SCIENTIFIC ABSTRACT ALEKSANDROV, A.D. - ALEKSANDROV, A. I.

• Document Type: CREST
• Collection: Scientific Abstracts
• Document Number (FOIA) /ESDN (CREST): CIA-RDP86-00513R000100820006-4
• Release Decision: RIF
• Original Classification: S
• Document Page Count: 100
• Document Creation Date: November 2, 2016
• Document Release Date: June 5, 2000
• Sequence Number: 6
• Publication Date: December 31, 1967
• Content Type: SCIENCEAB

86175
Investigations on the Maximum Principle. VS/140/60/()00/005/002/021
C111/C222
Here the spherical image was-defined with the aid of suppo:rting planeag
the differentiability of U(X) was not assumed and does not follow from (A)-
Now the U(X) are submitted to the stronger conditioni
(D) (A) is satisfied by u(X) and every function obtained from it by a two
times continuously differentiable transformation the fundamental de-
terminant of which is / 0, if the new variables are interpreted again ag
rectangular coordinates.
In the whole paper it is assumed that u(X) satisfies this --.ondition (D).
The paper contains some generalizations of the results of (Ref. 1,2,3) to
functions satisfying (D) as well as sufficient conditions that u satisfies
(D).
The point 0 is called ordinary with respect to the region G, the operator L
and the class ful of functions u(X) if for every ue ~uj in an arbitrarily
small neighborhood of 0 there exists a set with a posi ive measure on which
L(u)> 0. Let f- be the boundary of the region G. Let u(X) touch the zero
in the point 0 quicker than r'+q if in G there exists a sequence Xm7_>0
U(X M) n
so that - 1+q *O.Let Lu -Z aikUik+Zbi ui+ cu , a = Z ail
r(XmF) 1-2
Card 2/5

861.75
Investigations on the Maximum Principle, V S/140/60/oOO/005/002/021
C111/C222
2
~n2
x
b r Xi
Theorem 1: Let G and the function u(X) defined in it satisfy the following
conditionst (1). G lies in x 1>0 and its boundary has the "side" V - an
(n-l)-dimensional (open) region - on x I = 0 ; (2). u(X)>O, and for every
X0 G r-- V it holds lim u(X)>O (3). u(X) approximates the zero
X->X0 1+q
solution in OEV quicker than x q > (0 is the coordinate origin). In
1 ,0
G let an operator L be given, where i There exists an E > 0 and a non.-in-
creasing function h(r) with a finite integral so that almost everywhere in
G I (A 6 a -4a (B (1-- -E )CI + 11(rd a+ b ffb*
(C + (1 + r )re >,.O. Then in G there exist a set with a positive
measure on which L(U)> 0.
Theorem 2 1 In the neighborhood of 0, let F be a smooth surface with first
Card 3/5

86175
Investigations on the Maximum Principle. VS/140/60/000/005/002/021
C111/C222
derivatives satisfying the Lipschitz condition. Then 0 is ordinary with
respect to functions which in 0 approximate the zerc solutilon quicker than
r1+q (q>
..eO), and with respect to every operator L which, in the nGighbor-
hood of 0, satisfies the conditions of theorem 1 (it is asaumed that 0
is the coordinate origin, and that the x 1" axis, on the norinal of [- is
oriented to the interior of G)
Theorem 3 is a generalization ;f theorem 2.
Theorem 0 Let the operator L be given in G; let its coeff:icients be bounded
in every D CG, and Z a 2 a = const > 0. Let an u(x)>
ik ~gi~k>a Z 9 i ? "0
be given in G so that almost everywhere L(u)-4 0. If anywhere in G it holds
u = 0 , or if u(X) approximates the zero solution in an ordinary point of
the boundary then it holds u 70 in G.
Theorem 5 is the transmission to the present case of the theorem an the
extension of the zeros along the curves of ellipticity of (Ref. I).
Theorem 6t If the function v(X) ;;-v(x 19 ... 'xn ) has second generalized
derivatives summable in n-th power then it satisfies the c3ndition (D).
Card 4/5

86175
Investigations on the Maximum Principle. V S/14 60/000/005/002/021
0 11 1YC22'2
Theorem 7 : A function v with generalized second derivatives summable in
n-th power has, almost everywhere, the first and second general differ-
ential dv, d2v, where the coefficients of d2 v, almost everywhere, are
identical with the generalized second derivatives.
Theorem 8 s Every two times differentiable function satisfies the condition
(D) -
Theorem 8 is contained in the more general theorem 9 which is formulated
without any proof.
There are 7 references: 6 Soviet and I American.
[Abstra:cter's notes (Ref. 1) concerns A.D. Aleksandrov, Izvestiya vysshikh
uchebnykh zavedeniy. Matematika, 1958, No. 5 ; (Ref. 2) concerns A.D.
Aleksandrov' Izvestiya vysshikh uchebnykh zavedeniy.Matematikag 1959,
No- 3 ; (Ref. 3) concerns A.D. Aleksandrov, Izvestiya vyashikh uchobnykh
zavedeniy. Matematika, 1959, No- 5 ; (Ref. 4) concerns A.D. Aleksandrov,
Izvestiya vysshikh uchebnykh zavedeniy. Matematika, 1959, No. 61
ASSOCIATIONs Leningradskiy gosudarstvennyy universitet (Leningrad. State
University)
SUBMITTED -___R_a_r_c_H_4, 1960
Card 5/5

ALEWAMROVp A.D.; FOGORELOV9 A.V.
Nikolai Vladimirovich Kf1mav;
15 no.61173-180 N-D 160.
on his 5Dth birthday, Unp, mat. nauk
OaRk :L4t2)
(Efimovp Nikolai Vladimirovic-ho 1910-)

ALMAHMV, A. D.
Uniqueness tbeorems for surfaces in thO largO. PLLrt 7. Vest-
LGU 15 no.7:5-13 1601 (MLIK 13:4)
(surfaces)

--:-AjJX-U-P~ROV -A.-
4t--~
Some evaluations pertaining to the Arichlet problem. Deki. AN SSSA
134 no.5:1001-1004 o ,6o. (MIRA 13:10)
1. Chlen-korrespondent AN SSSR.
(Potential, Theory of) (Boundary value problems)

ILSKSANDROY, A.D.
-----------------------------
Studying the maximum principle. Part 4. Izv. vys. acheb. zav.;
mat. no. 3t3-15 160. (MIU 13W)
1. Lemingradakiy, gosudaratvennyy universitet imeni A.A. Zhdanova.
(Functional analysis)

W18
3/020/60/134/005/001/023
It .3~0* C111/0333
AUTHORs Aleksandrov, A.D.9 Corresponding Member of the Academy of
nce USSY--
e a
o
TITLEs Some Estimations Concerning the Diriahlet Problemj~
PERIODICAL: Doklady Akademii nauk SSSR, 19609 Vol. 134P No- 59 PP- 1001-
1004
TEXTt In the bounded domain G of the variables x 1'-9XTL the author con-
siders the quasilinear equation
(1) 'ikik
where Il,aid possesses no negative eigen values. Let X be a point of G. It
is assumed that--the comsideTed solutions u(x) are continuous and (I)
either possess generalized second derivatives summable in the n-th power
or (II) are twice di-fferentiable. With the aid of a geometric consider&-tion
the author obtains conditlans-that-u(X) attains a strict upper or lower
bound on the boundary of G (Theorem 1). From this it follows theorem 21
The Dirichlet problem for (1) possesses at most one solution which satis-
fies (I), if 1.) &- Detjja ik))'~" const-,;,O , 2.) the aik do not depend on u
Card 1/2

84818
S/020/60/134/005/001/023
Some Estimations Concerning the Dirichlet Problem
and ? does not decrease in u, 3.) in every DC G for bOUrLded u,u j it holdes
+ Auj 9X j9x u2] 1/2
M ~
I&ik(uj j)-&ik(u j j
'A u2 j 1/2
f(uj+ 4uj 9u, xi ip(uj 9u 9, XN ( x . 5
where M-const and N(x j) is summable-im-the n-th power. Theore-m-3 contains
a statement on the boundednesa of i8f u(X)-inf u(x) and sap u(X)-sup u(X)
for certain u(X). Four turther theorems refer rto the special case of the
linear equation
(4) L(u) 1i 2: a,oie Zb, iu,, cu - f'.
The author mentions S.L.Soboley and Yu.G.Reshatnik.,
There are 3 references's 2--S6-viet and-f American.---
SUBMITTED: July 18, 1960
Card 2/2

