SCIENTIFIC ABSTRACT ZHEDENOV, V.N. - ZHEGULEVTSEVA, A.P.

• Document Type: CREST
• Collection: Scientific Abstracts
• Document Number (FOIA) /ESDN (CREST): CIA-RDP86-00513R002064630007-3
• Release Decision: RIF
• Original Classification: S
• Document Page Count: 100
• Document Creation Date: November 2, 2016
• Document Release Date: July 19, 2001
• Sequence Number: 7
• Publication Date: December 31, 1967
• Content Type: SCIENTIFIC ABSTRACT


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Translation from. Referativnyy zhurnal,LMashiniostroyeniye, 1959, No. 10., p.:127,
38
AUTHOR: Zhedyayevskaya, L G.~ D.,:
TITLEv Conditions to ObtAin-ror~ms Platings With Electrolytic Stgel�rZ
PERIODICAL . 8b. . nauchn.~ soobshch. Saratovsk avtomob. dor. in
-t, 1958 No. 11,
pp. 23-26..
-eportS 0rjL
TEXT. -The ._author r 'he possibility. of depositing porous Fet which
possesses the. properties ofLporous Cr. 1-1 The deposition Is effee-ed In cl-a- cxvus
0
electrolytes of low Fe-concentration at W C and D, - 20 amp/dm2. The formation
of porou.-ness over a gepth of layer of 70-~~ is effected in the same electrolyte
at
for . 7-8 minu 80 C,and D. M-40-amp/dm?. The lattice density increases with.
theAncrease of Dc. The wettabilityL of a porous Fe-lay,.qr exceeds that of a smontli-
I steelled one by.10-12,times and that of gray cast iron by 8-9 times, It
Y can
~be assumed that the process of porous iron plating will, bc- usod'for piston r1rigs
and,cylinder liners. See also Ref. Zhurnal Mashinostr. 1959, No. 3, # 8831. S,14.A.
-'Translator s'note - This is the full: translation of the original Russian abstraet.
CaM I/ I

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khaIyevskiy rayonMy komitat Ro=miatiobeekoy partii 66vatekogo'Squza
(for Spoderquk). 4. Nacballnik Kotellrdkovskoy rayoml a llsbakbo-
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glav. zootekbui j SHERNW) LoDap-glav. bukbgalterl SKAKUNOV9 N,,V.,o
glav. in2h.; SHUK1=,'-T*S*, glav. in;hoj ORWORUDASMUNp N#A#j
kombeynerl DRIABOp ,Teoj ZABIRP V&F#, redaktarl SHIROKOV, B.G.;
MPELEV9 M,A*j IMOTA) T.8,; SWAKIDI, L.D.0 toklm, red,
(Hundred zilliou'poods-of grain from Stalingrad Province] 100 mi3p.
lianov pudov stalingradakogo khlslia. Moskva,, lzd-i~ M-Ta sall,khoz.
RSMp 1960. 233 ps (MIRA 24:9)
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..Visual analysis of the,electroonceplialogram. Vov. med. tekh.
no.2t83-87 162. (MIRA 17:11)

