SCIENTIFIC ABSTRACT YUDOVICH, S. Z. - YUDOVIN, L. G.
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CIA-RDP86-00513R001963110018-1
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RIF
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S
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100
Document Creation Date:
November 2, 2016
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March 15, 2001
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December 31, 1967
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SCIENTIFIC ABSTRACT
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AP 3
AUTHOR: V. V. SyEko, A.V Frantecy, V. F
Z.,-; Abr amov
V. I.; BoriBenko, 1. G.
CEO: none
TITLE: Forgesbilityl~f beat-resistant D171 stainless steel
SOURCE: Stall, no'. io, 3.966,9
TOPIC TAGS: 4heat resistant steel, stainless steel, martensitic steel chromium
-nickel molybdenum steel, steel forgills /D1-1 stainless steel
ABSTRACT: T'he forgeability of heat-resistant DI-1 stainless steel is affected by the
following -~Pactors:"chemical,96nposition, amount of iMurities, microstructure, surfscel
condition of the ingot and!15A_ase conpoBition. The decisive factor, however, was
found to be the tjR~~haylZcntent. The amount of a-phase at 1200C varies between
3 and 8% (depending on the holding time) and between 9-20% at 1250C. The a-phase
content affects negatively the elongation and reduction of area. To improve forge-
ability, the beating of ingots from 9DOC to 1200C should be done as fast as possible,
the holding time at .1200C should not be less than 3 min per cm of cross section, anj
the absolute reduction should not be more than 25-30 mm per pass. Me best chemical
--ACC -NRj
AP66j:nob
composition was established as follous: carbon 039-0.21%, man anese 0.33-0.38%,
2ilic 0.22-0-30%, chromium 15-0-15.5f-.Orig. art. ha--: 2 figures.
SUB COIE:11 ijI SUBM DAM none/ ORIG REF: 001'
YUDOVICH, V.G.; RHIEBDRODOV, A.D.; SOLOPEVICH, Ye.A.; V-EYTS, V,L.-
pLilial F.S.; EELYA)MEV A I ALADIIN, 0,1.; OSIFOV,
" '; I Y
A.I.: PROK'U. IYEV Yu V - SOLOVIYEV, Yu.A,-~
- I - 0 0 of
KU Z IMP-1'A.V,,; MIDONIS V Yu '- 'ZOLIN, A.V YNTqTTY, I((-
MOBROSLAVSKI , V.L.; TRbFlhOV:'Ye.N., DRYAMN,'Yv,,.'R.;
X-molEvi. V.F.; KERIMOV, N.B.; KRAVCHENIKO, A.S.; RINLIN, V.A,
GURCHEMO, A.P.; RRUGLIKOV, T.P.; CHERMKOV, F.A.-,~ A~dVIEPOV,
N.K.
Authors' Certificates and patents, Mashlnolstrwnici
103 Ja-F 165. 118-.10
F
9~_A
AUTHOR: VOROVICH'I.I.0-9. nDOVICKI V.I. (RoBtovrna_D~onu) 40-4-10/24
TITLE: The Impact of a Bound Disk Upon a Liquid of Finite Depth
(Udar kruSlogoldiska o zhidkoBtl konechnoy glubiny).