ALLMANMOV, A.D., prof.
Professor A.H. Npgrull. Izv. TSKhA no.2:213-214.161. (MIRA 14:8)
(Nograll, Aleksandr Mikhailovich, 1900-)

ALEKSANDROV, Aq ID.
1--
A condition for the congruence of closed convex surfaces. Vest.LGU
16 no*7.-5-7 16le (KM 14:5)
(Surfaces)

ALEKSANDROV, A~D.-- VLAMMIROVA., S.M.
Deformation of a polihedron with fixed faces. Vast. WU 17
no.13t138-141 162. (Siarfaces, Deformation of) (MIRA 15;7)

ALEKSANDROV Aleksandr-DaRijovich ZALGALLER, VVIctor Abramovich;
j_
I.G.,, akademik, otv,red.; NIKOLISKIY,, S.M., prof.,
zamestitOll-otv.red.; BARKOVSXIY, I.V., red.izd-va; ZEIMELI,
M.Ye,P tekhn.,W.
(Two-di6nsional manifolds of bonded cuiLi(v~ure; fundamentals of
the internal geometry--of surfaces] '-DvyA'rnye mnogoobraziia
ogranichennoi krivizny; oenovy vnutezrnnei geometrii poverkhnostei~
Moskva, Izd-vo Akad. nauk SSSR, 1962. 262'13. (Akademiia nauk
SSSR. Hatematicheskii institut. Trudy, vol. 63). (MIRA 16:2)
(Surfaces) (Curves)

ALEKSANDROVp A.D... otv, red. (Leningrad);-MIUL N, S.G., glav. red.;
N.V., red.izd-va; #INOGRADOV4 N.Y., tekhn. red.
[Papera delivered at-& '. All-Unio'n* 'Mathematical
Conferencel Trudy chotvertogo Vaesoyuznogo matematiche-
skogo sffezda. Leningrad. Vol.l.[Planary reports) Plenar-
nys doklady. 1963. 274 P. (MIRA 16:9)
. -.1
1. Voesoyuznyy matematicheakiy s"yezd. 4th Leningrad., 1961.
(Mathematics-con~esaesi

QY -A A
Conditi6ns of *,quansss iW-*stinations of the solution to the
6L' (MMA 16s9)
Dirichlat pro~.~em. Vist. ib 71 '18 no.13s5-29 163.
(Boundary'valus probUve~~" (Differential eque,tions)

ALEKSANDROV A A.,0tv. red.; TRAVIN, N.V., red.izd-va; MAHEDOVA,
L.M.,v tekbn. red.
[Transactions of the All-Union Mathematical Conference]
Trady Vsesoiuznogo matematicheskogo sflezda. Leningrad.,
Izd-vo "Nauka," Yol.2. (Sectional reports] SektIsionnye
doklady. 1964, 704 P. (MIRA 17:2)
1. Vsesoyuzrqy matematicheskiy s"yezd. I+th,, Moscow, 1961.
2. Prezident Vsesoyuznogo matematicheskogo Oyezda, 4th.
Moscow, 1961 (for Aleksandrov).

ALEKSANDROV, A.D.
"System of university education and methods of training university
specialists in the USSR."
" , I
,qaport sabdtted to the Conf a on the Application of Science and T,6611gugi
for the Bawfit of the Loss Doveloped Areas. ,
Genevap Mtzerland 4-20 Februwy.1963

AIMS , STREAli, 89VI
ROV , -
~A-A -40 V.V.
An iacperimetric problem and estimating the length of a curve
on a surface. Tmdy Mat. inst. 76;67-80 165.
(MIRA 18:6)

MIKLOS, Anatoliy G--~orgiyevduzh; IVESHKELISKIY, S.A., inzh., retsenzent;
. L4bZ111, M.D., kand. tekhn. nauk, retsenzent; ALEKSANDROV,
'h,.D.t,,_nauchn. red..- SMIRNOV, Yu.l.., red. -
-.. 1, 1
[Autonatic control and control and measuring apparatus of
marine powgr plants] AvtomatJla i kontrollno-izmeritellnye
pribory sudovykh silovykh ustanovok. Leningrad.. Sudostroenie,
1965. 138 P. (MIM ls: 8)

ACC NRi AP6018522 SOURCE COM M.0043,,66 066766 0 s~0025
iwrum AlcksanL~A.2.
OAG:
TITLE: flnjorantq of solutions of linear gecond-order eowitions
SOURCE: Leningrad. Universitet. Vestnik. Scrlya.inntenntiki, mekbani!ti I
astronumli, no. 1, 1966, 5-25
TOPIC TAGS: second order equation, matbematic tran5fnrmatio-,,i
ABSTRACT: :The author considers equations (1-1), aiJ,~i 0, with n
variables (n ;_~' 1) in a domain G, and their solutions u subject to the
conditions (1) u is bounded and continuous in G, (2) u has a continuous
supporting transformation, the latter condition being fulfilled: e.g., for
,u of class I of all continuous functions with generalized second derivatives
suinable with n-th power in any closed DCG; and of class II of differentiable
functions with (1. 2). Lot E =Em be an, m-dimensional plane, 1 ~L- m :::- n; XF, the
projection of a point x, GE - the projection of G, PE - the unit sphore in E,
'
h(X, y) -- the distance
from X
G to the 1supporting p1me to G
'
IN M -- the ar 'a of The functions
with tle normal v,
L
h
defined b
troduced
a
d
ith h
h
i
1) i
h
(2
G
N
.
.
n
an
w
re
n
y
E,
kE,
;l
OF,
HE
If by means of an orthogonal transformation of the variables the plane B is
' f
1)
d
l
th
d
(X
th
fi
b
L
t
th
2)
(2

.
-
ma
e
e au
or
e
or a
e
e
ane,
nes ar
)
X
y
p
function in G, there exist such 1~ LM(GH) that almost everywhere in G
- . - - - - ___ - - - f y
-11 c"', 11 by (2-0- -1
(2.3) takes'place.) Then the author defines the norm
iJ
1
) 1
1
do not wdLstl, (a
// ~ // -co I m=n and dot e nom
reduces -to that'in 1~(G5-

L 39829-66
kCC NR: AP6D18522
Theorem 1. Lot u be a solutio'n of (1.1) with u 0. Then for any m,.
1 ~-=m -~z n. for almost all planes E :: Em of any bundle, the values u(x) e. 0
:_are subject to inequalities (2-7) with Fm defined by (2-8), q)m being bounded,
q, m (o) -. 0.9 6 - 0. More precisely, for m ;o 1, Fm(~ ) is the converse
of the function
Theorem 2. Under the conditions of Theorem 1 (2-15) takes place for almost
all planes of any bundlej for Alich tile denominator in (2-15) is :;"0. The
latter condition is that of tile uniqueness for Dirichlet's problem in class
I or Il. Lot bF be the projection of the vector (bi ) and rF V G,
the distance from )(r, to tile boundary of the convex hull of GE, in the direc-
tion - bE(tV). Defile j by (4-1)
Theorem 6. Under the conditions of Theorem I inequalities (4-2) take place
in the same sense as in Theorem 1.
Theorem 8, Inequalities (4#6) take place in the same sense as in Theorem. 2.*
Theorem 10. Under the conditions of Theorem 6 for any k,-:--3M, 9 4E (011),
inequalities (5-1) take place in the same sense as in Theo:oems 1, 6.
The proofs are based on the genoral method given by the author in another
paper ("A General Methol of Majorizing-Solutions of Differential Equations,"'
Sibirskiy Matematicheskiy Zhurnalj No 29 1966).
(1-1) aiju bu cu f
ij
I LF (X) - it W) - (X - X') yd (X)<
(l12) 11M wip -X'
X
Card ' '2A

ACC NR, AP 18 .02
(2.1) 16 h
(2-2) dat(aiJ)) i~ Mo
(2-3) n GO I T (-,C)
(2-4)
b lie W
.(2-7) U Ht-'T' Of+IL: t C4.
(2.8)
L
(2.9) rnx In
(2-15) < f+
sm,
Card 3/4

