SCIENTIFIC ABSTRACT A.I. DOLGINOV - A.Z. DOLGINOV

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SCIENTIFIC ABSTRACT
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Resonance in Electric Circuits and Systems 730 The bulk of the theoretical and experimental investigations, on which this book is based, was carried out at the laboratory of physical modeling of the bloscow Power Institute. Some of these investigations were presented by the author at conferences and seminars of the Moscow Power Imstitute, the All-Union Correspond- ence Power Institute, the Leningrad Polytechnic Institute, and the Scientific Research Institute of Direct Current. A part of the research in ferroresonance in electric circuits was done by the Chair of Electrical Apparatus of the Moscow Power Institute. The author thanks the director in charge of the electrodynamic model of the Moscow Power Institute, Professor V.A. Venikov, Do(.-- tor of Technical Sciencos; Professor D.A. Federov, and Professor M.A. Babikov,, Doctor of Technical Sciences., Head of Electrical Apparatus Chair of -the Moscow Power Institute, for their help in a number of invei3tigations whose results appear In this book. Valuabe EdvlcP "as Oven to the author by Professor Ya. Z. Tsypkirt, Doctor of Technical Sciences, who reviewed the book and R.M. Kantor, Candidate of Technical Card 2/12 Resorvince in Electric Circuits and Systems 730 Sciences, the editor. There are 74 references, 55 of which are Soviet (including 2 translations), 14 English, 4 German, and I French. TABIE OF CONTENTS: Foreword 3 IMMuction 9 SECTION I. RMONANCE IN LINEAR SINGLE-PHASE AND THREE-PHASE ELECTRIC CIRCUITS WITH CONSTANT PARAMETERS Ch. I. Resonance in Single-phase Electric Circuits 16 1. Resonance in electric circuits with one degree of freedom 16 Card 3/12 Resonance in Electric Circuiti3 arid Systems 730 2. Free oscillations in losaless electric circuits with many degrees o'! freedom 20 3. Resonance in losslens electric circuits with many dearees of freedom 25 4. Resonance in electric circuits with small losses 29 5- Resonance and antiresonanco in a passive two-terminal network 32 6. Resonance in recurrent networks with weak loop coupling 36 7. Complex frequency re3onance 38 8. Rotating systems nf i.-oordinates 41 9. Resonant oscillation build up with time in lossless circuits 43 10. Forced oscillations when passing through resonance 46 Card 4/12 Resonance in Electric Circuits and SNL..tems 730 Ch. II. Resonanee in Three-phase Electric Circtilts With Constant Parameters 48 1. Resonance in a symmetrical three-phase circult 48 2. Resonance in a symmetrical three-phase circult . with nonsymmetrical short-circuits 119 3. Resonance in a nonsymmetrical three-phase circuit 53 SSCTION II. PARAMETRIC RRSONANCE IN SINGLE-ERASE AND THREE-PHASE E1,ECTRIC CIRCUITS 57 Ch. III. Parametric Retionance in Single-phase Electric Circuits 62 I. Variable inductance L(t)=Lo(l-2eCos2wt) 62 2. Parametric resons.nce in &ri rLC -circuit 64 3. LC-circuit differential equation and its solution by small parameter nethod 66 4. Active recurrent networks and determination of conditions for parametric resonance in rLC-cLrcuits 69 Card 5/12 Resonance in Electric Circuits and Systems 730 5. Recurrent d and q networks and determination of donditions for parametric resonance In rLC-circuits 79 6. Parametic resonance in complex circuits -iith a single ve.riable parameter 83 7. Parametric resomince in complex vircults with several variable parameters 86 Ch. IV. Parametric Resonance (Self-excitation) in Three- phase Symmetrical Circui,,;s with Synchronous and Induction Yachines 94 1. Basic equations cf synchronous mae.-hine transients and construction of design diagrams on the d and q axes 94 2. Conditions for Parametric resonance in a three-phase resomnt symmetrical circuit 103 3. Self-excitation or a synchronous machine with open rotor circuit in a resonance circuit 108 Card 6/12 Resonance In Electric Circuits and SyBtemii 730 4. 5. 6. 7. 8. 9. 10. 11. Self-excitation of a synchronous w.chine with superconducting rDtOZ circuit in a resonance circuit 113 Self-excitation or a synchronous machine with short- circuited, rotor tn a resonance circuit taking Into account rotor resistance 117 Effect of Iron saturation on the development of self-excitation 127 Self-exeitation ot a synchronous machine with damping windings in a resonance circuit 132 Self-excitation ot symmetrici,l-rotor machines 139 CalculAtion of self-excitation of s:ymmetrical-rotor machines oft the biLsis of their asynehronous, character- istics 143 Simplified method of calculating conditions for self- excitation of synohronous electric nachines 151 Parametric -resonwice analysis on the a and A axes of a three-phase oircuit 156 Card 7/12 Resonance in Electric Circuits and Systems 730 12. Self-excitation of a synchronous machine In a complex three-phase resonant circuit 16o 13- Self -excitation In complex three-phase Jrcults with several synchronous machines 163 14. Calculation of self-excitation conditions in circuits with-diatributed parameters 1,(,4 15- Self-excitation when passing through resonance 170' 16. Action of rotor circuit skin-effect on conditions for nelf-excitation of electric machines 179 17. Self-excitation with inserted capacitance in the rotor circuits L81 18. Forced oscillatio,,.ia In resonant circuits with synchronous machines 182 Cho V. Parametric Resonance (Self-excitation) In Three- Phase nonsymmetrical Electric Circuits 181; 1. General infornatiort 1811 2. Equivalent diagram of a three-phase nonsymmetrical circuit with a sallent-pole machine without daipping windings, and conditions for si.:lf-excitation 186 Card 8/12 Resonance in Electric Circuits and Sy6tems 730 3. Self-excitation of a machine with da.mping windings in a resonant nonsymmetrical circuit 200 4. Calculation of sell"-excitation of a salient-pole generator in a standard resonance circuit 202 5- Some conclusions regarding self-excitation of tnachine3 under nonsymnetrical conditions 212 6. Forced oscillations in nonsymnetrical resonance circuits with synchronous-machines 212 7. Construction of equIvalent dingrams of single-phase circuits with varia'ble parameters by the method of symmetrical components 213 SECTION III. PERROYISSONANCE IN SINGLE-PHASE AND TIUM-PHASE EIECTRIC CURUNTS Ch. VI. Resonant Oscillations at the Fundamental Frequency 219 1. Characteristics of Lnon-cored coils