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'ACC NRt AP70OQ317 SOURCE CODE: UR/0413/66/oOO/022/(1052/0052
AUTHOR: Kareyev', M F.- Plakhov, AO.N.; Zheglov,'~V.' A.; Kreahtapov, Ye. Ya.
PRG: None
TITLE: A device'.for-automaiticall controlling the rate.of motion of the plunger on~
-press,.,.'Class 21 No. 1 nounced by the All-Union
horizontal hydrau c., 88543 (an
89ient if ic Researchiand D!esign,and,Planning Inatituto of.Metallurgical Machine Build-,
Ang (Voenoyu,2nyy'nauch~o-isele'dovateltakiy i proyakt.no-konstruktorskiy Institut
metallurgichaskogo mashinontro'Yenlya)]
SOURCE: Izobretmiya',promyShlennyye obraztay,'tovamyye znaki, no. 22, 1966, 52
TOPIC TAGS: ~metal press,.-automatic.control equipment, electronic equipment
ABSTRACT: This::Authorls Certificate introduces a device for automatically control-.
.1ing the rate of..m6tion of-the~:iiunger on a horizontal preus. The unit contains an,
eimplifier and.a DC-AC invert0'.-',The installation is designed to handle a vide range
6f velocities~, t6 improve efriciency.at lov velocity and to eliminate the zone of
insensitivity and slow response.: A master signal and a feedback signal are sent to
the inputs of a~discrete'-analog:comparator,in the regulatort uhile the output of this
comparatorls-connected through the-inverter to a VFO vhich is connected through a
UDC:--621.3.078.4-531.6:621.979-82
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nykh nsuk; BAL 'IGHUGOV, A:V.. kand.eel'skokhozyaystTecafth nauk.;
BRIMUROVA,- N.A., agronom; BXWZOROV, A.T., kand.sellskokhosysystven-
nykh nauk; XMIMERKO, V.P., agronom; BMIIKOY, Y.T. i dokior solitko-
IdwsysystvenzWkh nauk- BOGORYAGKOV, S.T., kand.sellokothot
nykh.nauk,- VOLYNSTS. O.S., agronom; BCDROT, M.S., kando'sallskokhozygy-
stvemykh nauk* BOGOSIAVSKIY. 7.P., kand.takhn.nauk; KOUPPA, I.P.,
kE%Td,tekhn9n&uk;, VIRNIR, A.R., dottor biol.nauk; VOZBUTSKAYA. A-Too,
ka nd. sell skokhoz7aystva nnykh nauk; VOINOV, P.A.. kFind.mellskokhozyay-
otvennvkh neuk; VTSOKOS, G.F., kand.biol.nank; GAMIN, M.T., Inzhener-
mekhanik; GERASIMY, S.A., kand.takhn.nauk; GORSHNNIM, K.P.., daktor
-sell%iokhozysystvennykh nauk- YELIM A-V. inzhener-makhanik-.
GHRASKIVICH, S.V., makhanik tdecaasedJ; ZiiiIKOVA, L.D., kand.selisko-
khoxvv;r9tvenxwkh nauk; ZHEGAMY. I.;Sw, kandotakhn.nsuk; ZIMINA, TO.A.,
-.agrono,in; BARANOV, V.V.9 nd.takh6mnauk; PAVWVq Y-D.; IYANOV. V.I.,
kmnd.sellskokhozyayqtvennykh mauk; KAPIAH, S.K., ka nd. sell ekokhazymy-
etvenrqkh nauk;.X&TIN-TARTSEY, L-Ve, kend.sellskokhotysystvanufth
nauk; KOPYRIN, V.I., doktor i391lvk6khozy*yatvennykh nauk; KOCHERGIN,
A-Yo.0 kand.saVekokhozjv&y9tveWkh nauk; KOZHUNIKOV, A.R*, kard.
.9sl'skokhozyayetvennykh nauk; KUZNb'TSOY, I.N., kand,sallskokhoryay-
stvemykh nauic IAMBIII# A#Z*, doktor biol.neuic-, LEOUTlYIN, S.I.,
kandosellskokhozysystveWkh nauk; MAYBORODA, N.M., k-and.sellsko-
khozysystvannykh nauk; KAKAROVA. G.I., ksmd.9e1'ekokhoxy&ystvenrqkh
nauk; )GLINIKOV, G.A inshoner; MANOV, B.A., kand.sellskokhosysv-
stvannvkh nauk; HNNY1,81MO, X.A#, kjjnd.se1l9kokhozysy9tvanrq1-h nauk;
KAGILHVTUVA, MA., kand.sellskokhozygiyetvannylth nauk;
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HjKjFcROV',,?jy6., katA.,gallskokhozyaystvannykh nauk-, I&MASHIT, U.1.0
ledovod MTUSHINA- A*Y., agronow; PLOTNIKOV# H.A., ksad biolnaukj-
L.G.; kond.sellskokhosysystvannykh mauk; PAVLOY, V.D., k-and.takhn,
PRUTSKOVA, X.G.,,kand.sellskokhotyaystyannvkh nauk; GURCHMMO,
V105.0 agronom; POPOTA. G.1., kand. aellskokhozynystvannykn nalik-0
PCRTYARKO. A.76, egronom; RUCHKIN, V.N., prof.-, RUSHKOVSKIT, T.Y.,
agronom; SAVITSKIY, X.S.. ka nd. sell skokhozy*yotva=ykh nauk; BUDIN,
D.T., agronom; BSTZROVA, A.V., agronom.; MUFMOVIGH, L.H,,.kand.
takhn.nauk; SHIRNOV, I.N., ka nd, sell skokhozyays tvannvkh nauk;
ql'RVR NSKATA, P.L. kand.t~khn.nauk; TOKRTUTFIV, A.Y., kandL. sallato-
khozymystvaWkh nauk- FALIKO, O.S. 0 Itnh. o MTUSHIN, A.V., doktor
biol.nauk; SHUMAGIN: A.I., ksnd.eellskoi;ozymystveWkh nauk;
TUMOV, V.A. p, kand. eel I okokhozymys tvannykh nauk; TAURNINLID, P.A..
kand. eel I skokhozyaya tvanrqkh nauk; S&tRHOVSXIY, A.A., red.; GM1110VA,
Z-D-, takhn.red,
blandbook for Siberian agriculturists] Spravochnsia kniga agronoms

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Acadeitic'C6uncil of the,.-An,;,Vnibn'Sa Res-rhart. of Y*ch=i%itIcn of AgricultUre
VIM'Afid the- A114niofi- Sci Res Inst of Electrification of Agriculturo,'MM,
Moscow.-1955.(Diesertation for,Degree of Candidate of Technical Sciences
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I 19420-6Y
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S
~ACCESSXON Mt AR3005VO
SMIRCEt --RZh Matematika Abe s 020- -
A OR: Zhegaaloy
IL
0f the
=e b*undary problems f a system of equations of the mixod IYP0
TIMt Or
second ordert
14
GITED'SOMEs' Ucho zap* Kazwwke un-t ve 122 not 1962.j 17-!29

erential.oquations:Hilbert problem
ITOPIC.TAOS: partial diff

s
I TRAMLATIONt The author ca idersithe eyatem of equations 4,
.-Sgn yJul 2.
K
029 MU