T 39829-66
ACC NRt AP6018522
(4-2)
(4.6)
(5,1)
fill Tl,(Xf.
ct
I f-~ HEW E LO
u (X)<
I b fi'~ I'u 11 j6) h'c
Orig. art. bas: 5 if ormulas. r~p ORIG REF: 005/ OTH REF* 002
SUB GODE: 12/ SUBM DATE: 15 JulgY
:ard

L 03016-67 EVM'd) 1,TP(c
RC _NR, AP6_2iii(F SOURCE CODE: UR/0110/661007
AUMOR: Aleksandrov, A. D. P
ORG: none f
TITLE: A general method for the majorization of solutions of the Dirichlet_vroblem
SOURCE: Sibirskiy matematicheskiy zhurnal, v. 7, no. 3, 1966, 486-4138
TOPIC TAGS: partial differential equation, boundary value problem, Dirichlet problem,
elliptic equation
ABSTRACT: rmetions which majorize solutions of the Dirichlet problem are constructed
for second order differential equations of a sufficiently general form (in general, el-
liptic equations). The majorant is dependent on the region and certain Integral cba-
racteristics of the equation,.on the type of coefficient norms, and In awe cases, an
analogous characteristics of the solution itself and the bounda17 conditions. Estimates
are obtained for possible values of solutions at any given point in the region of defi-
nition. The estimate theorems for a finite region G are genei%lized to apply as wel.1
to projected-finite and infinite regions* Orig. art. has; 30 fbimulas.
,SUB CODE: 12/ SUBM DATE: 3Wun65/
ORIG REN 006/ OTH REN 0014
UDC.* 517.946

L 0302-J-67 MF(d) IJ,'(,-,)
ACC NR: AP6027726
AUTHOR: Aleksandrov, A. D. (Academician)
ORG: none
SOURCE CODE: 0/0020/66/169/004/0751/0754
TITLE: The method of projections in the study of solutions of' elli]2t!c equations
SOURCE: AN SSSR. Doklady, v. 159, no. 4, 1966, 751-754
TOPIC TAGS: partial differential equation, elliptic equation, approximation method
ABSTRACT: Estimates are derived for solutions of elliptic partial differential equa-
tions using the method of projections. The lower projection wE of a functiou u is de-
fined as a function in GR--a pro~jection of G, a bound region of Euclidean n-space--
such that
uE(x')= irif u(z), z'eGg, xEHG.
is some elliptic expression, then if ViJVV.>,0v we have
1p; (11JJ + ivif, [it, It, X)t_0 - F"fivil > 0, 1
and for its projection we have
F(ttil, ul, u, x) Fjr(u.Fil, uEj, uExg).
UDC; 517,946
Card 1/2

03023-67
ACC14:-A~602772
The upper projection of P is defined in a similar manner. Theorems are stated and
proved to show how precise estimates for solutions may be made by this method, pro
ing on a plane and on lines. Orig. art. has; 17 formulas.
SUB CODE: 12/ SUBM DATE: l8Hay66/ ORIG REF: 003
/Card 2/2

10107-4)1' EtI(d)
IJP'C)
S,!. '%' D D.
,~Iajo:-ants of Solut Uons and Uniquonoss ConditionG for
LcninZ,=d, Vastw-,il-c Univorsitota, No 7, SOXIya Xa,tlczat~jcap
i kstro-nom--i, No 2, 1966, pp 5-20
A
.1lbs'--ract: Tn an carlio.- articlo by the autho.- S%nctionu woro const-l'uctod wh-Ach
=az,orizo SOT-utions to the Dirichlot prob1cm, and uniquonoas corditionz; wero ob-
tai.-Icd flor '"he lincar equations
a'Juj1+b'uj+ca=f, aiA,Ej>O-
-own in '.-he prosont articlo that, -,',ho maprants found in the earlier
J
=-t"Jclo, as xIl ar, the inoqualitios ox-prasz;ing- tho uniqucnoz;s conditions, aro
cxact for convox domains. This means that in domain 0 cquation (1.1) can. be
Von with a salut tion uhich ant a givon point, xEG, comes arlbitr rily near tho
a
T~,orcz'oro, Viora is no nccd to consdIdor ',.he cquatd=s and their
zolutic-j stbJact to tho monoral cond:114ons adopted in tlio oarllor articlo,
'Iciont-. Aw limit onosollo to tho following assu-.p4onss
ancl it is S..If;L
Card 1/2 UDC: 517-941

L 1079776-7-
ACC NR%
A27003513
(1) Donain G, (2) Sc~m-'
ifinod in equation (1.1), is assumed to bo fAmito
-'L" A on (1.10 -Ls duptic (001.j6j4 > 0 for 2 > 0) with coofficionts ard ri&4,-,-
(3) Tho solvUons u Vaich are
1,~and sido continuous and arbitrarily =ooth in 0.
con:~iacrc'd al-0 Oon~'inuous in G + r and UrIco continvoue4 difforontiablo in 0
ss=cd I w
z.nd uay bo considorcd arbitrarily =ooth in G. it ia 'ha"u 0. (4)
.0y, tho bour-dary u = 0.
Tho articlo also considers the caso of an infinito domain.,
Oriu. art. has; 4 formx1as. Cjprs: 38,693,7
no'no
::TO-21C TAGS: Dix-ichlot problem, linear oquation
SUB CGI','3: 12 --3LJB:-I DATE: l5Ju165 ORIG nF: 002
Card 2 /2

ACC- NR~__ - 0 -
AP70 4563
'AiZ(SANDRDV. A.' D
--s6uftcCdWL-~ _Off,
T
"Impossibility of Any 0onoral Evaluations of Solutions and Any Uniquenoss Condi.
itions for Linear Equations with Norms Weaker than Those in Ln"
.Loningrad,. Vestak Lonin6radsRogo nivorsitota No. 13, Sor. Hat. Hokh. i Antron.
*(News of the Leningrad Universlt7, No. 13, Series Mathomatics, Mechanics and
Astronomy), No. 3. 1966, pp 3-10
Abstract% This is a follow-up or two earlier papers (this journal, No. 7, pp
3-20 (1966); No. 13 (1966)), in which evaluations were obtained for 'solutions
and uniqueness conditions of the first boundary valuo problem for linear oqua
'tions in an n-dimensional region Go In the simplest caso those evaluations and
uni noss conditions involve the norms in Ln (G) with the weight a-1, a =.dot
:(Mu) A theorem in given which dauonstratos that neither general ovaluationa
-of the solution nor any uniqueness conditions with norms weaker than those In
(G) are possible, providing that no additional conditions are Imposed on
the
n - . - ._~5 N' n6la~ . -'fbRS: - '_18, 69g
,?quations., Orig. art. hast r
ORG: none
TOPIC TAGS: linear oquationo boundary value problem
SUB CODE t 12
SUB11 DATE, il 13ju163
oRIG Rr.,rt oo3 om :aws ou
UDCS- 517-944.

ALEKSANDROVI A.D.; MVEDEV) Ye.K.; BAKHTOVAy K.K.; IEVCHUK, K.V., red.
Izarva; G.M., tekhn.red,
[Collection of commercial treaties and commercial and Payment agree-
ments as well as long-term agreements of the U.S.S.R. with foreign
states as of JanurM 1, 19611 Sbornik torgovykh dogavorovp torgo-
vykh i platezbrqkh soglashenii i dolgoarochnykh to:rgovykh soglashenii
SSSR s inostranrqmi gosudarstvami na 1 ianvaria 1961 goda. Moskva,
Vneshtorgizdat, 1961. 623 P. (MIRA 34; 11)
1. Russia (1923- USS.S.R.) Ministerstvo vneabney torgovli. Dogovorno-
pravo.voye upravleniye. (Commercial treaties)

AL-ISANDROv, .4. F.
Aleksandrovf A. F. - "On the ~eilcw jaundice epidemic clirdc," Sbornixk trudov
(Voyen.-med. akad. im. Kirova), Vol. XLIII, 1949, p. 25732
SO: U-4355, 14 August 53, (Letopis 'Zhurnal Inykh Statey, No. 15, 1949.)