and their equivalent diagr&us. System of .tselative units 219 card 9/12 Resonance in Electric Circults and Systems 730 2. General characterist:Lce of fvndameni;al frequency ferroresonant oucilIttions 224 3. Calculation of fundamental frequency fer-ovesonant oscillations by the cmall parameter method 224 4. Analysis of stability of resonant oscillations at fundamental frequency 233 5. Calculation of resonance oscillations by the complex amplitude method 242 Ch. VII. Subhamonic and Ultraharmonic Resonance Oscillations 2~)4 1. Formation of resonant oscillations eit low and high frequenaies 254 2. Calcillation of subhannonic or ultraharmonic ferroreBonant oscillations by the siiall parameter method 260 3. Analysis of subha2mnon:Lc and ultraharmonic ferroresonance in the phase plane 264 Card 10/12 Resonance in Ele,:%.tric Circuits and ~jytitems 730 4. Generation and elimination of l/.3 80harmcnic 5. Generation of n-2 ultraharmonic Ch. VIII. Analysis of,the "Autoparametric" Nature of Ferroresonance 1. About the "autoparainetric" nature ol ferroresorance 28b 2. Calculation of conditions for fundamental freqiiency generation 2R[ 3. Rigorous analyi3is ol'* "autoparametric resonance" at fundamental frequency 293 4. Calculation of cond!.tions for ultraharmon.1c generation 296 5. "Autoparametric resonance" at second ultraharmonic 301 Ch. IX. Ferroresonance in Three.-phase Electric Circuits lorj 1. Ferroresonance in three-phase electric circuits at fundamental freqxiency 305 Card 11/12 Resonance in Electric Circ-Ats and Systems 73 0 2. Characteristicis of' !"erroresonence at subhamonies and ultrahamonics An three-phase circuits 3 3- Ferroresonance at 1/13 subharmonic in a three-phase electric circuit 33 tl 4. Ferroresonance at the double-i'requency ultraharmonic in a three-phase electric cirvult 3r)(1 5. Ferroresonance at the third and fifth ultraharmonic in a three-phase electric circuit 323 Bibliography 32g~ AVAIIABLE: Library of' Congress JPIksv 10-17-58 Card 12/12 Subject USSR/Ilectricity Card 1/2 Pub. 27 - 7/33 Author : Dolginov, A. I., Title : Theory of parametric machinery. Periodical : Elektricheatvo, AID P - 4120 Kand. Tech. Sci., Dotsent, Moscow self-excitation of electric 1:2, 29-350 D 1955 Abstract : The self-e.",ccitation of synohronous machineiry with capacitive load Is Investigated on a one-phase equi- valent circuit by p3acing :,'lux and circuit; vectors In the complex plane along the longitudinal and cross rotor axes. The author conetructs equations of the circUitS in the absence of outside sourcea, He demonstrates that self-exoitation in all the instances has a parametric chtiracter. For machines with uni- axial roto.i.- winding, self-excitation in certain (indicated) zones in connectod with the synchronous arid dynamic mo- ments of salient polarity and in another (indicated) zone Elektrichestvo, 12, 29-35, D 1955 Card 2/2 Pub. 27 - 7/33 AID P - 4120 - in general with the asynchronous generator moment of the machlyie. The author presents an analysis of self- excitation in a machine with a symmetric&I rotor. He demonstrates that; the spoed of the davelopment of self- excitation is determined by the time constant of the rotor circuits. Eleven diagrams, 7 Soviet; references (194o-1953). Institution : None Submitted : Mr 3, 1955 SOV/ 112-511-1-67 Translation from: Referativn-yy zhurnal, Elektrotekhnika, 1958, Nr 1. p 6 (USSR) AUTHOR: Dolginov, A. 1. TITLE.- Determination of Parametric-Instability Regions in Complicated Linear and Nonlinear Electric Circuits (Oprodelentye oblastey parametricheskoy neustoychivosti v slozhnylth lines-Y'nyM i nelineynykh elektricheskikh tsepyakh) PERIODICAL: Tr. Vaes. zaochn. onerig. in-tit, 1957, Nr 7, pp 64-70 ABSTRACT: In order to find p&rarne:trI,.- -instability regions (H.1 in a variable- inductance linear circuit, a catl(.ntlating scheme has been dovised where bour-d- ary instability curveis are expreissed an equations of an electric circuit. If the parameters of the cl,rcuit in qucigition itre given an numerala, thet parameters of the scheme are di~termlned experimentally. Equations of the boundary curves of regions H gre obtained, and a diagram of H is graphed. It is demon- strated that h! regions for higher odd harmonics are so nar:row that, in prac- tice, only the fundamental harmonle resonance should be taken Into considera- tion. There are no M regions in even harmonics. The method of equivalent Card 112 SOY/ I I Z-58 - 1 -67 Determination of Parametric-hatability Regions in CompUcated Lineax and . . . . schemes i~ also used for nonlinear circuits where ferroresonance is possible; the method permits determining H regions without resorting to differential equations 61 the circult andt their analysis. B. Ya. Zh. AVAILABLE: Library ~of Congrest 1. Electrical pircuits-fina4sis 2. Mathematics Card Z/Z DOLGINOT, A.1a; FADOROVO D.A* Investigating the conditions for solf-excitation In typical electric power treatmulesion circultse Nauchodoklevyveshkoly 0 energ. no.3.45-60 158, (MIR& 12.11 1e Rakomalowwo kieeftwy olektrichemkikh setey I sistem GUro-energetiohemkoga immiitutas (BliscUrio networks) DOLGINDY, AGIG, dotnent, kand.tekhn.nauk: Operitor method in tho thnory of twn reaction(s. Trudy V:'.lI no. 9: 94-102 '58. MIRA 12:10) (Electric machinery, SywhronnuA) (Operators (Matheisatics)) 9W SOV/143-59-2-3 '/19 AUTHOR: Dolginov, A.I., Doce.at, Candidate of Te.-hnical Sci- '-7mTF--- TITLE: The Calculation of Transient Processes on Long Linef~ With Non-Lines.r ParEuneters (Raschet perekhodn-,kh protsespov na dlinnykh liniyakh s nelineynymi Para- metraml) PERIODICAL: Lzvestiya vysshikh u:!hebnykh zavedeniy - Energetika, 1959, Nr 2, pp 14-25 (USSR) ABSTRACT: The article iE. based on lectures delivered by the au- thor at the Polytechnical Institute Chiao-tlung of the Chinese People-Is Republic. In electrical engineer- ing, a great number of problems requires a solution of an equatiOrL Afor a long line with non-linear para- meters which Rre written in the following form: whereby R kI Ll!:, gkI 'k a-re non-linear parameters in Card 1/3 the general case. Models are often used for the SOV/143-59-.2-3/1-9 The Calculation of Transient IIroce88-!!13 on Long Lines With Non- Linear Parameters solution of such problems. However, it is possible to solve these problem,3 under the same assuraptions and with great accuracj by moanB of the character- istics method which was also used by Satche and Grosse jef g. Such a method is very flexible due to the possibility of ,.alculating practically with any given initial charas.,teristic of the parmaeters. The aforementioned equations belong to the group of quasi-linear hyFerbolit,. systems and were investigat- ed first by Academician S.A. Khristianovich for solv- ing hydrodynamic probl,?ms 4ITef g. The auttior ex- plains the theory of a special. case when the afore- mentioned equations may be solved in a closed form. He applies these equations for solving problems con- nected with transient nrocesses on power lines with corona discharge and t:,.,ansient processes on extended Card 2/3 SOV/143-5!)