tne con-
ditions: 1) /f W/ -< 1, z E G; 2) f (a) = 0, a being an arc' -rary . --
nite point of G; 3) /f(z)/ = I on the given non-degenerate oo,ndLi-
ry component C of Gi 4) f'.1a) >-0. One can prove (with the a-d 3,
Possel's extremal. method or Grotzsch's results): Theorem i, Theit,
is one and only one function in M(G) giving maximum va.ue of *.he
Card 1/5

S/C21/6i/000/ ),f
On univalent conformal mappings D2-10/D710~
moduius of the derivative at the point z z- a. This finc* orl
sents G univalently on the unit circle with circular con_'~-nt,-..:
cuta. Let G1 and G 2~ G1CIG 2 be any two multIpiy connecteJ domains
with a common non-degenerate boundary :omponent and w - a),
w = f (z, a) functions that belong to M(G,) and M(G . res e-tive.y
2 1 2, p
and give maximitm value of the derivatives at z = a, a ~-_ G. Lemma
f,I(a; a) = f2l(a; a); there is equality oniy if f I(z, a) - f 2Iz, a).
The unit circle with the center at the origIn of coordina-es. hav-
ing circular concentric cuts wiiI be called a domaln of K typF- A
domain of K type on which G is represented with the aid of the
function of Theorem 1 will be called a maximum domain and denoted
with K*. Using GrotZBchI results one can prove that a domain of K
type is a maximum domain, 'f for any positive r --- 1 W_, r) -
= (1/125t) ln(i/r) , M(11 ; r) being the modulus of the ring r --- /z, -' i
with respect to the set of rectified curves belonging to the --ter-
section of the K type domain with the ring r