-FXCERPTWI;~P;Cj~~p 7-Vol 11[6--Pedia-tric- -- J rg
3 une
147 1. SUPRACONDN'l-Ait FRACTURES OF -1-11E 11UNILHUS IN CHILDREN
(Hussian text) -A I ex and rov A F. - OHTOP.TI(AVNI. I P1101-Ez. jp58.
19/3 (9-14) Tabtes-T-
A series or G07 cases is analysed. Neurovascular symplonis were pre;ient in 23
cases. Pulsations of the radial artery could not he felt in 4 children arid in 19
4ither children there were signs of paralysis. There was no dislocation in358cases,
great dislocations were observed in 249 cases. 210 being of the extension type and
39 of the flexion type. Th~.- author recommends to begin exercises afte:.- -( days of
immobilization. Open reduction should be resorted to onIv in exceptional cases.
A follow-up of 229 cases showed good results in 67.5%, satisfactory in 29.5% and
poor results in 3%. The results were worst where the rotatory dislocation had not
been overcome.
Conforty - SoCia (IX. 7' 19)

ILICESADROV, A.F.
fractures of the lower end of the Inmerus in children.
11hirurgiia 34 no.800-87 Ag 158 (MIRA 11:9)
1, 12 klinicheakoy bollnitsy imeni Filatova i klh.Aki. detskoy khtrurgii
II Moskovskogo meditsine'k-ogo instituts. imeni N.I. Pirogova, (nauchnyy
rukovoditell - prof* 3,Do Ternovskiy),
(MDftUS, fraot.
Intra-articular, of lower end in child (Rua))

ALEKSSANDROVJ, A.F., prof.' (Leningrad)
YAthodology for determining the permeability of skin capillaries.
Sov. med. 27 no.lt82-85 Ja 164. (MIRA 17z12)

buB ITTED6. -
Card 2/2

/F PA /P b4t)
A a nd -v
a s ma 2.
Imopedarce of a plane capacitor conplete",; ,-r pirt ia I I v fil led with
SOURM: Zhurnal tekhnichesj~oy fiziki, v.35, no.2, 11~t>5, 22o-234
T
AOPIC TAGS: plasma diagnostics, plasma oscillation, plasma ion oscillation, capaci-
tor, capacitance, inductance, resistance
ABSTRACT: The impedance ot an infinite plane capacitor eontaininj,, between its
plates a plasma of singly-charged ions and electrons is discussed
The calculations are based on the linearized magnetohydrodynamic ?quatinng of no-
f~,r t.-le electror.-s and iDns i6,tr~ -harP76-d &-~d noutral par-
the equations of motion, the impedance of the capacitor is calcuiaTeu.
ing expression is simplified by expansion with retention of only the first orler
terms in the ratio ol the ion to the eir-tron tem,,wrature. and tle impedance and
plasma motion are discussed in detail for the three freqt"ncy rarges InLO whi,::i
Cardl/2

4 L [~' ii - ~ h A P V C-- ~ 1~i , F,
ALEKSAYDROVI A,F.
Servicing equipment in one place bas raised labor productivity.
Vest. sviazi 17 n0110140-41 0 157 (MIRI 10:11)
1. Ministr svyazi Latviyskoy SSR.
(Latvia-Telecommunication)

ALEKSANDROV3,__AeF*.,
Practices of the leading workers should be observed by all-collectives
of communication workers. Vest. sviazi 21 no.12:18-19 U '61.
(MIRA 14.-12)
1. Knistr svyazi Latviyskoy SSR.
(Telecommunication--Employees)

5222 57/6VW6'/Q0

AI,RK AMROVX A*Fe
The administration-of collective and.state farms should be provided
with outs.tanding zmans of telecommmication. Vast. sviazi 23 no.q.
2-3 F 16~~ (KMA 16 -.2)
1. Ministr svyazi Latvi7skoy SSR.
(Telecommunication)

ALEKSANDROVY A.F.
Impedance of a plane capacitor wholly or partly ""It~, a
pJanma. Part 1. 7h%ir. telkh, 3-51 no-105-42 Tj If')5.
(;-,LRA 18:3,
1. Moskovskiy ordena Lenina gosvdarstvennyy universitet irleni
Lomonosova.

ALEKSANDROV, A.F.
Impedance of a plane capacitor filled or partly filled with plasma.
Part 2. Zhur. tekh. fiz. 35 no.2:226-234 F 165.
(in RA 18:4)
1. Moskovskiy gosudarstvennyy universitet imeni Lomonosova,
fizicheskiy fakul'tet.

L 395946 E14T(l)/ETC/MqG( )/EPA-('W)-2,-
I'ACCZSSION NRI AP5016690- UR/0294/65/003/063/0'354/0359'
533.932.115
AUTHOR., Aleksandrov,-A-. F-. .Yatsenko, M.
ITITLE, Q-meter investigation of complex conductivity of neon 2~as%a
'YA
;SOURCE: Teaplofizika vysokikh temperatur, v..,3, no. 3, 196S, '154-359
~TOPM TAGS: plasma conductivity dielearic constant, dielectvic capacitor
'ABSTRACT-. A Q-meter study ofthe complex diellectric constant-of a plasma (serving-
as a dielectric, of a capacitor) is, used to ditermine complex conductivity. The
frequency'range covered (065 to 25 Mc) by the probe corresponds to low frequencies i~
(less than ion plasma ftequency) and medium-range frequencies (those between ion
and electron plasma frequencies). The investigated plasma is characterized by
ielectron temperature much higherthan ioji.tevq~erature. The measurements were made
Ion neon plasmas produced,~by 5 to,100 mA current discharges in j;ases at several
ipressurea. The Q-meter methodo employing a parallel capacitor of known value *is
described in detail. The measurements indicate that the real part.of the impedan
is essentially pressure-independent and is determined by discharge current and
~Card 1/2

i
7

1. Ail-, A .- 3.; FALA T.L;YEV, 0I.D.; T'^Z~I Pl-lb, 3.1.'.
2. USISIR (600)
4. Sand, Foundry
7. golding sand for radiator production., Lit.prolz., Eo. 10, 1~~52.
9. Monthly List of Russian Accessions, Library of Congress, February -1953. Unclassified.

/VD /W
OSTRYAXOV, Petr Alekseyevich [deceased]; Wvetstvenq7
19W. k-+-I."tekhnichsskiy
redaktor; GALOYAN, N.A., redaktor,
redaktor
[Thermal calculations for electron tubes with grids] Teplovye
raschaty elektronnykh lamp a satkami. Moskva, Gos.lzd-vo lit-ry
po voprosam eviazi i radio. 1957. 107 P. (MIRA 10:7)
(Zlectron tubes) (Thermionic emission)

ALSKSA!912"G., dots; AROHOVICH, I.S., inzh.; BABIKOV, M.A., doktor
tekhn.nauk; BATUSOV. S.V., kand.tekhn.nauk: BELIKIND. L.D., doktor
tokhn.nauk; VSHIKOV, V.A., daktor tekhn.neuk; YESELOVSKIY, O.N.,
kand.tekhn.nauk; GOLOVAN. A.T.. doktor tekhn.nauk; GOLUBTSOVA, V.A.,
doktor tekhn.nauk; GUY142, L.K., inzb.; GRIMINSKIY. P.G., prof.;
GUSEV. S.A., inzh.; DMOKHOVSKAYA. L.F., kand.tekhn.nauk,- DROZDOV.
N.G., doktor tekhn.nauk; IVANOV. A.P., doktor tekhn.nauk [deceased];
KAGAHOV, I.L., doktor tekbn.Dauk; K301M, L.L., inzh.; KOGHNNOVA. A.I.,
kand.tekhn.nauk.; TAR ONOV, A.N.; MINOV.-D.K., doktor tekhn.nauk;
NETUSHIL. A-V-. doktor tekhn.nauk: HIKULIN, N.V., kand.tekhn.nauk:
NIL]41~NR,. R.A.. prof.; PANTYUSHIN. V.S., prof.; PASYNKOV, V.V..
doktor tekhn.nauk-, PZTROV. G.H., doktor tekhn.nauk; POLIVAPOV, K.M.,
doktor tekhn.nauk; PRIVEMUSEV, V.A., dol-,tor tekhn.nauk; RADUNSKIT,
L.D., inzh.; R~NlNw V.T.. doktor tekhn.nauk; BVENCHAVSKIT, A.D.,
doktor tekhn.nauk; SOIA)VOUV, I.I., doktor takhn.rauk; STUPILI F.A.
kand.tokhn.nauk; TALITSKIY, A-V., prof.; UMNIKOV, Me., kencl.tekhn.
nauk: FEDOROV. L.I., inzh.; FEDOSBYEV, A.M.. doktor tekhn.nauk;
KHOLYAVSKIY, G.B., inzh.; OBECHET, Yu.S., doktor tekhn.nauk; SHH9Y-
BERG. Ya.A., Icand.tekhn.nauk; SHUMILOVSKIY, cioktor tekhn.nauk;
AYTIK, 1-.B., red.; MI;DVAMV,, L.Ya., tekhn.red.
[The history of power engineering in the U.S.S.R. In three volumes]
Istoriia energaticheokoi tekhniki. SSSR v trekh tomakh. Moskva, Goo.
eilerg. izd-vo.
(Continued on next card)