-2-3/19 The Calculation of Transient Processes on Long Lines With Non- Linear Parameters ground cables. 'Finally he presents a numerical ex- ample for this calculation method. There ILre 6 graphs, and 9 references, B of which are Soviet Rnd 1 French. ASSOCIATION: Vsesoyuznyy zaoclinyy energeticheskiy insti'.;ut (All- Union Correspondence Institute of Power Engineering) PRESENTED: Kafedra teoreticheskikh osnov elektrotekhn:~,ki (By the Chair of the ~!heore-ftcal Principles of Electrical Engineering) SUBMITTED: November 20, 195EI Card 3/3 DOWINOV, A.L. kand.tskhn.nauk Idots. Frequoncy mowthod for calculating attenuation and distortion of waves on lines. Ixv,vyv*uc?bob*znvs: onerg. 2 no.6:!30-39 Jo '59. NIRA 13:2) 1. Visesoyusmyy zaochnn- energetichaskiy institut. Predstavlona kafedroy elektrostantely. (Electric lines) TOROB173Y, A.A.i prof.; 440404'31, O.A.4 TON0311M. 3.I.; lrALGANDY, A.F.; KALTATSKIT, I.J.; KUCHXN, V.D.; M=ATS, G.A.; POXROTMIT, S.7e; MICH=, NeKs; CHSP1KOVq A.T.; IKLGINOT, A*199 reds; TOBOKIN, X.P,t talchn. red. (High-voltage test equlpmnt and measurements] TysokoTolltnoe ispytatellnoo oborudovonis i Isimerenlis. Pod red.A.A.Vorobleve. Hoskva. Gos.energ.izd-ro. 1960. 583 P. (KIRA 14.-1) 1. Sotrudniki kafedry telchnilcl vysolclkh nepryasheniy Tosiskogo politekhuicheakogo Inatituta (for al:'. except DolginOT, Toronin). (Electric testing) (Zlectrtc masure3ents) 1, h. I., Dr Tt-ch Sci - (disn) Itsf-lf-excit'l 1011 in '-!I :t-F.Lcal "t". s:,,nchronous ana asynchroto,.,..q machlreS &.6 n,)n-ll~.eBr indli,"ta-.ce," !,'as ow, 1',60, ?4 pp Voscfxii Pov~er -ingincering InstituiR.) (Kt, -;.-i0, 121) DOIGIITOT, A#Io, Ond.tekhn.nauk Olosba) 6ynchronous compensators for %ong distance power lines. Zlek trichostvo no.2:85 7 160# (KW 13:5) (Slectric powur distrLbution) DOLGINOT, Alakeandr losifovich, doteent, kand.takhn.nauk Wame processes ir. a dmible-vound transformer with a grounded neutral. Izv.vys.ucheb.xav.: sloktro-makh- 3 no-l'.30-36 160, (KIRA 13:5) 1. Kafedra elaktrich,eeklkh stantmly I p&.mtanteiy Teenoyuznogo taochnogo anargetichesicago instituta. (Ilectric transformei-B) M,JOINOT, Alsksandr Iosifoirlcho 4,otsent, kand.tekhzi.nauk. Numerical frequency method for the calculation of oscillations in the vindings of transformers. IBv.vyx.ucb9b.zav.-, alektromekh. 3 no.2:3-7 160. (MIRA 1317) 1. lafedra elektrichookikh stantsiy i poistantsiy Yeesoyusnogo saochnogo energeticheskogo instituta. (Ilectric transformers) W;AIV~V -,-Aoteent, k=cI.ted:hn.n&uk: LI KUAI--TSI (Li Vusug-ch, il, j,-A,,.l lush, SimplifiAd method for es.1culating self-excItatIon condItIoAs in systems with several toyAchronous and asynchronous imebines# IsT,TF*,Vch~'b,s&v,; snerge 3 no*533%5-25 VT '60. (MIU 13.- 6) 1. VsesoynsWy imochnn enorgettobaskiy Lbstitut (for Dolginov). 2. Inutitut TSsy&o-lVu, Kitsysimys. larodamys, Ronxtbliks, (for LI IUAR-TSI). Predstavltna Wedray slaktrichookikh o1stsm Kookovskogo eriergeticheskogo institute.. (Blectric vAchinery) AVINOVMSK1Y, 1,;Ya.: AIMSEYEV, S.V.; DAIWOV, B.M.; GE1,114A. , R.Te.; DVOSYD', L.I.;-.DOW 'OV_jLAL-.~JEFJ!1LOV, it.A.; MUS".417, Tu.Ye.; I:MM,TVA, V.V.; KLIM!:K.MEV, V.1-1.1 13'YAZE%ISYJ'Y, B.A.; hU72TETSOV, P.V.; RIVKIN., G.A.; FEDOROV, A.A.; SERBINOVSM, G.V., red.; BOLISIMp Ya.M., red,,- Br.lVDIMAJIMSMA, E.Ya., red.; VORONIN, K.P., tekhn. rod. [Y,E=al for power eq;inours of induatrial enterprisev in four volumes] Spravochnik energetika protqshlemVkh predpriiatii v chetyrekh tomekh. M,)skvu, Gosenergoizdat. Vol.1. [Eloctric power 3upply] Elaktrosnabz:aenio. Pod obahchei red. A.A.Fedorova, G.V. Serbinovskogo I IA.M.Bolla-hara. 1961. 840 WIRA 15:6) (Blectric engineerbij, DOLGINOV, A.I., doktor tekhm.nauk Self-excitatian of :iynchronous machineg with c3ndideration of the saturation of the marnetic circuit. Irv. vys. ucheb. zav.; energ. 4 no.10:15-2.2 0 '161. WRA 14:11) 1. Vsesoyuznrf zaoclinyy energet~chpskllr institut. Predstavlena kafedroy elektricbeAlWh sistem Floskovvkogo enorreticheskap institut.a. (Electric machinery, Synchronous) (Mitgnett.- circuits) DOLGINOV, Ajeksandr_j&pjjqvicjj RAZMG, D.V., rettienn-ent; ---- -I]RANDENBURGSWAt E.3a.p Ted.; BORUNGVp N.Lp teklm. red. [Overvoltages In electric power systems) Perenapriazheniia v elektricheakikh sistemakh. Moskva,, GOB. energ. itd-vc-, 1962. 511 P- (MIRA 150) (Electric power distribution-High tension) (Electric protection) BORISOGLEBSKrY, Petr Vaoillyevieb; DMOKH(WSKATA, Lidlya Fedcirovna; ILUONOV, Vladimir Petrovich; PANTALI , Yurly Stani.Blavovichj RAZEVIG, DaniiI Vsevolodovich, prof.; RYABKCVA, Yelena 7akovlevna;.DOI&INQ.V,,-A.I.j, retsenzent; FERTIK, S.M.$, retsenzent; NIKOIAYEVA, M.I., red.; BORUNOV, N.I., tekbn. red. [Hi h-voltage engineering) Tekhnika vysokikb napria2henii. [Byl P.V.Borisoglebskii i dr. Moskvat Gosenergoizdats 2963o 471 Ps (MIRA 17:3) - DMIS07M.A.4'.0 doktor tekhn.nauk, prof. SmaLlI peremeter and harmonic balance techniques Jn the calculation of periodic operating conditions of unloaded electric paver trann- mission linea. InI.vp.ucbabezavb)wierg6 6 no.11315-U7 Ja 163. (KIRA 16:2) 1. VSeBo7uMTy zaacbnyy energeticheakly institute (Zlectric power distribution) DOLGBOVp A.I. Suppression of solf-sxcitation in sloctric r Ilm operating it W ~6111,livt* Sib. ot&-AN SEMM a I Vh* -D"" " 0 no.14:50-53 162. (ail-A 16:9) (Electile power diatri~mtion) PAVLOV, L.I., kand. tekhn. nank,, doti.; ;, ~ It. 1. 0 r(Ki. [Lee-tures for a course in "Crvervu- 1 %j-im anu ov(~rwlta -e Frotaction; Ldghtning t,nd protect.1i n fvcm 6.1rceet lirlit- nIng 3trokcO] Lektsii po kur-ou "I'ti-viialirlazheiffla I .~a- shch4ta ot perenaprital.enii: NoInMa i [-vozk-)zaA;-lita ol, priat,v.kh udarov molnii." Moskva, V:-,t!.;. zoclinyi cn-2rve- tichoskil. in-t, 1963. 