PERIODICA1:1 Prikladnaya Mat*i Mekh.9 1957P Vol.21, Nr 4, PP-525-532 (USSR)
ABSTRACTs ~With the aid of the Fourier method and under application of
the contracting mappings the authors investigate the impact of
a round disk of TadiuB a upon a-reuting ideal liquid of
depth h. From the obtained relations it follows that for
vertical impact the influence'of the'finite depth can be
neglected and #Pust be set h-oD -t if he>1,1a. The error
in the determination of the maxim= pressure etc. remains be-
low 6% in this case. If z=O -is the free surface, a-1, the
density 5-=I, U the velocity of the disk$ the velocity
potential of the liquid particles, then it is e.g.t
S
MU + -1 ZL(7+5r 2 1 1
T12-0 V 3V h3 451r, 5 + 9V2
h h6
+ 37 (17+21r2+7r,4) I +
CARD 1/1 21011 h7
SUBMITTED: November,9p 1956
AVAILABLEs Library of Congress
----------
10(2)
AUTHORS:: vorovich, 1. 1., Yudovich V I SOV/20-124-13-13/67
TITLE:: The-Steady Flow of a.Viscous Fluid (Statsionarnoye techeniye
vyazkoy zhidkosti)
PERIODICAL: Doklady Akademii nauk SSSRf 1959, Vol 124, Nr 3.9 PP 542-545
(USSRY
ABSTRACT: The.authors investigate a steady laninary flow of a viscous
fluid within a certain range This problem is reduced to de-
termining the
ve ocit
1 L y vector v*(x) from the equations
-,
XV YA7 - (VPY~ (1/~)Vp ((V,~) = const > 0); div V 0
Here.? and b are given vectors, and x is -- point of
the range R . The present paper deals with the differential
properties of the solution within a closed range and with the
rate of convergence of the Galerkin-method. For the given
problem the authors introduce a generalized solution, prove
herefore a theorem of existence, and show that there exists an
arbitrary number of continuous derivatives in the closed ranj-,e
if the limit of the range and the right sideo of the e,,uationc
are sufficiently smooth. A theorem of existence is obtain(ld
Card 1/2 especially for the classical solution, but without the use
The Steady Plow of a ViBcous FlUid SOV/20-124-3-13/67
of estimates-for.Green's tensoT of the corresponding lincar
problem. There are 5 references, 4 of which are Soviet.
ASSOCIATION: Rostov-na-Donu gosudarstvennyy universitet (Rostov-nn-Donu
YUMVICH V. (Rofitov-On-Don)
"ne lubnov-Galerkin's Nothod in Dynamlics of e v1scous Ukpom-1wessible fluld.
tv.port prenentea at the FirBt AlljQAon Congraso an Theoratical and Applied
FoebanicB,, F.08cow, 27-Jan - 3 Fab 60.
67881
.J10,?
10M S/020/60/130/06/01 0/09"f~;*.-
AUTHOR: Yudovich,V.1. I
TITLE% Periodic Motions of a Viscous incompressible Fluid.
PERIODICAL. Doklady AlFademii nauk SS-93R.1960,,Vol 130,'~r (,pp
ABSTRACT: In the separable Hilbert space H the author cons-Aer,-,
ordinary differential equation of first order
dX + Ax + Kx
dt
where f(t + fl~z-:T(t), A is a symmetric positively Aefinite
operator not depending on the time, K is a non-lineiir
not depending on the time. Under certain assumrtlon~z
proves the existence of at least one generalized periorli:
solution with the period T. The result is used for the
investigation of periodic notions of a viscous incompressible
fluid. For the construction ofthe proved periodic aol,,;tion
(motion) the author proposes a modification of the methoc. ot"
Galerkin.
V~
Card 1/2
67881
Periodic Motions of a Viscous Incompressible S10201601I30106/C131/C;--,
Fluid
The author mentions O.A -Lndyzhonakaya,
The paper was written under the leading of 1.1 Vor-)v',,I--
seminar on nonlinear problems of mechanicn at the 'Rogt-1--i-I
University,
There are 9 references, 7 of which are Soviet, I French, and
I German.
.kSSOCIATIOII:Rostovskiy-na-Donu gosudarstvennyy universitet
State University)
PRESENTED: November 5, 1959, by S.L.Sobolev, Academician
SUBMITTED: November 4, 1959
Card 2/2
D i
law _4 DN
'k
EEL AW -
89725
0/020/60/136/003/008/0"7
B019/BO56
16,1600
AUTHOR: _Xama-Lr~~~
TITLE. The Plane Unsteady Motion of an Ideal Incompreseible Li,u~-!