ALICKSA14DROV, A.G.--(continued) Card 2.
I a Vol.2. Dglectric engineering] -Mlektrotekhniks. Avtorskii kollektiv
toma: Aleksandrov i dr. 1957. 727 P. (MIRA 11:2)
1. Moscow. Moskovskiy energeticbeskiy Inatitut. 2. Chlen-korrespon-
dent AN SSSR (for la~ionov)
(Raectric engineering)

2,2968
S/128/60/000/011/005/007
5-PiD N 9 (0 f I I Vo A033/A133
AUTHORS: Lomakin, A. V., Mirskiy, F. L., Misochko, N. D., Aleksandrov, A. G.
TITLE: Molding large-size steel castings
PERIODICAL: Liteynoye proizvodstvo, no. 11, 1960, 29 - 31
TEXT: The authors, enumerating the deficiencies of fabricating big molds
in flasks or in the ground, report on the casting of a 25-ton bed of a horizontal
forging machine with overall dimencions of 3,785 x 2,375 x 1,7215 mm, 40 - 400 mm
-walls, at the Novo-Kramatorskiy zavod (Novo-Kramatorsk Plant). The casting was
intended for the-Azovskiy zavod kuznechno-pressovogo oborudwanlya (Azov Plant of
Forging and Pressing Equipment.), and was manufactured In an'assembled molding jack-
et, consisting of four vertical cast iron walls with bracing ribs and a bottom p2Eb?.
The cores were broken down into 23 standardized sizes. The braking gate system
was calculated for the pouring of the mold from one 40-ton oapacity ladle through
two plugs 60 mm in diamete'r. Feeders 50 mm in diameter were placed in three rows
over the casting height, four in each row. The cross section r.;tio between risers,
gate system and feeders was 1: 1.2 : 1.4. The numerous tests being carried out at
the plant to find the optimum molding and coating mixture resulted in a recipe cit-
Card 1/4

22968
S/128/60/000/011/005/007
Molding large-size steel castings A033/Al-33
ed in table 1. The authors then give a detailed de_scr~.ptlon of the making of cope
and drag and present in a table a comparison of the c~onsumpticn of molding and
core materials for the same Part. Thiz table. provess ,hat the extent of molding
work during molding in jackets is nearly only half of that for molding in the grazd
Based on the experience gained with. the jaciet. molding of this-niachine bed a tech-
nology has been developed at the 11ant for the manufacture cf t-he bed mold of anoffi-
er forging machine 35 tons in weight and other large-size castings. The main ad-
-4ngs over the ordinary molding in
vantage of the jacket molding of large-size cast.
the ground is, above all, the high degree of accuracy of dimensions which made it
possible to do away completely in eleven spots with mechanical treatment, while In
nine spots of the casting an allowance of 10 - 15 mm for mechanical treatment was
left instead of 30 - 40 mm acccrding to the ordinar-,.! technology. As a result, the
mechanical working costs could be out down by 27% and the casting weight was re-
duced by 1,500 kg. Table 3 shows comparative data on the floor area required, dul-
ation of the casting cycle and the casting output from I m2. The authors point
' that with this molding method the plant saves on each machine bed of 3~- tons
ut
o
weight 40.2 ttiousand rubles, which is 603,000 rubles annually. There are 2 figures
and 3 tables.
Card 2/4

22968
S/128/60/000/011,/005/007
Molding large-size steel castings A033/A133
Table 1:
constituents volumetric content of the mixture in
coating mixture filling mixture
Millerovo 1KO25A sand 8o.6 81-3
marshallite i9.4 -
iron ore 1.5 -
saw dust - 10.0
graphite - 1.7
water glass 7.0 6.o
caustic soda, 10% solution 0.5 1.0
Card 3A

Molding large-size steel castings
Table 2:
229613
S/128/'60/000/011/005/007
A033/P.133
molding method
mixture consumption in IW3
molding mixture
molding by pattern in the ground 32
jacket molding in cores -
Table 3:
core mixture
12
23 VK
molding method required floor duration of cyc- casting out-
area in m2 le, in hours put, ton/m2
by pattern in the ground 41.8 336 0.9
jacket molding in cores 19.0 108 8.2
1
Card 4/4

TrAGUNOV9 G.A., prof.; AZATIYAN, A.D.; AL%SANDWV".Gj- ANM9 I.V.;
VASILIYEVp N.N.; ZHIGAWf A.A.; KORSHUNOVj S.I.; LEMEVp I.V.;
VIIENDER9 R.A.
(nectranic vacuin devices;-operatlbg oonditioiial parameters,
and chat-acteristion] Xlektrovakuunnye pribory; rezhimy,
parametry i kharaktoriotiki. Moskva, 1960. 20 P. (Sborniki
Tekmenduemykh terminov AN SSSRj Kom.tekhn*'texminoloGiij no-54)
WIDIA 1434)
1. Akademiya nauk SWR. Komitet tekhnioheakoy terminolog'ii.
(Bleotron tubes)

BRAUN, Mikhail Petrovich; VINOKUR , Bertolld Beritsionovich;
CHERNOVOL, Arkadiy Vasillyevich; CHEP14YY, Viktor
Gavrilovich; ALEKSANDROV,,.~kp~tol:~y Grigorlyevich;
KOSTYRKO, Olej Uii~anoiv-ich; PIEKSANDROVA, Natillya
Pavlovna; IYASHENKO, Lyudmila Aleksandrovna;
MATYUSHENKO, Nelli Ivanovna; FIRSEN, N.V., kand. tekbn.
nauk, otv. red.; POKROVSK.AYA, Z.S., red.; DAKHNO, Yu.B.,
tekhn. red.
(Structural and heat-resistant alloys] Konstruktsiorzwe
i zharoprochnye splavy. Kiev, 12d-vo AN USSR, 1963. 149 p.
(MIRA 17:3)
1. Akadeiniya nauk URSR, Kiev. Instytut, I-yvarnoho vyrob-
nytstva.

ACCESSION NR: AT4022203 S/0000/63/000/000/0046/0061
AUTHOR- AjgksanckRvtA. G.; Braun, M.P.
TITLE: Structure and properties of cast austenitto steel of complex composition
SOURCE: AN UkrRSR. Insty*tut ly*varnogo vy*robny*tstva. Konstruktalonny*ye I
zharoprochny*ye splavy* (Structural and heat-resistant alloys). 10,ev, Izd-vo AN
UkrSSR, 1963, 46-51
-.TOPIC TAGS: cast steel, austenitic steel, cast austenitic steel, Complex cast
austenitic steel,steel, nickel-free steel
ABSTRACT: High temperature, nickel-free alloys are widely used In industry, and
raany investigations have been reported on their composition and pz-operties. Mostl
yl
howevei , these alloys are either in the ferrite or austenite-ferrite class. In the present
investigation, the authors attempt to check the possibility of melting several high
temperature, nickel-firee alloys in ovens with acid linings in order to obtain high viscos-
ity and plasticity and thus provide a cheap way for the additional Inixoduction of alloys
The high temperature, nickel-free alloys previously used bad a Rm, Impact viscosity
in the cast condition wheninelted in electric ovens with acid lininpi. High temperature
alloys with a manganeso'co4ent of 11-13% and a chromium content of 8-10% may be
ccrd 1/4