52 1- (4 IRA M8) MIZNT"YEVj L.A.; WUIINOV--J,.Z,, doktor tekhn.nauk, prof. 1W,akva)j NEVNIKOV N.Ai., Rrof. (Moskva); YURFMOV, V.D., kand.tekhn.nauk (Moskva); SHG1'1RBAKOV, VA., doktor tekhn.nauk (Novosibirsk) "Long-distance electric PDwer transmission" and "Prospects for increasing thc voltage of overhead power transmission lines" by I.A.Syromiatnikov and othez*. Reviewed by L.A.Malentlev and I Elektr1ohestva, no.2:85-88 P 163. fihers. (KIRA 16:5) 1. Sibirskly onargetlcbes~ciy institut. 2. Chlen-korruspondent AN 33SR (for Pblentlyev). (Electric power distribition) (Electric lines-0-p9rhead) (Srromiatnikov, I.A.) ANISIMOVA, N.D., kandl.tekhn.nauk, doteettl VENIKOV, V.A., doictor tekhn.nauk, prof.; DOIAUIQL_AJ,, doktor takhn.nauk; FEDOROV, D,A.,, liand.takhn.nauk, dotaintl- Solf-excitation. and self-rocking in electrical Sy$tRIkS. Zlektrichestvo no.4tll-:L8 Ap 163. (mmA 16t5) 1. Moskovskij- enerjetiohoakiy institut. (Iloctrio power distribution) DOLGINOV, A.I... d(;ktctr tek--in.nnulc, prof. .... Problem concerning tho uso of two-way switches with z:!iunting -resist- anceB. Elektrichest,ro no.',1391-92 Tl 163. (IURA 160) (I;lectr.'Lc switchgoar) DMGINOV, A.I. (Moskwi); MEIINIRCV, . Prosent day requirements of of electrical engirAering.0 N.A. (Moskva) a course in "Theoretical principles Elektrichestvo no.1003-85 0 163. (MIRA I,S: 1.1) ACCESSION NR: AP4029143 5101051641000/0011/003810045 AUTHORI DqUinoy., A. X. JD*ctor of techni 'selences, PriAessor. Moscow); Shatin, Y. So (EngLi-e~-r-l-'Mos cow); Motuakolot Yao (EmSinver, Molcow) TITLE: Wave method of calculating triumiente in electrical oy stems by digital computers SOURCE: Elektrichestvio. no. 4. 1944. 38-45 0 TOPIC TAGS: electric power systern, power system transients, transients calculatiod wave method. comvuter tranAlents calculation. wave represented transients I ABSTRACT: By represesiting a tranisiont w&,Ye as a series of numbers and by substituting segments of a distributed -parameter Hne for al]. appar&ULC (n-AChineg, transformers. reactorat etc*) o viany problevu in electric-power supply systems (short-circuit, recovery-voltaSep evitching-surgoil atmospheric -surge cord ACCESSION NR: AP40291-43 calculations) can be solved on a digit*L conVuter. The concapt of "digital waveall is introduced, and simple operations 11orewith are explained. Tho application of the method to single -phase and 3-phaiie systems having overhead and tmderground transmission lines is conoldered. Farmulas for hoindling tritnaformers, reactors, shunt capacitorti. resistore, and valve-type lightning avresiters'are supplied. Programing hints covering the voltages across branch poLnts, refraction indices, and ways delays Lik xnachinery are given. Orig., art. has: 7 figures, 20 formulas, azA I table. ASSOCIATION: VKIIE (All-Union Scientific Research Institute of Vectric Power Engineering); YZE1 (All-Union Cornqowlence Eloctrotechnical itintitute) SUBMITTED: Z7NoY63 SUN CODZ: ZZ, Ir. card 2/z DATEA(CQt OIM&y64 ENCLi 00 NO Air 501vt 004 OTHOU 00 1 DOLGITOV, A.I., d(ktor, teklvi. nauk; YURETWOV, V.D., kard. nauk Use of capacitive volttLge dividers for Increaning -,arrying capacity and maintainilig ;3tal)ilit,,, in lang-dlstanc,~ power trans- mission lines. Trudy VITIM no. 20t54-58 165 (,k'T*-.-A 19zl) isl$# da-tot, takIrs I cluk GAIAt'OVA# Ito IDDop Inish#o DOLOD'Olf ~ Trwalwto ckwirg Itho W,,WdU%g of a gmiwator to wtq-,ply pww to a otpudUve ImAs Tm* WIIH noo 2D#I! 165 (MIPA l9el) Mbthoft gear t4owl owlsid" 'Useameawls torlaAwl Ilb" ond tmmfo, a WdolI56471 '' BOLISHAHp Ya.M.; Vll0CJtADOVp I.A.; VOLODRINSKrY, S.D.1 GMER, L.B.; GRUDIMKIY, P.G.; DPLGT=.,m.~; ZILIBERHAN, R.I.; KAZAK, N.A.; 11EIENIK, B.I.; KMi6S-Y,IY, B.A.; LIVSHITS, D.S.; MELINIKCVp N.A.; ~UNIF, G.Pj; MUKOSEYEV, Yu.L.; NAYFELID,, M.R.; PETROV, I.I.; RAVIN, V.I.; SAMOVER, M.L.; SERBINOVSKIY, G.V.; SYROMYATNIKOV, I.A. Lev Veniaminovichp 190% w-his 60th birtMay. Prom. onerg. 20 no.9:43 S 165. - (MIF:A 3.8 elyll L `25"3-66 ACC NRs AP6012975 GOUGE CODEI UR/0094/65/000/0D9/0043/0043 ~S. D.; Geyler, L. B.; I ',ollsham, Ya. M.; Vinoi;radov, A. A.; Vnlobrinskly,~ r. G.; Doj&&U?ft7t nk, N. A.; Kletenik, 13. ieerpl - P J.; Zillbermin, R. I.; Kaz Kny.-i-,evikiy, S.; MIfnikov, N. A.; Kinin, G. ?.; Mukose~Tv, Yu. 1,.; ltiyfeltd, M. R.; Petrov, 1. 1.; IL-tvin, V. I.; Samover, M. L.; Serl)inovskiyt 1 'I.; Syromy,-itnikov, I. A. ORG: none TITLE:. 1,ev Veniwftinovich Litvak (on the occasion of his 6r,)Ui birthJay) 3OURCE: Promy*hlennnya energetika, no. 9, 1965, 163 TOPIC TAGS: electric engineering personnel, electric power engincv:7ing AIV,TRACT; The noted speoislist of Industrial power production, Candidate of Technioal Sciences, Docent of the Correspondence Powor Institute Lev Venlamlnovloh LIATVAK began MG engineering activity at the 14080oll Association of State Eleetrio Stationn In 1929. Later he became one of the coauthors of all the "Directives for the increase of the power faelor" issued In 1954, 1955, and 1961. He publishid 70 soientific papers. For his successful activities In defense Industries during World War 11 he -was dooo- rated by "Znak Pooheta," After the war he oonoentrated an sel- entiflo-pede.gogical work and In reoent years worked aeti-rely In Card 1/2 . L 22578-66 F46E-401 0.12975 the Teaching-~ethodological Cownisslon of the Ministry of Righer and Intennediate Special Education U,5SR,, for tho specialty "Electrical supplz to industrial enterprises and citiem Orig. art. hast 1 figure. [J*PRS] SUB CODE3 05, 10, 09 /- SUBK DATRi none cwd 2/2 -.'Nag= *16 O-PrObability of Meson Converaion," A. ra-.Iginor, 8- V. lzmay2ov, Leningrad Physicotecb KcqA SCi UM, ?Od&90giC&l Inat Imeni A. "Dok Ak Nauk SSM- Vol LXVIII, No 2, PP 261-30 FriZOR17 particle and one of the secondary partlel,e bILve same spin and are'deveribed by wave eqrjati .Ow w -Awn-tne (with . different msones and, jpnerally' .0~~nj* charges).' These two particles are cow-. 78*6kol. at Albi, Im a qmztm va;+e fleld MeriTez concrete -formulas"':' for disintegration of a meson with spin i into ; :_ pur'.1cles with spin I amd 0, - and of a meson with,,-. NPID 1 into 9L. =son vith spin 0 and a noutrotto or pbotton vIth the ald of lre=erlg mitrices. ,ftbmItted by Acad A. P. loffe 4 ju 49. ak 77 1; ti -3 11 fitI If, Him I qp T~v norf elat~an I) o -At-, ttie dii-l-, Ta N P 0 m ion) if 1, Im r.~ nt cfl,,, t of Olt C ) ll,mlh ott tiv 0-iteormI) t I Sir g IT)v e"CO"'w, vavt llvr;,NlvlAij, a -j,,1 Tvi-Marfinit.)-on (2n( Ore fi-flviviov rt -. t, a 1 A R.