SCIENTIFIC ABSTRACT GELBSHTEYN, A.I. - GELD, P. V.

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SCIENTIFIC ABSTRACT
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GE L I Pj11111A N? A.1 . ; SIROYEVA , C . r). ; h1; P ROVA , N.V. ; I VIE J)PI, Y11.14. ; .. - ,LAPIDUSY VA. 11 . Mechanism of the catalytic reactions in the partial cx1dation and oxidative amonolyalo of propylene in the presence of M003--D12O3. NeftekhImiJa 5 no.1:118-125 JfL-F 165. (MIhA IS: 5) 1. Nauchno-issledovatellakly fiziko-khImicheskiy institut imen! Kurpova, Moskva. SILING, M.I.; Q.11ZIMYN A.I. Use of adsorption methc6:; in atucying catalysLs for wqcjr-p~wje synthenis of vinyl acetate. Kin. I knt- 0 no.4:71'1-724 JTI-Ag 165. ('41RA 1819) is Fjziko-khImi(:hamkII.y Institut. ',%!nnI 1,.Ya. Kn:-I-ova, ~-'('A-VR. 5 1 ul f " " ~ . ~ . ., .,I Ili" li ~-ilyll I - . I-LLA 1-0 ; 3.(! of carbon as a narrier In somo cases of catalysis. Zhur. f!z, khim, 39 nn.8!2042..2043 Ag 06% (MIRA 18t9) T. Vnskovs~3y fiziko-k),44eicheakly Inatitut Imen! Ka.-pova. 0t, k1notic r!t:!iativn constanLs for tho~, nitrl2e. F~.I:vl. Prclla. "'I a GFMIBSHTE)N~ A.I.i.BAKSHI, Yu.M.; STROYEVA, S.S.; KULIKOVA, N.V.; UPIDUS, Y.L.; SADOVSKIY, A.S. Kinetics and mechanism of oxidative ammonolysis and partial oxidation of propylene an bismuth-molybdenum catalysts. Kin. i kat. 6 no. 621025-1032 N-D 1165 (MIRA 1-9:1) 1. FizIko-khAmicheakiy institut iment Narpova. Sulmitted July 28, 1964. G3~11KRMTN, I., inzhener. ,5714 "Zf~ht hoist. Strlt,-) I ro.7:21 J t 157, M (Hoiating mmehinery) 'mild. 1c):,4) t SKVORTSOT,S.G., inzh.; BYKOVSKIY, G.F., inzh.; VASIXA. I.N.,.inzh.; VOROKIN, All)&, POLTAXOT, L.L., insh.; GUCHUSOIKOV;-4a., Inzh., red. (Catalog of desigu of stands$ constmotion yards$ equipment "d devices for making prestr6osed reinforced concrete elementm] AlIbm-katalog proektor standov I poligonov, oboradovantia I prisposobloull dlI& Isgotoylealia. predvaritellno ua;prIash*nm7ft Sholesobetomykh kountruktati. Moskva, ?3*ntr. biuro tekhw4 infom No.VZh-2. 1957, 118 P. (Om 11210) 16* Akedadys stroltelistva I arkhttaktury SSMk Nauchno-Issledo- vatel'skly Institut tekhmichemkoy ponoshchi stroitelletvu. (Preatregised concrete) GF-LITCHTFY11, 'el. F. GELIMIITEYN, I. - "Pathological Anatomy and Pathology of Experimental In IntoxicatJon by Iniline.11 Sub 6 Jan 52, Acad Med Sci USSR. (Disservition for the Degree of Candidate in Medical Sciences). SO: Vechernaya Moskva January-December 1952 I study of-' the absorption of railcactive iodine by thyroli gland tixnors. !!ad. ri,.'. 8 no.9*34,"O 3163. 2. Tz ptologotinittomichuskorc otielenlyt,. (-.-!iv. med. nauk Z.V. Go?, lb?rt) i kand. nriuk Vol-A'ova) in_- t-J-,,a imen?L BESSONOV, A.N.; GELIBLOM, L'Aj TELISTRATOV, I.F.1 SMIRNOV9 V.A.; TAmny,--lu.S., Mitan 2 ranga, red.1 CHAPATEVA, R.I., tekhn. red. (Underwater search] Podvodnyi poiek. Moskva Voenizdat, 1963 93 P. WRA 16tIO) (Di;lng, Submrlne) (Underwater television) (Underwater acoustics) A I lose Is 4,0 A L A A 1111111" h to it 0 to a 111IN Mks soon 1 0 11 1 M L A F I M M I I 4 a 1 10 1 0 0 - A. -1111 9 -A - I.- -M a 11- 1- I 0 A 66 068 11 d i Oft d 4b lm M 1 :00 00 a , it"amat no, L.A-Aokmw- - ~Mu All amin l 00 000 . ro6mi.. is tw. p .4 Foodw No do login d an kWwdm millY WM see TW 00, Mat, is obdoo oft wilmitimmit Oftimed bY alonvAndn d OR b&kXp G" b h 00 1% timpoldog Oves On *4 1 :00 login Wd bnbft nammal an pon pMd wed 0o ugow itilmos qimitiono Wawa* =A and &to In mixed g Epson" WA "d rawlim.. D. moo '00 moo '00 00 :410 0 U a &I jbi to aw a a 0 1 of I s plan ltoKwa liall a 9 0 t Donato*111 64 00000,0000000000000::::::!::::::Ooooo eo,ooeooo 1 0 009011111:00900000111110900 641141160 99900009 ,~~LIBUKH, L. A. USM/blectricity - Bus Bars Inductance Aug 5() "Calculating the 6xternal Inductance of Thin Rectangular Steel ~IUB Damp" Docent A. M. Vinitsjkiy, Cand, Tech Sci, L. A. Gollbukh, Cand Tech Sci, Kharlkov "Elektrichestvoll No 8, 37-39 Gives deductions from formulas for external inductive reactance of thin rectangular steel bus bars. Formulas deduced agree well with experiments. FA 16'jT23 Z: I llj~ "iA~1 USsR/zlectricity - Control Circuits Feb 51 Transbents "Analysis of the Operation of an induction Pover- -x Directional Relay With a Cylindrical Rotor in F-7 Transient Processes," L. A. Gelkbukh, Cand Tech lc:_~ C_ Sci, Xhar~kov Elec Eng Inst 1-4 "Elektrichestvo" No 2, pp 2.1-25 Investigates action of single-phase induction pover -directional relay vith cyl rotor resulting from transient currents in its vindings during fault. Proves nonselective operation of the re- lay is possible under large voltage changes, This USsR/Zlectricity - Control Circuits (Contd) Feb 51 ca.7n be prevented by connecting capacitance and effec- tive resistance in the vbl.tage vinding. Submitted 10 Aug 49. MM/Mectricity - lmductim Keating Sep 52 Arc Quenching "Wtion of a High-Frequency Electric Arc in an Are- Quenching Grating," Prof 0. B. Bron, Dr Tech Sci, L. A. Gellbukh, Cand Tech Sci, Leningrad "Elaktrichestvo" No 9, PP 7-3.2 Discusses electrodynamic forces acting on a hf elec: arc in an are-quenching grating. Shows that ef- fect arising in the quenching of a hf arc by a gmttng are essentially different from those occur- Lng in the quenching of a dc or pover-frequency 232T48 a"'! inposing nev requirements on the design Of Witching equipment for hf currents. Sub- mitted 8 Dec 52. 232T48 AUTHOR GELIBUKH L.A. Pk - 2546 TITLE da_T-c_uI-a-"-dn__0'f Induced Magnetic Moment of Ferromagnetio Ellipsoid of Rotation under Alternating Magnetic Field. (Raschet indutairovannogo magnitnogo momenta ferromagnitnogo ellipsoids, vrashoheniya v peremennom magnitnom pole.-Russian) PERIODICAL Zhurnal Tekhn. Fiz. 1957, Vol 27, Nr 3, PP 548 - 559 (U.S.S.R.) Received: 4/1957 Reviewed: 5/1957 ABSTRACT As with magnetizing there is always a partial drazging in of the lines of the magnetic field into the objectv Ralleyta formulae give rise to considerable errors for farromagnatic bodies on the occasion of the calculation of the magnetic momenta. An approximated calculation method is suggested and a marked occurrence of the surface effect is assumed. The voltage of the exterior field is determined by the vector H t o which can be divided into the components H in the longitudinal and Rb in the transversal axil of the ellipsoid. Accordingly, the induced magnetic momenta will be m and m - b Neyman's method with due modifications is applied. he strata thickness 6 with an evenly distributed magnetizing t Intensity is inser 9d Instead of the shell thickness. The magnitude is determined and then the correctness of the approximatbd method is checked by exakt compulation. CARD 1/2 induction diikr-enZ9--- -Tne approximatua matnuu; SAW.V.-. 7 give any phase relations between these momenta* The result obtained can also be generalized for bodies of a different shape. Neot, the magnetic moments of the longitudinal and of the transversal components of the magnetic field are compished. The equations obtained define both components completely. If 0 and Cr co are inserted, the formulae by Ralley Ao and those fpr the magnetic moment of the ferromagnetio ellipsoid in a static field are obtained. Thus the correctness of the method shown here is proved. magnetic transparency). (With five illustrations) ASSOCIATION: not given. PRESEN72D BY: - SUBMITTED: 20-7. 