ACCESSION NR: AT4022203
melted in ovens with acid linings without Impairing their properties. As shown in
Figs. 1 and 2 of the Enclosure, the alloy Fe-Cr-Mn-SI-Al ensures high resistance to
oxidation up to 1, 000C even with a low content of Si or Al. When this heat resistant
Pe-Cr-Mn-Si-Al alloy is melted in an electric oven with an acid lining, it has a sixf-
ficiently high viscosity In the liVd state so that It may be used for casting containers
for annealing wrought Iron and oven parts. "All tests and investigations were performed
by Engineers D. Kh. Mezuzhakova, 1. M. Gollverk, M. N. Berkun, A. 1. Sapelkina
and L. M. Kurbenko. il (brig. art. has: 2 figures and 2 tables.
ASSOCIATION: Insty*tut ly~*varnogo vy*robny*tatva AX UkrSSR (rhotitute of Foundry
Technology,.AN UkrSSR)
SUMUTTED: 00, DATE ACQ: 19MarG4 ENC14 02
SUB CODE: MI4MA NO REF SOV: 014 OTHM: 000
2/4
Card

ACCESS161, NR: AT40=03 PKMASMI 01
~j.
-40
Fig. 1 - Change in impact vfseosity of -Po-Cr-Mu-Si-Al alloy in relation'to aluminum
content (with constant chromium, manganese and Billcon oontwit).

accEssiox NR: AT4022203 MIM4=t 02
A6,
.10 zo. -
Fig. 2 - Change In impact viscosity of re-Cr-Mn-St-Al -alloy in reladon to 11JU00a
contont (with constant chromium, manganese and aluminum content)
4/4
Card.

BRAUN, Mkhail Petrovich; VINOKUR, Bertolld Bentsionovich; CIMMOVOL,
Arkadiy Vasillyevich; CHMTY, Viktor Gavrilovich; AMVI"'~ANDRGVI
Anatoliy Grigorlyevich; KOSTYRKO, Oleg StepanoviA-,-M-I.Tff"f=-,-'
9-aM"7a-PELvlvma,--L-YASIIENKO, Lyudmila Aleksandrovna; MT-USM901
Nelli Ivanovna; FIKSEN,' N.V.,, kand. tekhn. nauk, otv. md.;
POKROVSKAYA, Z.S., red.
[Structural and heat-res'.istant allqjsj Konstruktsioruiye i zLaro-
prochrkye splavy. Kiev, Izd-vo AN USSR, 1963. 349 p. I'MIRA 17:3)
1. kkademiya nauk URSR, Kiev. Instytut liteynogo proizvodstva.

ALEKSANDMV, A.G., kand. tekhn. nauk; BlihUN, M,P., doktE)r t.eP.1m. nauk;
uchastlye: GOLIVERK, I.M.; BERKUN, M.N.; KTIRBENKO, L.M.;
GALXIN, Yu.N.
Cast, nickel-free, heat-resistant alloys. Lit. I)ro-,,ov. no.12:
8-10 D 165. (MITRA 18-12)

t')~Ltl 6turo
. ..... ....-
t w. izApa 10"y h' i
t
i. nV,
ir
. .............
~~,U, qi-
-td td
2 22
0
t I --ma on o -o
as CIO -taiTJ .0-~S vw - -t 015
20*~2*-)!~ angano'se- -.-A-841W 4-iilidbiiz
bd
44~ 4iltd.
ng-,~,a ditidr

0 6_ IcW,
r;
io i&i 4t_ -lob '1i6
t
'_O :679,- . -.
.,ra. -ohr" A-,- 1'6
20 k9i/O
k
0,_al '67:w
resppq, vp_y: cm, Th'
2.
-2 9':~,14n OM ~has-.~pjbor- -~resi
n ~at_~ak-2'. he.ut. a anoe';., 2,3372
i4a,

NRt
AP6014343 SMCK CODE: UR/0128/65/0()0/012/0008/0010
AUTHOR: Aleksandrov, A. G. (Candidate of technical sciences); Braung Me Pe (Doctor
of techn-1aal_'i6i-6hCd-d)`
ORG: none
TITLE: Nickel-free cast high-temperature alloys_1
SOURCE: Liteynoye proizvodstva, no 12, 1965, pp 8-10
TOPIC TAGS: austenitic steel, ferritic steel, chromium steel, manganese steel, high
temperature strength, impact strengt
T
ABSTRACT: Austenitic Cr-Ni steelsland alloys are used as the material for various
equipment operating at high temperatures, since they display a good combination of
high-temperature strength and toughness. They are. however, expensive owing to their
high Ni content, and hence Hi-free alloys of thi: kind h e been developed in the
last few years. But the applicability of Ni-fre alloyage limited by their low
impact strength in cast state. Most of theme alloys belong in the ferritic or
austenitic-forritic class and are melted in basic electric furnaces. Considering
that many industrial enterprises operate acid furnaces, it was of interest to deter-
mine whether theme furnaces could be used to malt Ni-fres high-temparsture alloys
Card

L 3605&66
ACC NR' AP6014343
additionally treated with other elements. Accordingly. the authors experimentally-
investigated the possibility of achievinka highrpac . aItfength in specimene.of
cast ferritic and austenitic-ferritic Cr. kr-hl- Cr-Mh-~~i and Cr-Mn-Si-Al steels
melted in induction and acid furnaces taking as the criterion a minimum impact
strength of 1.5 kg-m/cm2. On this basis it !1B established that ferritic high-
temperature Cr steals, owing to, ng other things, the growth of their grain and
increase in their brittleness in the course of their operation, are unsuitable for
the fabrication of castings and so the attention should be confined to the develop-
ment of austenitic steels, which display a sufficiently high Impact strength in Cast
state. Accordingly, further experiments ware confined to austenitiC steels, melted
in acid-lined electric furnaces and containing 0.35-50% C and up to 14.5-15% Cr and
Mu, which were additionally treated and it
'Ath Si (up to 2.0%) and Al (up to 1.3%)
was found that their impact strangthFlxceaded the minimum, reaching an high as 6.1
kg-m/cm2. In austenitic alloys is kind the affect of the ferrite-forming
elements Cr, Si. Al is apparently suppressed by the combined effect of Mn and C.
Alloys of this kind may be used in cast state for high-temperature purposes without
prior heat treatmen hardening)* Orig. art. bass 4 figures, 3 tattles.
k
SUB ODDE: 13#"It/ SM DATZz none/ ORIG REF: 005
vmb

JUMMROV, M.
Pervnia voflinnaii turbine fFirst water turbinej. Sverdlovsk, Mashg.i?.. 1952
SO: M7~t~~V- ff!A`'D'f TIUSS'iln Acce-snions, Vol. 6, No. 2, May 1953

ALEKSANDROV, ALI., kandidat takhnichaskikh vauk; KOBYAKOV, N.P.. imaster-
razmatchik; POSHELOK, I.N., inzhener, retsenzent; BMGAH, V.Tu..
inzhener, redaktor.
[Layout work] Razmetochnoe delo. Sverdlovsk, Gos.nA:uchno-tekhn.izd-vo
mashinostroit.i sudostroit.lit-ry [Uralo-Sibirskoe otd-ni(51 1953.
259 P. (WAL 7:4)
(Machinery-Construction)

AMXSANDROV. A.
I i -, h
Apparatus of engineer Kobulashvili. Nauka i zhisn' 20 no.12:28
1) '53. (HLRA 6: W
(Kobulashvili, Sh.N.)
(Refrigeration and refrigerating me,chinery)

BRAZ IKOV, V.I.,
inzhener.
kandidat takhnichaskikh nauk; AIRKSABROV, A.I.,
Deterioration of radiant superheater tubing of high-pressure
steam boilers. Vest.mash.34 no.1:46-48 Ja 154. (MIMA 7:2)
(Superheaters)

A13KSLIMROV---A,,,,k-i~o,kandidat tekhnichaskikh nauk.
V .
History of the -machinery industry the in
politekh.tuat. no.42:106-115 155.
(Ural Mountain region-Nachinery
the Urals.
industry)
Trtdy Ural.
(MLRL 9:8)