-im 0 Ilapt I i Jib, N Scurcoi Vc T FTC, IL 4 Ive em, 73 Ph, j 7.) 7f, r v Vi - - - - - . - - . . - . . .~ a 4, &1 a 91 it a a a ~ 0 4 9 1 - - ~ - - - - - - i - - w w A, A L -&-AL-r-&- 0 me , too ..L. o 411 t, a at -Vot--129 GSOI ;00, AINCIVLAR (Vftjk2LATjaN HgTWL&W THE t, . O9NKRATKD till A PAM C-ONVIVISION AND THL QUAN. TVM KMF17911 DOUNG Tilt SUBUQIIFNT NUCLEAR THANWTHIIN. A. 1. Dolillium rk*lady AbAd NAuk S It PH -00 77. 237-4011"ir-Riw"ittail -00 101trual ta"Wolve with emis.too..4 . Wt hWIT -90 Ileftl immetial amid to citoom lnvtlvltkt high %,ttAlw- - rgi-. .00 whoo thp drtrfmj"&tj4,,.,l WAMO$ft Or GIW" ftwirl bw vi-litli th. -rthmtv 800 0""Mlh AM1111WRIP4 A formuta is a"Ited iwr~ givi, 1h, see aq[tkr "Wrillolil" briviva the r1pror.mw low I.ir 13 goo Vfrskm Abd tho , till, rmlltrd durifill thr ImmeMotely 1,11, lb- "go"Illig rrOm All rkrllrd I"v-1 th, jiw. . Nwa fit valts fw ithy multipcilaftly toth 411 thr 4nd of lkr atiow1up,11 trSaultiol, 0 Ar goo 800 *00 goo too see floe So Ito #41&LIVNGKA% tillo4twktt CLOSId"Wit'll" woo %64.. 44.00 411111 do 041 it, - so U -" of a oil I I I ] I NEW on to Q 0 0 0 0 0 0 0 411 0 0 0 'o too 0 0 0 000 0 40 o 0 0 0 0 e 0 0 0001 0 0 e 0 0 0 9 0 00 0 g:, OHM k il 06 ro USSR/Nuclear Phymics - Conw rsion Jfiay~kff W-1 Electrons "Angular Distribution of Conversion Electrons," A. Z. Dolginov, Leningred Phys-Tech TnAt; A-cad Sel USSR "Iz Ak Nauk SSSR, Ser Piz" Vol 16, No 3, PP 322-329 Report heard 5 Feb 52 in Acad Sci USSR. Sub- ject process is considered in 3 stages: the nucleu.- eritting (ar absorbing) the particle vith spin al or a Fsmma-qu%,ntum passes from the 232T96 State -ith. angLilar momentun Jo to the state Vith angular mmentum JI; then delivering the anergy of excitation to a conversion electron the nucleus passes to the -state vl+h anelili-ar 4 tu J.; finally the electron of '"e attmxic mbell und F the action of the potentials cre- ated by the nucleus passe" angular :: from the bound state vith Tull mentum Jo and orbital lo - Jo 1; to the free state vith -full anWilar monentum J and I UM/Wholear Patios - Bet&-D**vT of Z F. &WV7 Nuclei -AnvAlmr DistrIbution of Dotis-ftxticlex Durjx% Bet&-DwAy of Reavy Nuclei," A. Z. Dolginar, LeWagred Phye-Tech ikkut, Acad Sci USM "Zb%WZksyer i Teoret Piz" Vol XXII, No 6, pp 658- 667 Discusses effect of Coulomb field on angular casTelation between beta-particle and neutrino. ReUtivistic wavit-functions of electron in a Coulomb fleld are used for computation. The field vitbIn 217"1.% the maleus IA amsMered. comft. Mon th" the of *e Coulomb tield sbould zft be aaaeated 1A the case of forbidden bea.-transition. Autbar coarAxes his vork with tbat by E. Gr~bullng and X. L. Meeks R_-v, 82, 33-1, 195.1)- Rftolved 5.-L. 217M tun/Sucl Pb7sics - 3eta.-Oauisa Car- Jun 52 relation n~OU40SMS Angular Corre3atica for gmvr Nuclei," A. 2. Volgincvr I Ingrad Pbys-Tech Inst, Aced Sci "Mur Zksper i Teoret Piz" Vol 3=I, No 6, py 668- 6T6 Discusses effect of the --leus' Couloub field on anaul- correlation betveen beta-particle subsequent gams quantum Shovs that for fcwtidden beta-transitions at Z>71/3 ZO the nucleum$Coulomb 2172% fqe'IA substantially effects the beta-gomw wrals acaTelation. Expmesions are found for the Ist fftbidden beta-transition, - correct for amy Z for =W w2ltipolarity of the subsequent fp-qwatus. Recelved I Xo7 52. 217T% DOLGINOV, A. Z. USS/fluclear 1%ploo - Trio tuaw Iqov 5'4~ "Angular Corelationts During Multistage Transition of Nucleus," A. 7.. Dolginov, Leningrad Phys Tech Inst, Acail Set USt2 "Zhur Eksper i Teor&t riz" Vol 23, No 5o pp 4103-501 L~arives general formula definine; corelation between directions of two arbitrary particles emitted during, a conplex cascade nuclear transition. Formilas are obtained without use of perturbation theory and are applied to ana4sis of r4rvsatlar corelation in N.-stage and gamm cascade Curing nuclear reactions and rudio- active decay. Reevived 30 -tun 52. 236V0 r S kl R "id Flive. Teciii 11111" AcA. ajpY. i rdord. jl;t. 2f, 1). dl,;C,ms the span of it system In 0-4lecay ron-! sis6nig co prxilc4o, mationi, vkn%~! eatsions, &nil utitiprclont 4P)3 Ott npPlies Or rrFujis fa a omon, liew.1011, Jbillill'tu a tu'll, at, I eloctron I V!Ltl"n c4 p-Laidivit 11. It. RathnwaiLfl G Category : USSR/Theoretical Physicu - Quantum Field Theory B-6 Abe Jour : Ref Zhur - Fizika, No :?,, 1957 ,, No 2962 Author : Dolign2y, _A-Z- inst : 1~ra -PhysicoteeWc-il Institute, Academy of Sdiencett VBSR Title : Relativistic Spherical Rmctions Orig Pub :#Zh. e~wperim. I teor. fiziki, 19.1)6, 30., No 4~ 746-755 Abstract Analysis of the problem of whether it in possible to employ the eigenfunctions of the four-dimensional angular momentum to solve equations in the quantum rield theory. The eigenfunctions of the four-dimensional angular momentum.are a basis for representation functions of the Lorentz group. In connection vith-this, the author considers finite dimensional representations of rotation groups in pseudo-ftelidlan and Mal],Alan space. The consideration of the Zdclld- Ian space becomes particularly interesting in those cases, when the equations admit of analytic continuation into the region of Imaginary time. As was shown by Wick (Referat Zh. Fizikap 1956, 15778), this takes place for the Bethe-Salpeter equation. The four-dbuensional spherical functions of a Euclidian space ~nlm are known (Yok, V.A., Z. Card 1/3 Category : USSR/Theoretical Physics - Quantum Field Theory B-6 Aba Jour : Ref Zhur - Fizika, No 2, 1957,No 2962 Pays., 1935, 980 145). The author introduces for these lunctiom; an expansion of the Clebsch-Gorden type +,"A ~IIIAV~LW'2 (A) C17% Y, x 0 + where is the Clebsch-Gordan coefficient. Sub- stituting'~i'i Vor"t we obtain the functions ~ which effecl, the finite-dimFmions! representation of the Lorenatmz'group. The y n3. functions are not a direct generalization of the three-dimensloriAl spherical functions in that sense that four dimensional scalars, vectors, tensor, etc are not each expressed In terms of one of these functions, but in terms of a complicated linear comL~jmtion of these functions. Four-dimensional spherical functions that are a direct generaUzatioa of the three-dimensional spherical functioas., are obtain- ed for ZJ~y 7bese functions can be time-like (the time-like ve:tor is expressed in terms of one such function )rith jT w lft) and spact-like. For example, for t cosh 4r , roe. J'sinh.ar I we get z -k xV;__'~~ I )01 CT MX CYO A k cc 1,-. 