PERIODICAL: Doklady Akademii nauk SSSR, 1960, Vol. 136, No. 3,
pp. 564 - 567
TEXT: The author studied the existence of unique s olutions of the Ca-chy
problem and of related problems, wbich hold for the entire time t.>
He makes no assumDtions concerning the smallness of the function-s sz-,I
parameters taking part in the problem, The solution of this p-o~1~21:
in determin inr the velocity vector-7(X,t), and the Dressure D(x,t),
the systen of equations
v
+ -9p + F(x,t) (1)
t
divV - 0 2
0
3
~
~
v 7(X) (4)
Card 1/3
89725
The Plane Unsteady Motion of an Ideal S/020/60/136/003/008/027
Incompressible Liquid B019/BO56
The Derturbation function-f(x,t) is determined with the relations vi =Y
X2
and v (5) from the system
2 - - x1
t + +.f A";" - f(x,t); 0; and
'6Y L
X fX ~X
2 1 1 .2 YIS
~,Jt_o -~(x) (6). The existence and the uniqueness of-~(, zhich was
determined from the above system, is proven by means of five !,--mmas,
which are given and proven here. Thus, the author is able to shc;- +~I~!-
the pressure p(X't) determined from (1), (5) and (6'1, is
f unction. The -oair 7(x, t) - and o the
-(x,t) are calle4
solution of the problem (1) (4). Finally, a multiply connecteddefi---ti-n
range is taken into account, and the condition for the uniqueness of
D(x,t) is formulated. The solution of this condition is then obt~ziine' 4,-
an analogous manner. This paper was real at the A'"-Un4on
Theoreti-al and 1'%-o-,)Iied Mechanics in Janu~ry 106C, ~t Vcecc-~,-- Ther, -7
Card 2/3
89725
The Plane Unsteady Motion of an ideal 3/020/60/136/003/008/027
Incompressible liquid B019/BO56
6 references: 3 Soviet, I German, and I French.
ASSOCIATIONs Rostovskly-na-Donu gosudarstvennyy universitet (Rostov-na-
Donu State University)
SUBMITTED: April 23, 1960
Card 3/3
-fTj 7) C) 1, 7 T ~-- ~; 17 T eq p r ~' . ?rj v!3 -';. p t- , -5 c, I . ( ,- 1 ~ - ) " 7 - - , - -'
- , - - . I , . . - . . - ., , ; a I - - I - - . ,
I
- nT~4 - r of 71 -Zric Flo.-,' of Ii~eal :,o~ -Cr- -. r - r - - 7 1 - -
: - -,
-0 S~ c0-, 1061 ED (I.,,oscol.,i State Unlv.~ (KL Su - -) ', '-:7' - -1
I'm 11, y i I ." - - - I - -
2 5`5
...... si'039/61/053/004/001/002
f6 9, 0111IC222
AUTHORS: Vorovich,1.1., and Yudovich,V.1. (Rostov-na-Donu)
TITLEs 5tationary flow of a tenacibus incompressible fluid
PERIODICALi Matematicheskiy sbo=ik$ V-53,no-4t 1961, 393-428
TEXT3 The main results of the paper are published in (Ref.14i I.I.Voro-
vich) and V.I.Yudovich, Statsiona=oye techeniya vyazkoy zhidkosti
[Stationary flow of a tenacious fluid3 DAN SSSR, v.126, no.3 (1959),
542-545)-
The authors conaider the stationary motion of a tenacious fluid in a
-Apiata They-Anve:stiptta-t- pendence--of--th-e- differential
J~oundsdi- iner-s- he-Ae
e initial data;
properties oif VAe BolutionB om---the- oothneBB o th
furthermore the error is estimated which arises for the solution of the
problem according to the method of Babnov-Galerkin. The existence of a
generalized solution is proved under weaker assumptionB than in (Re-L'.1.
J.Leray, 2tude de diverses 6quations in't6grales non lin6aires et de
que1ques problAmes que pose I'Eydrodynamique, Journ.Ilath.pures et appl.,
9, no.12 (1933), 1 _82).
The flow of an inconDraBsible tenacious fluid in a region is described by
- - (-,,V );+ I V pjpl,
v v
22855
Stationary flow... V039J61/053/004/001/002
0111/C222
div v Ot
where:~ velocity; P -- pressure; -9, positive constants, P -- non-
potential part of the forces due to inertia. On the boutdary S of the
region
v (XI (1-3)
where a in a given vector.
Fxoblm Datmine V$P so that they satisfy (Ivl)-(1-3)-
tho
-Let. 4 T0110sing,assuptions be i3atisfieas
a)-a -- bounded region of the 2- or 3-dimensional space; S consists of m
closed surfaces SI'S2J1"*9S-m with a continuous curvature.
b) In there exists a continuously differentiable solenoidal vertor -a,
where is identical with on S.
c) On all Sk holds
ScIn dS 0.