/0Re'&.-, /YZ-
ALBOAMROV. Aleksandr Ivanovich, kBnd.tekhn.nauk-, DUGINA, N.A., tekha.red.
- - .-mmmowmam -W'.
'; I
[At the sources of hydraulic turbine construction] U ifitokov gidro-
turboatroeniia. Moak-va, Goa. nauchno-tekhn.izd-vo MBSUnOBtroit.
lit-ry, 1957. 97 P. (MIRA 11:3)
(Hydraulic turbines)

SOV/137-58-7-13986
Translation from: Referativnyy zhurnal. Metallurgiya, 1958, Nr 7, p 2 (USSR)
AUTHOR: Aleksandrov, A. 1,
T IT LE: Engineering Draftsmanship at the Metallurgical Plants of the
Urals and Siberia, 1700-1950 (Inzhenernaya grafika metallurgi-
cheskikh zavodov Urala i Sibiri 1700- 1950 gg. )
PERIODICAL: Tr. Ural' skogo politekhn. in-ta, 1957, Nr 40, pp 107-143
ABSTRACT: Examination i5 made of questions in the field of engineering
draftsmanship at the metallurgical plants of the Urals and Siberia.
Factual materials are adduced that provide evidence of the dev-
elopment of engineering draftsmanship as an independent science
founded on the accomplishments of Russians acti%;e in the graphic
arts - V. Shishkov, 1. 1. Polzunov and others. An investigation
of the construction of the 130 metallurgical enterprises in opera-
tion in 1790 shows that they were erected on the basis of well-
executed plans and drawings.
1. Drafting 2. Industrial plants--Constructior, D. P.
Card 1/1

SOV /137-58-7-13985
Translation f rom- Referativnyy zhurnal, Mefallurgiya, 1958, Nr 7, p 2 (USSR)
AUTHOR: Aleksandrov.
TITLE: Sources of Power for the Metallurgical Works of the Urals and
Siberia in 1700-1840 (Energetika metallurgicheskikh zavodov
Urala i Sibiri v period 1700- 1840 gg. )
PERIODICAL: Tr. Ural' skogo politekhn. in-ta, 1957, Nr 40, pp 144-170
ABSTRACT: A brief communication on the achievements of outstanding
inventors and designers of steam engines and water turbines,
including I. I. Polzunov, 1. Ye. Safonov. A list of the steam
engines installed at the metallurgical plants of the Urals and
Siberia in 1765-1840 is provided, and an examination is made
of the designs of the steam machines and hydraulic prime movers
invented during that period. Bibliography: 18 references,
1. Industrial plants-Power supplies 2. Stear. po-.~er D. P.
plants--Developmnt 3. ~Iachines--Development
Card 1/1

-1\.; E li 1\1 -D--~ t! V-') h, -T-
VALITOV, R.A.; AMV41RITWO N$W-
Thermostats vith use of semiconductors. Izm.tekh.no,.1:64-63
Ja-F '57- (Thermostat) (SemiconduotIore) OILU 10:4)

VALITOV, R.A.,; ALFESANDROV, A.I.; Al",LJWV, I.I.
Semiconductor measuring instruments. Poluprov. prib. I ikh prim.
no.2s.366-376 057. (MIRA 11:6)
(Transistors) (Radio measurements)

AUTHORS:
TITLE:
PERIODICAL:
SOV-,115-58-4-36/45
Valitov, R.A.; Aleksandroy Simonov, Yu.L.
Miniature Measuring Instruments Using Transistors (Malo-
gabaritnyye izmeritelinyye pribory na poluprcvodnikakh)
Izmeritellnaya tekhnika, 1958, Nr 4, PP 84-86 (USSR)
ABSTRACT: Three pieces of measuring apparatus based on transistors
and built by the authors in 1956-1957 are described. (1)
A crystal heterodyne wavemeter consisting of a stepless
waveband oscillator, crystal auto-oscillator, mixer and
AF amplifier for the 125-250kc and '-'-4Mc bands. The
set is powered by batteries and consumes 10ma at 30v, Its
characteristics are similar to those of the VG-526. (2)
A signal generator consisting of carrier-frequency oscilla-
tor, power amplifier, crystal calibrator, audio-oscillator,
carrier level and modulation factor indicator and voltage
dividers. It can operate either on carrier frequency or
Card 1/2 with amplitude-modulated oscillation, and is used to

Miniature Measuring Instruments Using Transistors
SOV-115-58-4-36/45
measure the sensitivity of receivers in a range of 100kc-
30Mc (first harmonic) and up to 150MC (with upper harmon-
ics). An RF voltage of from 10/~uv-10mv can be oblained
at the output. 'The apparatus is powered from a side-cir-
cuit at 27�3 v with a consumption of 1 w and its charact-
eristics are similar to those of the GSS-6. (3) An RC
audio-oscillator with stepless wavechange covering a wave-
band of 20-20,000 c and with an output of 0.15w at a load
impedance of 600 ohm. It is powered from batteries and
has a consumption of 0.36w. There are 3 circuit diagrams.
1. Measurement--instrumentation 2. Transistors-..-Applicationb
Card 2/2

05319
SOV/106-59-8-4/1?~
AUTHORS: Aleksandrov, A.I. and Garmash, Ye.N.
TITLE: Triode Oscillator Circuits
PERIODICAL: Blektrosvyaz9, 1959, Nr 8, pp 31 - 37 (USSR)
ABSTRACT; In the analysis of oscillators, it is usual to obtain an
expression for the open-loop gain of the amplifier tage;
the condition for self-oscillation is then found from the
real part of the expression and the oscillation frequency
from the imaginary part. This meihod is suitable for valve
oscillators which have high input impedances but hms
limitations for semiconductor triode oscillators having low
input impedances* The article investigates these limi.-
tations and the inaccuracies involved.
The basic oscillator equation is first established by
considering the circuit as a fouistorminal network, the
output terminals of which are connected to the input
terminals (Figure 1). Such a circuit is analytically
described by the matrix equation:
Cardl/5

05372
SOV/106-59-8-4/12
Analysis of Semiconductor Triode Oscillator Circuits
U1 A11 A12
W
1 A21 A 22 i2
and, with the feedback loop closed, the basic equation
reduces to:
A11 + A22 - JAI - I '< 0 (7)
where
A A11 A22 - A12 A21
In the simplest form, the oscillator circuit can be
considered as two four-terminal networks connected in
cascade (Figure 2): the first is active (a semiconductor
Card2/5 tr:Lode) and the second, representing the feedback

05372
sov/io6-59-8-4/12
Analysis of Semiconductor Triode Oscillator Circuits
connection, is passive. (The positions of the networks
can be reversed without affecting the argument.) The
determinant ~A~ is equal to the product of tho
determinants of the matrices of the aDparate four-terminal
networks:
Al a-~ a"
and, considering the determinant of the passive network
matrix zero, Expression (7) becomes:
A11 -1, A22 - I al~ - 1 '< 0 (9)
This latter expression is used to analyse both common-
emitter and common-base or common-collector circuits.
Card3/5

05372
sov/io6-59-8-4/12
Analysis of Semiconductor Triode Oscillator Circuits
For common-emitter circuits, the exact basic oscillator
equation is:
Y12
A
A 1 + (12)
11 22 Y21
which can be simplified to the approximate equation:
A11 +i A2z - 1 4 0 (14)
It is then shoim analytically that the approximate
equation for an oscillator does not differ significantly
from the exact equation for common-emitter circuits and,
consequently, all the design formulae obtained by use of
the approximate equation are admissible but, for circuits
with a common-base or common-collector, the approximate
Card 4/5

05372
sov/io6-59-8-4/12
Analysis of Semiconductor Triode Oscillator Circuits
equation differs considerably from the exact, and cannot
be used for anal3f7sls and design of such circuit*;.
There are 9 figures and 6 references, of which 5 are
Soviet and 1 German.
SUBMI'ITED: October 2, 1958
Card 5/5