1956. AVk1LkBLZ: Library of Congress. CARD 2/2 105-0-5-~U/31 (Leningrad) AUTHORi Gel'bukh L. A. , Candidate of Technical Sciences TITLEs Heating of a Ferromagnetic Ellipsoid in an Alternating Mag- netio Field (11agrev forromagnitno6p ellipsoids, vrashcheniya v peremennom magnitn 0m pole) PERIODICAM Elektrichestvo, 1958, Nr 3, PP- 50 - 51 (USSR) ABSTRACTs Here, the heating of stretched bodies by means of induction is investigated, viz. of such bodies, which can be replaced by equivalent ellipsoids. In this way the influence of the finite dimineiona of the body upon the energy, which is ne- oessary for its heating, can be taken into consideration. It is assumed that the exterior magnetic field is everywhere parallel to the great axis of the ellipsoid. It is assumed that the surface effect appears intensely. The computation is-carried out for the constant magnetic permeability e4and for the specific electroconductivity it of the materialp taking into consideration the hysteresis losses. The prob- lem is solved by means of the method proposed by L. R. Heyman Card 1/3 (Reference 5). The investigated body is replaced by a ferro- 105- 58-3-12/.31 Heating of a Ferromagnetic Ellipsoid in an Alternating MaL-netic Field magnetic cover with a thickness S equivalent being equivalent to the depth of penetration of the electromagnetic wave into the metal. The metal is located in the static magnetic field of equal strengthw This cover weakens the exterior field acting as a f erromagnetic screen. In the case of an alternating field the eddy currents within the cover must behave in such a way that they completely compensate the re- sidual field in the interior of the ellipsoid. After having computed the amperage, the energy delivered in heating by means of induction can be obtained. In Reference 5 it was shown that for the case of a ferromagnetio sphere In the alternating field the results of computittion according to this approximated method agree well with the results of the computation according to the exact method. This permits to apply the approximated method in the case of an ellipsoid as well. The thickness of the wall is assumed with dequivalent a where Q denotes the angular velocity of the electromagnetic wave. For the purpose of simplifying the computation a cover Card 2/3 formed by two confocal ellipsoids is investigated, instead of !iell 105- 1 12/31 Heating of a Ferromagnetio Ellipsoid in an Alternating Magnetic Fret the elliptic hollow space with equal wall strength. It is shown that in the case of a greatly stretched ellipsoid in- tensely showing the surface effect, the volumes of the cover are equal, if the thickness of the cover in the equator plane S - Mr/O S equivalent* For this case the strength of the magnetic fi Id H inside the hollow space (Reference 6) can be determin:di Ehuation (3). If H is knownp it is not diffi- cult to compute the linear current density within the cover (per unit meridian length), which is necessary for compen- sating this field strength. Finally, the equation (a) for the energy absorbed by the ellipsoid is derived. Then an example is computed. There are 2 figures and 6 referenceal 8~u Swift", SUBMITTEDs June 20, 1957 Card 3/3 SOV/49 -58-10-4/15 AUTHOR: G-I-.11 "ULI.-' A, a settled Field Due to the Polarization of Oblate and Y'rolate j,AvroJLa:3 (i.Ascliot; u..-3Laroviv:3he,,o:iya C3 polya vyzvtnnoy polyarizatsii tel. itacyushchii-di forau vytyanatogo i 3zhatogo 3feroidov)' PERIODIV"AL: Izvestiya Akademii NauK SSSR ,riya aofizicheskaya, 1958, Ar 10, pp 1192-1201 (TJSO-'R)' ABSTRACT: Ref.1 considers the fields due to C)olarization of sl~,herical bodies. The spheroids considered in this article are assumed to be situated in unif3ria, rAectrir, fields E The corductivity of the spheroid is Yi and of the medium ye . The prolate 3ilhoroid is considered first using the coordinate syitc;-ii pr.)posed in Refs. 2 and 3, vinich is Connected with Cartesian coordinates by the relations (1), (2) and (3)' ea and 9b denote the iidlxced polarization in cross-sectiDns along major and minor seLii-axes of the si)heroid. 