01 Y-) , - - Tot ~o T- kTk Card 2/3 Category USSR/Theoretical Physics - (quantum Field Thoery B-6 Abs Jour Ref Zhur - Fizika, No 2, 195T No 2962 An expansion of the Clobach-Gordan type is derived for the Z-T", fun- ctions; it is simpler than the expansion for 4.1. z L C NNo r Nx 2 N ZAP AX~ LTM 4A ',* Jm L% JX An expansion for elk' Is obtained in terms of the Z functions. Tour- dimension, spherical spinor and vector functions are de:rived. The bispinord,34 , ccmposed of the two spherical spinora I M fk,r,lj, r,,rm 71 CIA z tr IAV%-C- M Atk 4- ~6 ~, Il- 7 ia an eigenfunction of the total four-dimensional moment,xn of a par- ticle with spin 1: V, 10,71 At) . to By way of example of an application of the Z functions, the author considers the problem of the separation of variables in-the Bethe-Skl- peter equatim for two nealar particles. It turns out to be possible to write down the Bethe-Salpeter equation in the form of an infinite syctem of "linked" equations of only single v-.--.' , P -- the integral between particles. 3h a , e cases tbJs may be more cohvenient that solving 0n@ equation with eight variables. Ca 7t. T nt Dltill f-11 ~,llftfll -A I't C~I-,I ITT -T, b It! n 1 1 rL~j -- ------ --- - - F 77.: 41~ 4 11 Iwo A--- e'j A~' t i~ 41 J 61'r-P 3 ns~59K J_ le~f;c ibes 1~ 'ro,in t 1: -1 ~o -'s !ermg A hu; '~i Ulf, eosrj - t I If C-1 '1~ is Ccr ci Th- is api C.-S se ):I T3 t I trii b 17 DCLGIN-W. A. --. "Possible Ex,-,erintental Test cf IC.)mb*;ned Parity' Conservaticn, In f-Interaction," Pkysical-Technical Inst. Acad. Sal. U-".3R paper sub-.,iitted at the A-U Corf. cn Nuclear Reactions in -~edi= and La4 --nergy r Pkvsics, --k-scow, 1~;-2'1 1;0v 5" . In ~~E--Jvvsklllm A~, -Bi fl0'tC9i-VliDnMO 71za;-2y tilt 1;iy qaln laj L'Id Atin--lfw. f jtr;J-4Vt-l MI't Itttz In 'All s tmal 1, t1d IA' wn xtd- it ~'t `-I-A 91:1!4 ta iiTrjt "I fril -3yre Ev WUr it-,u ~llk, ffi~~ iveersiiin 1 ~n rr I n I 3m ~*,:8 1 :m P11 r, Ni~lnl, I 'y L'~,Sf rVI, i3 4P~i~ll AUTHOR DOLGTWOV A.Z. PA - 2985 TITLE of the Forses between the luol*ons. (0 kharaktere sil meshdu sukloakai.- Russian) PIRIODICLL Zhurnal EkspeTia. i Teorst. Fiziki 1957, Vol 32, Nr 3, pp 612 - 613 (USS10 Received: 6/1957 Reyiewtd: 7/1957 ABSTRACT Within the domain of energies of up to 400 Nov the states 130 and 3P0 apparently play the main part. To be able to describe the large Ieontribution of 3P0- and the small contribution of 3P1- and 3P 2 -stateso the author intro&uoes and Interaction operator of the form: ~ - (1/4)(1- 1 Z S) 112) 'V 14 (1/3) V2 1 ( * 4 - P1 Her* 1/2 and I denote the operators of the spin and the orbital mozants of the rucleon re:p:41tjT:lYj V,, v and P.- funstions of the inv&riants r, S/ r 5 nd 12. 2 Furthermore 9 3 (t 420 applies. The author here does not I examine the explicit form of V i and V2, because the phase CARD 1/3 PA - 2965 On the Character of the Forces between the Nucleons. analysis existing up to now is not well-defined and does not furnish roUable, data concerning tits phase&. In spitit of this fast the data oonaerning the sharacter of the Interastion In the 3P-stat-se of much a separation of forces appear 'to be reasonable. I I The most SX46t description of D29 P and the other states as well am taking into aooo%Lnt the small contributioise of 3P and IP may Ito obtain a by the introduction into 0 of ad Sitioa&12 terns (tensor ;oroes), (is)-forses. A small shift of the phs,wso 6(3p,) and 6(3 P2) which does not noliceably disturb the isotropy of this angular distributioup im not able to exercise a stroag West an regards the character of polarivation of the nusloomm. Date on up-soattsriag at T w 0 can apparently be exp1ained on the basis of a central statio potential, The author examines the general form of the forces depending upon velocity. The potential between two nucleons may depend upon the four vootorial operators P/r,a 1002 enil CAn 2/3 On the Charaster of the Fortes betwooz the Nuelsons, Pi - 2905 as well as upon the soalar operators ro 6/6 r, 1 2. The operator f%IR*tiOft* TNir (1) are istrodueed, the *oaposeate of whiah ave transforned on the oseasion of rotations of the soordinat *si aosording to aim (211+1)-dinesslonal, Irredusible representation. There follow examples and dissuasion of the xplisit fors of Y 0 illustratioas)N N A53OCIATIONi Leningrad Physleal-Toohnisal Institute of the Asadeny of Beienas of the U.S.S.,R. PMZNISD ST: - SUINITTSD: 6. 11. 1956. ATAILLBLEP Library of' Congress. cAn 3/3 PPI-41NOVI 4.z, 56-6-8/47 AUTHORa Dolginov, A. Z. TITLEt A PbszMeVexMc&ttmCCF&-E==kft the Law of Conservation of "Comtined Parity" for p-Interaction (Vozmozhnaya proverka zakona sokhraneniya 11kombinirovannoy chetnostill d1ya 13-vzaimodeystviya) PERIODICAL: Zhurnal Eksperimentallnoy i Teoreticheakoy Fiziki, 1957, Vol. 33, Yr 6 , pp. 1363 - 1370 (USSE) ABSTRACTt Theoretically the F-rcorrelation is dealt withq ard ill; is shown that a correlation observed furnishes important !.nformation for permitted transitions concerning the nature of' interactiont 1.) If there in no P- correlation , then a) P-interaction is in- variant w.-Ah respect L time inversion, and b) the vectorial and pseudo-vectorial interaction is of but minor Importancla. 2.) If thore in ~-%r C037relation, and if it decreaees -with decreas- inj; ~-en- _ en a) 13-interaction is invariant with respect to time nversion and b) voctorial and pseudo-vectorial interaction plays an important part. 3.) An inorease of correlation with inoreasinC Venergy leads to a disturbance of the la-N of conservation of "combined parity" Card 1/2 The formulae for F-y- angular- and polarization correlation for 56-6-8/47 A Possible VerificatimCCF041010daft Law of Connervation of "Combined Parity" ~or VInteraction orientated nuclei in the case of t transitions of any degree of forbiddenness, are also derived. 2here are 23 references, Q of which are Slavic. ASSOCIATIONs Leningrad Physical-Technical Institute AN USSR (Leningradakiy fizik6-takhnicheskiy institut Akademii nauk SSSR) SUBMITTEDs May 6, 1957 AVAILABLEs Library of Congress Card 2/2 DOWINOV, A. Z. "Beta-Ganm Correlation and Polarization of Particlea in the Beta Decay of oriented Nuclei in Connection with Parity Non-i;onnervation," Nuclear Ryslql~-, Vol- 5, No. 3, Feb 1953, (iio. iialand Pull. Co., Amsterdam) Physico-Tecb. Inst. Acad. Sci. USM, Leninexad. Abet, A formila for the wigular distributi(xi and rAlArlzution of jm~jartlcltl; emitted by polarized or aligned nuclei is derived; the formula is Valid for i-trans~tions of art Y order of forbiddemccn. The inveoV.Sation i.,; carried out for /,- intemction of a general form with IpsL-Ible parlty nou-ccriuervation beinL taken into account. The,#.