Sk
Functional a_maceB:.
_~I)-Hmert nVace Hi closure of the.set of vectors being smooth and
22855
8109J6110531004100110ce-
0111IC222
zVolenoidal in Prhich vanish in the neighborhood of S; the norm in
generated by
w (rot ~il -rot ;i2)dSl (1-7)
2) Space I of the vector functions u with.the norm
P
IP d!l)p.
ju
Let
d) 7 E:L (P 3-dimensi6~1- buae-and. -p1 in the two-dimensional
P 5 in the.
case).
Definition 1.1; A vector v a+u whe re uGH and
v) 4V+ (u-. V'j-G Z5 (a-, V) U. V) Vrot rot U;+ j~
Card
2285.5
Stationary florI.. S1019J611053100410011002
'CIII/C222
is satisfied for- an arbitrAry E I is callbd a generalized solution
of (1-1)-(1.3).
Theorem 1: Under thi assumptions a) 2b),c),a) the problem (1-1)-(1-3) has
at least one generalized solution in the sense of the definition I.!.
(2)
Let '9 E VA F-L Then the ve-tor -u determined from (1-3) can be
3/2 3/2
understood as a SeneTalized-solution of the linear boundary valhe problem
V V P+T, (2.1)
div7u.- 0 (2.2)
UIS (2-3)
where T
i+( )(ii-ra)-v A 16 13/2. The vector satisf ies
-')~~t V-rot (O,d% Tt ft. (2-4)
fOZI OVe37 EIR
Let the surface S be d~nc:ribsble in the neighboThood of an arbitrary one
Card 4/8
22855
Stationary flor... S/03gj6l/053/004/001/OC2
CIII/C222
of its-points in the local coordinates by
X3' F%P(xl)x2)1 (2.-6)
-where f shall ~~_Vci continuous A.-tb derivatives riVi respect to xi,)~,-
- - * I
Then let S belong to the clas s
Mhsoxem 2 IT Y 'r'_I &~,�). =d 5 S-C(3) 'then' fbi -vector u -- the
p 5
generalized solution of (2.1)-(2-3) in the sense of (2-4), in the
:region n belongs to the. class 117(2) and it holds
-P
W(2) (z 4 m [IT JILP (2-7)
and V
(m denotes a constant aepefiaing'qnly onn
A function 9(x).- given ln.the.region Obe2ongs to.the class H(k9m) ?~)
in W it haP all derivatives of k-th order which here satisfy the
H61der condition with the exponent X and the constant m. Let be
space of functibns of E(k,m,A) rith the norm
if
th,
Caxd 5/8
22855
Stnationza-j flow! S/039J61/053/004/001/002
C1II/C222
11P11 max alp +
ep (X) ep (y)
+ sup (3. 1)
(X, y
Let S EA(m, if %p(xj.,x2) of - (2.6) belongs to H(k,M, 'A), where k, m,-k
are the same fox all points of S.
Theorem 33 Lot FC-3 k) Z e k '0, 'E n/ then (5) attalna the form
0
-0
H Uil CP' f (8)
,17(r)
P
f f 'I %f Ard if (8) 1101da, then there exists a constant
S/026/6i/138/004/005/023
Some -entimatea connected with ... '~0111/0333
COM011827 2 if Ob.assumptioze of.thebrem.I.and corollary I ate
satisfied and it moreover
.36 j r+21,,\ (0 < 1), f r= C then (9)
'11 0>1 0.
Tbeor* x c x e-For A
em 2s. Let 'W ~' ~i ( (
ilt . i r+20
ditfir,little froi I then it hold6the.estimation
c
Oul . 4 1 x ( 1) f to _IjU U
and 2 can,be generalized to equations of higher order
-and to:syatems.
Thtorem 3 s. Let
. i(~)* dy (17)
'IX let
SI y
.51- -."boundel domain of.the-B f.r=L Then it holds
Cara:
(02PA0138/004/905A231
Some estimates connectied with *4 0 0111/03~3,
ju(x I u(-3t2 01 n, (21)
1 2'
The results.are appliedto the,proof of the-uniqueness theorems and to
the InveBtig-ation-of the differential propertien of solutions of non-
linear_problezp~.#.