11(~nce the conp-onents, of i.,,du--ed pola-rization '"' ) at any point (TI ~) can b(; written in the forM Gx I C-t 0 " Eqs.(~) and For Umall current densities (up to 1-2 ,ia/cni- see (Ref K" d k can -oe cDasidered nro- Card 1/5 1 -1))' a all SOV/49 A CalcuLati ii )I, a Settled Field We to the Polarization of Ob a 'd Prolate 0-~Jl(.;roids portional to the nor-rial current density -it the corre,~3,,-~)nd- inr~ VointS on tile surface. Tile potential of "he extcrnal U u applied field due to the comp.,nent E x can be v;ribten a3 Eq.(12), if the plane x = 0 is con6l(!_~red ti--, haviii.- zero potential. Similarly, tile potential dm to E can be written in -the form Eq.(13). T'ne disturbed fiRld potential can be ex-Dressed inside the suheroid by U 301LItion of the type Eq.(il) and outside by t6 type Eq.'10). This gives lon-itudinal and transverse fields of t~;e forra Eis.(14 and 15'5. Tile boundary conditions aU the iiuirface (TI 2~ Tl.~ are Eqs.(16) und (117). These traasforfa to (to deta-mine Lho arbitrary coastants (A and B)) and can be solved in the form Eq.(20), For very elongated spheroids (Tl,,, -,p 1) tile functi.ons P, Q, - Pl' , Q11 , vi4,iich a~;-)ear in the forekLoing equations, can be expressed by the a~.qpr3,xi-;'aLi,,)ns shZW41. C,ard 2/5 SOV/49 -58-10-4/15 A Calculati~~n of a Settled Pleld due to the FIRapIzation of. Oblate and Pro 1:3 L-e Spheroids 3ubstitutin- into En.(20) (-22) for A Lind A' PutLiw- valw.,z of A and A: in the firjv' of tite equations detormin,~s tac -Dotential outsid:) tile soh~~roid. T'Ais rapre6oot~; ou.-i of tho poten- tial due to induct,~d and U:i.-- i),it-c-itial due to the field disLurbance caused bj the diff-re:--L conductivity of tile body and inediu:.i. If k P is !)Lit eq'1,k1 to Zero in tllose equatijii3, the coofficients A and A nD-.i to the p induced polarization field onlj. At la:,,-,-, d'L,taaces from the body, the induced polarization can be r~"Garded as due to tvo T,iutually perpenc~icular di-poleo directed along the x and z axes. The electric mouent~3 of these dipoles can be determined by the approximation that, au" di.;tant ooints the sDheroidal coordinates can be considered ao onherical polar3. I:; thiz; the j)otential is ropresent-~,d by the equations (25') and (261) whicii are co.iipared to th,,~ norual equations for such a dipole (25") and (20"') . T,.is Silre3 Eqc.(27) and (28) for the moilents. If U-io condiactivity of the body is cf)noldt~rably Groator than thlat of t~-i.e (Yi~~ Ye) Card 3/5 SOV/49 -58-10-4/15 A Calculation of' a Settled Field dud to -the Polarization of Oblate and Prolate Spheroids then Eqs.(27) and (28) simplify to the forms (27') and (281). Next t~e induced polarizatijn of an oblate j;;heroid io cor.- sidered (Fig.2). The coordinate oystem. in this case. is re la' Lons Eqs. connected witla Cartesian coordinates 'u-)r th, (29) and (30). As before, the induced :)alarization can be expre3sed in t-rins of the formulae (33) Lind C~4) and, in the same mavaier 7 8b and ga are represented by E,-Is.(35') and (361)~ The disturbed field potential outside is determined by expressions of the type Eq.(37) and, _1-3ide, by express- ions of the ty,.je Eq.(38). Hance the lon,,itudinal fieid is represented b Els.(39) and (40) and tiae transverse field by Eqs.(41) and ~42 . Eq.(45) L,J-Iives the final value for the cooffici,---rit A and thore is an analor,-OUZ; equation for A'. For very flattened spheroids (q I