~0/000/010/007/009/)._j
A0551'A 133
AUTHOR- t Aleksandrov, A. I.
TITLE: Transistorized self-oscillators with common emitter
PERIODICAL- Ele%trosv,,az", no. 10, 1960, 27 - 34
TE)2: The basic equation of a transistorized self:-oscillator (cominon-emitter
arrangement) is:
YIP
T T T T
all all + a12 a2l + a21 a12 +
+ a22 a22 y
21
where aT T
11 a2p are the elements of the transistor a-matrix, all a22 are the
elements of the a-matrix of the resultant fourpole of the feedback circuit, and
Is the determinant of the transistor a-matrix. The analysis contained.in.the
Y21
present article is based upon this equation. The generated frequency and.the self-
excitation condition are calculated in the three followipg cases: transformer,
autotransformer and capacitance coupling. The Y-parameters are used. No'limitm
condition is set on the parameters as regards frequency. 1) Transformer circuit.-
Card 1/6

2,6212
V;06/6Q/000/010/G07/009/XX
Transistorized self-oscillators with common emitter A055/A133
The investigated circuit is shown with fourpoles in the feedbaql-, circuit. . The
partial coupling of the triode is tahen into account by the introduction of coeffi
cient p1, andthe transformer coupling by the introduction of coefftcient Be-
sides.: _L- - R
,RI= Al C, C, + C'4 P, +C, P
2 P-?-' 2 1 2
+*P1 + P2
RI
r22
G2 Coxinp
P02 (3)
R, P Yhe
02 R
0,2 + P182 UAI
I+
P2
Ur
el.* fF Q2 are equivalent resttanc
R =O)OLQl and.Re2 c es of the circuits; rk ~s
the reduced internal resistance of the triode,'depending,on the cutoff-angle of the
collector current. Account taken of (3), the author establishes the matrices of
Card, 2/ 6

26212
S11061,-)01()001'010100(100~I)rJ.
Transistorized self-oscillato~s with cO'mMon emitter A055/A133
the common-emitter transistor and of the feedback-circuit fourpoles, substitutbs
these matri6es In the basic equation (1) and, aftar solvi~c the thus obtaince equa-
tion, he finally finds the following expression for.the generated frequency:
R -.~ VW2- 4AD (12).
2A
where A =(44CIC2-M2CIC~-)r2l + Lj4L2j(GjP2 +G2C1)_L2M2(G1C2 + G.,Cly
B [LIC, + L2C2 + 0102 (LIL2 - M2) - C12M] r21 +
+ L2t (GiLl + G2L_2 2M I) + -L'(L,L_M2
r12. r12
D = r2j.
For the minimum mutual inductance at which self-excitation is possible, the foi-
lowing expression is found:
1 1 2 d
Nid/ 2a iii (ta-) - -a (14)
where v
C ard 3/6

216L2
s/lo6/6o/ooo/o1o/oo7/oG9tLC
Transistorized self-oscillatou,with oommon emitter A055/A133
2 Ir.,t WIC2 _r
a 02CO + 41 (G,G~' w2c,c..) + C'2];
b +
r12
d==`OjLjr1j (I -~--(a'L2c2)+(G14r31 + 4j-(a'L,L2jC2)X
X (I - OLI CI) - -2LIL,L21 GIG2 7 -2LIL2C,2.
2
2) Autotransformer circuit.- In this case, C, = C22PI and C3 = C1 [Ri, R2 and C2
being-determined as in (3)]. By an analogous reasoning and using analogous matricEs,
the author ar1rives at the following expression for the self-excitation condition:
n.(1-n) r r(l-n)2' . n - n(l-n) I r21 (CllCP-+02CI)
21 Rl + R2 C3
+ LP1 (GIG2-AIC~] w2L21 [(l-n)2C, + n2~2]. (18)
C 3
3) Capa6itance circuit.- A block diagram is shoim as well as the same system with
fourpoles in the feedback circuit. Resistance R, can be deduced from
R Rt,p R; Introducing expressions:
Rinp+R~
card-.4/6'

26
M, 16010001010100710091X)r
Transistori.zed self-osqillators with common emitt-6r. 'A055/A!33
C1 CI C~ C2
n'A I - n = ~-, (21~
CfI + r,
+ Cif C + C 1 _2
2 1 2
the author finally finds for the generated frequency:
R,R7rz, (Ct + C2) + r2IL ii- L21 (RI + RI)
(23Y
L jLz, (t?,Cl + R2C.I) + r2ARAC21
and for the self-excitation condition:
P 0 - n) > r~, + t-L-LM n n). (24)
RI R, R,Rj
Solving (24) for'n gives the limits within which self-excitation is posdible:,
b )2_ d d
b + (�)'_ - (25J
2a.. -.,,.2a ----a- 2a 2a
where
a = + 121 (GI + G2) ~~2LLV
RII?2
b = I + 2r,,Gl
RIR2
or ~rVGP
Card 5/6

26212
S110616010001010100710091XY,
Transistorized self-oscillators with common emitter A055/A133
Por approximate calculations, it is possible to state that b --I. Two numerical
examples of calculations using the above formulae (transformer and capacitance cir-
cults respectively) are given. Experimental data coincide satisfactorily with the
calculated results. There are 4 figures and 4 Soviet-bloc references.
SUBMITTM: FebrLary 26,.19&

ALIKSANDROV. A.I.
Bridge-type qua:Az oseillators equipped with translators. Ism.
tekh. no.12:34-36 D 160. (MIRA 13:11)
(Osoillators, Orystal) . (Transistors)

3370'
311061621000100210101010
A055/A101
AMMOR: Aleksandr A I
Ova
TITLE: On 4-he calculation of -the thermPA comps-isation of the quartz
self-oscillattor frequency
FERIODICAL.,- Elekt-rosvyazl, no. 2, 1962, 67 - 69
TM-. The author first calculates the thermal compensation in the cave of
the t"ransistorized o5cillating circuit of Fig. la, where X is the reactive thermo-
compensating element. Fig. 1b shows the circuit with a four-pole in the feed-
back. For this circuit:
Ili '~z' Rew Rii Rinp, (1)
C*I = Cl + C221 CII C2 + Cinp
Cinp,and Rinp being, respectively, the input capacitance and the input resistance
011' the+ranslstor, and Req being the equivalent resistance of the oscillating
system. --n the following calculations, ril, C11, r12, C12, r21., L21., r2'2 and
%~arrd 1/3

33701
S/106/6P,/000/00P,/010/010
On the calculation of the ... A055/A101
1
%'20 represent the transistor parameters; Q, = wCjRj and Q.-, = tyclIRI, are the Q-
faEtors. Taking (1) into account, the author establishes the matrix of the
transistor in common-emitter arrangement, -t-he determinant of this matrix and the
matrix of the four-pole in the feedback circuit. Substituting these matrices and
thds determinart in the fundamental equation of the self -oscillator, the author
f inds .. after some 1-,ranzformEtions and simplifications, the following expression
for the ther-mal compensation condition:
r2l (Ql~l T+Q2-RD+&~L21 (R,+Rlj) - T2~-f r
X 21Q1Q24
d
r2l(QIQ2-1)4"'L~21(')11-1-Q2)r2'TQlQ2-1)-i'~-'L21(Ql4-q2)r2l(QlQ2
where a=-2t1wCa C oy Cqj L'q and Rq being the parameters of the quartz. The (7)
&)q Cq'
author reproduces next (without deducing it) the thermal compensation condition
lana'logous to Ml in the case of a tube oscillating Arcuit where the quartz and
the thermocompensating element are inserted between the grid and the anode. He
then derives (using the a-matrices of the tube and of the feedback circuit) the
expression for the thermal compensation condition In the case of a tube oscillat-
Card ',)/3

On the calculation of the ...
3370j_
S1106/621000100alO101010
A055/A1Ol
ing circuit where the quartz and the thermocompensating element are inserted be-
tween the grid and the cathode. Two numerical examples of calculation according
to the derived formulae are given at the end of the article: 1) for a tube os-
cillating circuit with the quartz between the grid and the an(de, 2) for a tran-
sistortzed oscillating circuit with the quartz between the base and the collector.
There are 3 figures and 3 Soviet-bloc references. The Soviet authors or scientists
mentioned in the article are: E. N. Garmash and E.N. Zelyakh.
SUBMITTED: April 18, 1961
Figure 1..
Lege~di 1 quartz
b),f)
C X 1
X
X
C, L
C,
IT
P11C. I
Card 3/3

AUMANDROV, A.I.; BOBLOVSKIY, YU.B.
Quartz calibrators of meter waves on aegiconduatcr devices.
Izm, teM. no-9:39-40 S 163. (MMA 17:1)