Bk~.X the -ons defined-in A which posq-ess all
~:is~_ space -of, the -functi
derivati4es of k-, th-order,_.whare these satisfy the HbIder condition with
-in 33. 0 a Oqua
a norm k A I to the suz of the maxUla of
-k:and of their E81der oonstan a
all 'derivati4bs. of tl%6~ Craerb Otl 9 9 nt
because.,of.other-notationt the Author refers to C. Miranda, Partial
diffeirentIal equations -of el-liptic- type.)
T".SuthbT'thanks I&B. Simonenko and Tu*P* grasovskiy for discussion.
The.paperwas written irthe sexiniary on problems of nonlinear mechanics
at the lostov-na-Donu University;,
card 5/6
25119 B/020/61/139/002/009/017
B104A205
d
AUTHORS: SrubBhobik, L. S., a~d Yu ovichp V
TITLEs The asymptotic behavior of equations for a large doflec-
tion of an axisymmetriC2 19aded plate
PERIODICAL: Akademiya nauk-SSSR. Boklady, v. 139, no. 2, 1'961.,
341-- 344
TEM. A.Btudy has been made of the system
Av- US 0, a2Au+uv+9(p)=0, Aow-p-L, -~-P
dp pdp
2
of non-linear differential*equatiohs vithone of the boundary conditions
-P.~., T > 0,U0; (2a)
dv a 0. 0; (2b)
7P
L
~/020/61/139/002/009/017
The asymptotic behavior of... B104/)3205
0; (2c)
U
d? P dp p
V 0, U 0; (2d)
(0/O holds for the solution of the problem (l)-(2). Lemma -, 21 For
sufficiently small ',- (0< S one obtains for all .0 FO, 1, 1 1 k 0;
7
2) min(~k/~) T/2. Lemma 3s The energy estimate
Card 6/8
25779 S/020J61/139/002/009/017
The asymptotic behavior of... B104/B205
2 RA
I dp + dSA is dp +
dRA I'dp + ~ -T dp + -E, S,2, dp <
dp dp
0
< ceh+l RA I + (13)
holds for Rk and Sk' TheIorem 1i For the problem (1)-(2a) there existo
an asymptctic representation (5), where the.estimates
max RA (p) Cle*+,, max I Sj (p) Cszk+ll, (h 0, 1. 2, 3, n); (14)
max I < Cs',-~ (k 0, 1. 2....);
dp
dSA
2 3
max
Card 7/8
The asymptotic behavlor of...
B104/B205
max < COP-11 2,
and d
0djo flif tw,; of bi---,Ii
thS
none
2 9 F eu
M ~:3 0 V t ry.) 5
ZAKHARYUTA, Vyacheslav Pavlovich, starshiy prepodavatell; S11MCNEV.,
Igor? Borisovich, kand. fiziko-matemat. nauk, starshiy naiichnyy
sotrudnik- YUMVICIT! .1 -t teat. n&ul,
Li~o I ifovi h kand. fiziho 7
r os 2C .4 Ma
ispolnya-yushchiy byazarmois_iF-d6M-eMTa-
~Calculution ofthe capacitance-of three infinite bands laying on
the
surface of a dielectric half-space. Izv. vya. uche'. zav.-,
elektromekh. 8 no.1:20-23 165.
0, L, ts. 31
1. Kafedra matematicheskikh analizov Rostovskogo gosudaist7cnnogo
universiteta.
SRUBSHCHIK, L.S. (Rostoi-m-Donu); jUDOVICH, V-1- (Rostov-n-a-Donu)
Asy=tottic irlegmtiam of a syst-s-- c--:, eqi"-'-:LvnS a
-r.4 C
f2exure ol' sy=etrically Icaded shells of revolution. P il 2.
na-t. i mekh. 26 no.4:913-92-2 S-0 162. (lj"-,RA
L RostovBkiy univeraitet,
.(Elastic plates and shells) (Differential equations)
- - - - ~ -1. ~. . I . . . .