-Yangular mad polarLuxtiou correlation is determincd. Ar, a uay of clarifying the problem of invariance of the theory under time reversal. it ir, s4hested that#-?, correlation in allbvdd transiticne of ai-ligned nuclei be studied. It is taken itto account in the calculations that the fieLd inside the nucleus differs from that of a point charge. DOLGfkV .-A ' Z. PhYSICO-Technical Inztitute of the U33R Academy of 2xiences, Loenijig"sd "Polnrization of X-ray Quanta and Non-Conservation of parity in K-Capture," Nuclear P ics, Vol. 6, pp. 460-463, 1958 (North Uo',lnnd Publishing Co., Amsterdam). Abstract: The effect Of Parity non-conservation in /~ ..interaction on the correlation between circular polarization of X-ray quanta emitted by all atom after k-caPture aId Polarization of nuclear spins or of subsequent nuclear quanta is considered. L- capture is examined and it is shown that in capture from the L.- shell the angular distribution of X-ray quanta is anisotropic. DOLGINOV, A. Z. S "A Possible Experiment for Determination of Spirality of Ai!~- flosons." Nuclear Physics, Vol. 7, No. 6, p. 569-572, 1958. (No. HollwA Publ. Col. Physico-Tech. Inst. Acad.Sol. USSP, Laingrad. At Abstract: For the determination for the determination of the direction of the,~-.,,~~meson spin vith respect to Its momentum It is suggested that oircular polarizettion of X-ray quanta emitted by a mesio atom be investigated. 'This should aimultaneously yield information on the degree of depolarization of 1---,Aasone after a cartairt level Is reached in the mesle atom. DOLGINOV, A. Z. wid POPOVy N. P. "First Order ]?orb1dd6ne--,:~-_Corrs:jatjon for OrIanted Nuclei." Nuclear Physics, vol. 7, No. 6, P. 591-598, 1958. (No. Holland Publ. Col. Physico-Tech. Inst, Acad. Sci. LIM, IdmbWad. Abstract: Exptlicit formulas ford correlation of oriented nu3lei in first forbidden /2-tranaitiona are obtained. All five typee of ,,-z --interact I,= are considered and the Coulomb field of an exterbled nucleus Is taken iftbo acount. Xxjip'iicit,6- )-correlation formulae f(w non-orlented nuclei am obta:L*d as'6 particular case. Angular as vell as pMaritation correlation is eonsidered. \j DOLGINOV, A.Z., Doc Phys MRCpt Sci -- (diss) "Angular and nolerizntiort correlatintm of partinles." Len, 195tip 12 P (Len Phys rech Inst of Acad Sci 71.135R) 11;0 copies. 9ibliograilhy at end of text (21 titles) (KL, ~O-~8, 119) - 1 - 5,~-34-4-23/6o 41UTHOR: Dolq! d TITLE: The Polarization and t,ie Angular Distribution of the X-Ray Quanta Emitted A.fter Electron Capture by a H,icleus, or After a Conversion Transition (Polyarizatsi.Ta i ut glo,roye raspredeleniye rentgenovskikh kva.,lto-r, i3puskayenykh ponle :~akhvata elektrona, yadrom ili posle konversionnoCo perekhoda) PERIODICAL: Zhnrnal eksperimentallnoy i teoreticheskoy finiki, 1953, Vol. 34, TIr 4, PP. 931 - 941 (USSR) ABSTRACT; This work generalizes the results of a previous work by the author to tha canes of the K- or L- capture of arbitrary order of the prohibition unditr consideration of the non-conservation of parity. The computation of the correlation for this case is given in a supplement. The work itself on'-.T brin~;s the final results and their discussion. The author firot examines the case that the nucleus before a permitted K-c,,.pture was orien- tated in an external field. On this occnsion, however, the direction and polarization of the nuclear y-quantum which after the K-capture can be enitted are not ctudied. For the correla- tion betweer the circular polarization of this quantum and the Card 1/3' direction of' orientation of the nucleDr spin a formula is c _ 7 1 The Polarization and the jingular Dictribution of the ',6 '*' 4-4-23/6o X-Ray Quanta Emitted After Electron Cp_,~ture by a Nucleus, or After a Co--- Yersion Transition written down. In the computation of the correlation the j:e- neral forn of the P-interaction, 3ug,ented by T. D. Lee and C. 111. Yana, was used. If the permitted cnpture of the electron takes place from the LT_ shells or from the L ii- shells the correlation has the same character as in the case of the K- capture. Various details are indicated. The second para,-raph deals with the polarization and the anCular distribiition of the x-ray qju,nta nfte.- a conversion transition. The work itself brings only the final formulae for the most important cases; the derivation of thc formulae is made in a mithematical supple- ment. There the author first examines the case that an orien- tated nucleus performa the conversion transition; the nuclear y-quanta which form on that occasion are not interesting. For the circular polarization of the electrons,for the electrical transition, and for the ma-nctic transition rormulae are written Jown. Finally termo for the correlation betw!en the circular Card 2/3 polarization of the x-ray K a2 -quantum (trar:ition of the elec- The Polarization and the Angular Distribution of the 56-34-4-23/6o X-Ray Quanta Emitted After Electron Capture by a Nucleus, Dr After a Con- version Transition tron from the level I w 1/2) and the circular polarization of the nuclear quantun after a K-converuion -transition of a non-orientated nucleus are written down and shortly discussed. There are 18 references, 5 of which are Soviet. LSSOCIATIOW: Leningradakiy fitik.o-tekhnichaskiy institut Akademii nauk SSSR (Leningrad Institute of Physics and ftchn6logyt AS USSR) SUBMITTED: October 24, 1957 1. X-radiation-Polm,izat ion Card 3/3 AUTHOR: Dolginov, A. Z. S~,7156 -3 5- 1 -25/59 TITLE: The Polarization Correlation of P-Particles and y-quantta in the Allowed Decay of Oriented Nuclei (Polyarizat..-ionnay~. korrelyatsiya 0-chastits i 1-kvantov pri razreshennom raspade oriyentirovannykh yader) PERIODICAL: Zhurnal eksperimentallnoy i teoreticheukuy fiziki, 1918. Vol 35, 11'r 1, pp ilb .