-2
ny

~Two problems are posed
-To.determine the functions: u
!T problem: (x., y) and v(x, y) satisfying the
.'Co
'
'fo
ing conditions: uand.v sat SO' (1) at an finite popts of the pldne.. except the,
Card 1/2

9600
S/020/61/136/002/003/034
0 Ill/ 0 333
AUTHORs Zhegalovj V.
TITLEt Boundary Value Problem for a Mixed Type of Equation of
Higher Order
PERIODIGALs Doklady Akademii.nauk SSSR, 1961, Vol- 136, No. 2f
pp. 274-276
TEXTs_ Let Dbe a simply connected domain of the plane z x + iy
which is bounded:by the Jordan curve 6'lying in y,> 0 with the
end'points A(000) and-B(1,0) and by the characteristics
AC s x+y 0 and OB s x-y -.1 of the equation
2 2
(T2 + agn ir -) u 0.
x
Problemi Determine a function n(xoy) which is solution of (1) in D
for y 41 00 which is continuous even on the boundary, which possesses
continuous partial derivatives up to the (2n-l)-st order inclusively
everywhere in-D eventually.except the neighborhoods of A And D, where
the (2n-l)-st derivatives may become infinite of order < Ij and which,
satisfies the conditions
Card 1/4

S/020/61/136/002/003/034
0 333
Boundary Value Problem for.e. Mixed Tyj)e of Equation of Higher Order
2 2 k
' -X2+ egn y =2) u k(C) . on 6"
y
(x). on AC
k (0) Tk (0) 'k O.t1.f**.,. n-1
where the Tk' It k- are giveng '*k (2n-n2k)-times and (P (2n-2k-i)-
k
''times continuously differentiable.
Tha.author proves the existenoeand. uniqueness of the problem for
the case that Vis the semicircle 1z - 1/21 - 1/2, y > 0. For the
proof he replaces (1) by the equivalent system
2 2
u b. u
(7) -- + S, UI(x1Y)
2 gn 'y -~2
x
Vu 2
(8) r + sgn.y ur U J(x -(r It ... y n-1).
X r+
U
Card 2/4:
P. P
.M-91111011 ILI 114111111111111111111011,111111, 1~ 11111! 111M I 110111101~1

-89600
S102016111361oO210031034
C ill/ 0 333
Boun"ry Value Problem.for a Mixed Type of.Equation of'Higher Order
Considering (2), (3):6ne obtains the problem T for (7) and every
equation (8) (acurding to A. V. Biteadze (Ref.2)). The T-problems
obtained are successively solved by use of the results of-M. A.
Lavrentlyev, M. P. Ganin and L. J& Chibrikova (Ref.6), and give
the sought solution in D as reai part of a polyanalytic function
(D is the partof,D with y >D) if u*(Xty) is this solution in
Dill then u(XY) I u*(x+y, 0) + (5ix,y) - 6(x+y,O~, where G is known,
is thesolution n D 2 .(the partof D with y < 0).
-The uniquenessb~ the solution follows from the fact -that for
vanishing boundary conditions all the equations (8) and (7) turn
into equations of M.,A. Lavrentlyev for which the problem T has
one zero solution only.
The,author thanks L. J. Chibrikova for the guidance.
There are 6 Soviet references.
Card 3/4

U3210
.S/140/,60/000/004/002/006:
C111/0333
AUTHOR$ Zhegalov, VOIO~
Ito
TITLE for an'Equation -of Mixed Type.and of
Order Four
.,PERIODICALs Izvestiya vysohikh.uchebnykh zavedeniy. Matematika, 1960,
No. 4vPp- 73-78
TEXTs Let D be, a-simr.1-y-cornneoted- domaizr' of, the z-planeg z-x+iy, which
X is' bounded.-by..n-Jordau curve,: q4-with-1he and: oints'A(0,jO) and.B(l 00)
P,
4hich- lies in half plane y> 0 and-by the characteristics AC, I X+YWO,
and -30 .1 'x'y*i, of the- equation
92 2
a2
agn Y
21~
Tx2
A function 14(Xty) iu sontw-whictria-:80lution of-(I) in D:for-y/O, which
:is-continuous in B-and which possesses in D:(with possible exception of
the neig~borhoodsiof A and B) conti-nuousipartial derivatives-up to the
order three (in the neighborhood of A and B the third derivatives of u
can possess poles of the order 1), and whiob natiefies the conditionj
Card 1/3

5/140/60/000/004/002/006
C111/033
On a Boundary Value Problewfor an EquatioA of Mixed Type and of Order
Your
proof-of existence* Let~D and D ~be the parts of D,, where y--ro or Y