-1 - I - ~ - - .. - . . I. .- .. . . -.. .-:
- --- +~)n Alr9lem Ul
- - 2: - - -, - - - ..
g
8/081 /62/000/024/0 31/07 3
~193/BI86
AUTHOR3 Yudipvicho Ya. E.,
TITLEs, A metho,d for cbemical~determination.of germanium-
PERIODICAM Referativnyy zhurnal.. -Xhimiyaq no 24 1'962, 2~33,abstract
24D104 (Materialy po geol. i pole2n. iskopayemym Yakutskoy
ASSR. no. 7, Yaktitak, Knigoi2dat, 1961t 124 - 127)
r
TEXT:-Prac'tical-advice is given, based on experience-in determining go
-manium in mineralogical raw materials') regarding'thb technique of carrying
out decomposition of various samples (sulphidea, silicates, coal ash, Fe
ore), extractiom of the Ge from CCI 4 and photbmetric determine', ion with -
fluorobenzenee [Abstracter's Ate: Complete translation.]
YUDPVlqll Ta.E.
.. . - centrations, Lit. i pol.
Taspendent.genetic rare-element con (KMA 17 - 1)
J-skop. no.3-55-63 163.
1. yakutskaya tsentr&I'naYa 9803-0908 nyemochnaya ekspeditsiya.
YUDDVICH, Ya,E,
Distribution of asb in coals. Vest. Fbsk. un. Ser. 4: Geol.
o.3:101'104 My-Je f64. WIRA 17:12)
1. Rafedra geologil i gookhUdi coryuchikh iekopayemykh Moskovskogo
universiteta.
.
tbovlm rA. A.
SennB
Study of the anatomic structure Of CRSSiB angastifollb. kDt- delO, no- 3. 1952.
ll~ k--t of ~!! ~111 ASSLftm~ Library of CODCrODR, 11710veffnbor 19',2.
MiCLAI-1551YIED. -
V -H
Y
- -1c x 12, A.
2. TISSR (6C0)
4. Chemistry, Medical -and PharmaceutIcal
7, Determinatimi of the iodine number of fate in acqueouB medium.
Apt. delo no*b % 1952
9. Monthly List of Russian Accessions, Library of Congress, Jp-nm .1953. Unclassif-ied.
YUDMCHj Te. A.
sta "Thsr-MacOlogleal Rezearch on the Giant Ejecr2mpane. r, C8nd Fharl,-, Sci, Tortij
to U, Ta-b1cent FharmacOlOgical Inat, Tasbkent, 1954. WhBIOLKhlm, No 2,
Jan 55) T.. - 1,
Survey of Scientific and Technical Diosertations Defended al.' USSR irligher
Educational Institutions (12)
SO: Sum, No. 5562 2J, Jun 55
SOV/1i7-;Q 2
Translation from: Ref erativnyy zhurnal. Metallurgiya, 1959, Nr Z p 5t ~ USSR
AUTHORS: Dantsis, Ya. B., Yudovich
TITLE: On the "Dead" and "Rampant" Phase~j of Three-phase Elec-ic ii-(
Furnaces (0 "mertvay" i "dikoy" fazakh trekhfaznvlrh dugo
pechey)
PERIODICAL:. Ve5tn. tekhn. i ekon. inform. Mezhoirasl, labor. tek, n. e~c-,
is5lcd~ i nauchno-tekhn. inform. N.--i. !iz khim. ~r ;a in-,
L. Ya. Karpova, 1958, Nr 2 (7)~ pp 25- 32
ABSTRACT: The problem of the pouter transf*er (PT) in ,he secondarN, cr(
(SC) of a completely asymmetrical 'three -phase elec- -;(- ar~
is examined. Equations were worked ouf for he de!erm,r.a-
PTby means of a theoretical analysis of the phenerrienor.