- 1133 (US5R) ABSTRACT: The investigations recently carried out of angular- and polarization correlations in P-transition yielded a number of new data concerning P-interaction and do not contra- dict the hypothesis of' A-V-interaction in the case of the non-conservation of parity. They are, hc,wever, not sufficient as a proof, and it is the task of the theory of 5-decay uniquely to determine the type of P-interaction and to obtain cleaniecs concerning the interaction -onstants. The author contributes tow&rds solving this problem by investigating the ratio between the polarization of 0-particles, and the (circular) polarizaticn of subs-!quent y-qu--nta in allowed 6-decays. From the for-ulae obtained Card 1/3 it is pozzible to draw conclusions concernini: the interactLon The Polarization Correlation of P-Particle3 and SOV/zI-5-25-1-2r,/;~ y-l~uanta in the Allowed Decay of Oriented Nuclei constants. In the allowed. P-tranvitions there is no contribution by pseudoscalar interaction, Fo that t*.-lere are 8 (in general complex) conatiints for ,calar, tenser, vector, and axial-vector interaction. The metLodical' part of the calculation of tille interaction to be inves.- tigated was already dealt with by the author in reference (see also reference 5-p-y-co-rrelation), and the pre3ent pap-ir ic based upon the reoults obtai, d ther;,., The ex pression for the correlation between tp and ~C-+ ..I has the form '7 ba ba p,1 ;7,co h U )BSO~j F Sm" 0 9 0 CS Jb- are the nuolear an[;-ilar morienta in the P-y-transltion 4 and io(P)jl(7)J2' 11 is the electron momentum p (1 ;(,uj) is tl d tor of the elictron momenturr, in the * le ps u .)vec rest system, k(k,Q,~) in the momentum of the y-quanta. Card 2/3 Th(.re are 1 fiCure and 8 references, I of which is 3oviet, f'.. 1; - I . 2 ~ /: ) The Polarization Correlation of P-Particleri and r j - I-Quants, in the Allowed Decay of Oriented Nuclei ASSOCIATION: Leningrad skf".y Fiziko-tekhnicheskiy inctitut Akadc-,,ii nauk S.;-., I (Leningrad 1'hysica-Tochnic&1 Institute,AS USSR) SUBMITTED: February 10, 1958 Card 3/3 16(1) SOV/56-35-3-Zli/61 AUTHORS., Dolginovi A. Z., Toptyginj I. N. TITLE: The Expansion of Clebsch-Gordan for Infinite-Dimensional RepreselAtations of the Lorentz Group (Razlozheniye Zhordani- dlya beelconschnomernykh predetavleniy Gruppy Lorentea) PERIODICAL: Zhurnal eksperimentallnoy 1. teoreticheskoy fi-.iki, 1958, vol 35, Nr 3, pp 794-796 (usn) ABSTRACT: A. Z. Dolginov deduced the explicit form of the Clebsch (Klebah)-Gordan (Zhordan) coefficients for the expansion of finite-dimenaional representations of the Lorentz (Lorents) group* An explicit expression of this expansion is given. By a certain subatitution in this expression, the basic functions of one of the irreducible unitary infinite-dimen- sional representations of the Lorentz group may be deduced. These basic functions ~ nlm(a'.&'q)) are orthogonal and normalized, The atithors then deduce the Clebach-Gordan ex- pansion for the functions ~ n1m9 and they F-,ive recurrence Card 1/2 formulae for + nlm . Formulae are Given also for the inverse SOV/56-55-3-41/61 The Expanvion of Clebach-Gordan for Infinitc-Dimencioral Representatio,.12 of the Lorentz Group Clebsch-Gordan series and for the expansion of the derivatives of 1,swith reapect to irreducible representations. There qj n are 2 re rences, i of which is Soviet* ASSOCIATION: Leningradskiy fizil-.0-tekhnicheskiy inatitut Akademii nauk SSSR (Leningrad Physico-Technical Institute of the Academy of Sciences, USSR) SUMITTED: May 29, 1958 Card 2/2 o L &a C Nil a ta .4 1 ci 13. 4 a Z .9 ..11 1 A o.,. Zo to . ~g do L'a t a to to c to t to *,0 to o UO to to 10 0 ., .. ~ to '00 1 ., A A i i I VS. a it. 1 lol too A -j".j I ; A to 14 V "0 00 . .4 Ou, DOLGINOV, k.Z.; PWOT, N.P- Polarization of 8-particles and the P-6 correlation of the first forbilden transilAon for oriented nuclei. Zhur.s)M. i toor.fis. 36 no.2029-538 Y 159, (MIRA 12:4) 1. LoningradskAy fisiko-takhaicheskly institut AN SSSR- (Nucilear reactions) 21(8) SOV/56-37-3-28/62 AUTHORS: Dolginov, A. Z., Kharitonov, Ye. V. TITLE: The Arigular Diat:ribution and the Polarization of P-Particles in Tvinsitions Forbidden in Second Order F10IODICAL: Zhurnal ekaperimantallnoy i teoreticheskoy fi;siki, 1959, Vol 379 Nr '11(9)t I)P 776-785 (USSR) ABSTRACT: As shown by papero recently published, the vectorial and axially-vectorial interaction play the principal part in the oonsexvation of time parity in A-Aecay processes. If it is intended to determine the nuclear matrix elements, an investi- gatiort of the forbidden 0-transitions is of great interest; hoirevar, hitherto only the angular distribution and the polari- zation of P-partioles for transitions forbidden in the first order have 'been theoretically investigated. In continuation of a preirious paper(Ref 1). in which the method of dealing with the pi.-oblem wits explained, the authors therefore describe an investigation of' 0-tranaitions which are forbidden in theadcond and higher orders. First, the transitions forbidden in the seconi order arc investigatedt Lj - 2(no). Formulas describing Card 1/3 the angular distribution of O-electrons in the case of orientat- SOV/56-37-3-2a/62 The Angular Distribution and the Polarization of P-Particles in Transitions Forbidden-in Second Oi,,der ed nuclei are given, as also one that describes the longi- tudinal polarisation of P-partioles in approximate form. The second part of the paper deala with unique transitions Aj a N + 1. In tho case of 0-transitions of this kind, for which the order in which transition is forbidden, is determined by the variation of the nuclear momentum in such a manner that Aj a ljo - J11 - 11 + 1, the formulas describing the angular correlations do riot depend on the nuclear matrix elements, and therefore no conclusions may be drawn from analyses of these transitions as to nuclear structure. Such transitions are de- seribeft by Ganow-Teller-interaction with a considerable con- tribution of' A-coupling. Formulas are derived, which describe the longitud.inal polarization and the angular distribution of the P-particiles, at a-transitions which are forbidden in N-th orderg and for orientated and nonorientated nuclei. The for- mulas, which are at first written down in a general manner, are specialized for the transitions 6j - 3(no). In appendix A the Card 2/3 coefficients occurring in the formulas (4), (5), and (P), as SOV/56-37-3-2e/62 The Angular Distribution and the Polarization of p-Particles in Transitions Forbidden in Second Order well as the matrix elements K A, Y-V , and LV are explicitly written down. In appendix B the approximation formulas, which, in the principal ps,rt deacribe the anglilar correlations for 2 2 4f (az)