ity of the formulae developed was verified on an exper~me!,_a.' oj)i)~i
ratus irnitatina a three-phase furnace and also on an ac,i e ~Tcc
phase furnace with an over-all asymmetry of the SC Tne
notes that the PT between t1rie electrodes consli!uics an
portion of the total PT in the SC. It is established !hal.ne bell
Card IIZ (middle) phase can be "dead" or "rarnpan- depending L-ti t
SOW I37-5Q-_? ~~:"4
On the "Dead" and "Rampant" Phases of Three-phase Electric- arc Furnacec~
of SC and the order of sequence of the phaees and not only neutral as it i_.; usua:!v
considered, and that the middle phase is neut.ral only in that particular ca~)c ( i SC,
asymmetry in which the extreme phases are placed with st rict syrnme, rv i - r c ~ ,. - n
to the middle pha5C. In the construction of powerful furnaces with an c, er ~ii':
metrical SC the PT occurs mainly from the extreme (long) phase to the tl).(161,
A Sr
Card 2/2
DANTSIS, YA.B., kand.tekhn.muk; M ILTV., G.M.,, inzh.; LYADSKITY, N.K.,, inzh.;
MOTIP-H.,
Electrical engineering problems in the manufacture of calcium carbide.
Elektrotekhnika 34 no.12:6-9 D '63. (MIRA 17:1)
ACCESSION NR: AP4029195 5/0078/641009/004/1015/1016
I-AUTHOR: Taintsius, V*1M*; Tudoviob, Yee Too
I TITLE: Vapor pressures of vanadium dibramide and d1iodide
SOURCE: Zhurnal neorganicheskoy khimii, v. 9, no. 4, 1964, 1015-1016
TOPIC TAGS: vanadium dibromide, vanadium diiodide, vapor pressure, vapor tension,
flux method, sublimation, heat of sublimation, entropy of subliwtion, V-Br bond
energy, V-1 bond energy, vanadium bromine bond energy, vanadium iodine bond energy,
1-1. thermodynamic characteristic
ABSMCT: ne vapor tension of vanadium dibromide and vanadium diiodide was
investigated by the flux method (So A, Shchukarevs I* Ve iasil'kvva, H. A.
Oranskaya, V. 14. Tsintsius, N. S. Subbotinae Yestn* LGU, No. 16, vy*p. 3, 125
(1961)) usin,; argon as the gas-carrier. Based on the data obtained, the following
thermodynamic characteristics of the process of vanadium dibromide and vanadium
diiodide sublimation were determined: in the 800-905 C temparatVre interval,
H subl FV-Br2 7 a 45 t4 kcal/mol; > S subl. - Br2 7 27 r 2 joules;
L V.
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stroitelletva I proyaktirovaniya
VODCHEPRWITSAYEM TSEMENT I TEG-0- F.TZIKO-M=CMME SVOYSTVA Page 110
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PHASE I BOOK EXPLOITATION SOV/5861
Gorbatsevich, Aleksandr Feliksovich, Vladimir Petrovich Kuznet1ac,.,, and-2
Lev Grigorlyevich Yado-vin
ft ~__ - -
Avtomaticheskiye linii iz protyazhnyld~ Btankov I avtomatizatsiya
pro"-yagivaniya (Putomatic Broach-Ing Idnes and Automation in
Broaching) Minsk, Gosizdat BSSR, 1961. 110 p. 1500 copie6
printed.
Ed.: S. Pol'skly; Tech. Ed.* G. Domovskaya.
PURPOSE : This booklet is intended for tool engineers and
technicians concerned with broaching operations and equiDment_-.
COVERAGE: The booklet reviews various types of broaching machine's:.
Detailed descriptions and illustrations are provided for som-
of these machines. Also discussed are the developipent of
automation and automatic broaching lines and thei- fix"I"r,
There are 19 references; 12 English, 5 Soviet, 1 Czech,
1 German.
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Aut6matic Broaching Lines and (Cont-.) SOV/--)861
-TABLE OF CONTENTS:
~Ibt rodue,t1o'n 3
Ch. 1. Technological Potentialities of Rtoachina and
the Automation of Broaching Equipment 4
1. The volume of - broaching in inachine building 4
2, Technological potentlalitles.of,broaching
equip*ent 5
3. Modern trends in increasing cutting rates in
~broaching 9
--Special features in the development of broaching
equipment for 'aut-omatic-lines and units 12
Ch. H Development'of Automation -of Broaching Machines 24
5. Automation of the rap;ld-forliard and backward
movement of the broach In internal broaching machines 4
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