SCIENTIFIC ABSTRACT MITROPAN, A.P. - MITYUSHKIN, YU, I.

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CIA-RDP86-00513R002202110009-4
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S
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100
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July 20, 2001
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December 31, 1967
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SCIENTIFIC ABSTRACT
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USSR SERGIENKO, I. V., STOGNIY, A. A., MITROPANX "System for Automated Debug ing of Programs for the Dnepr-2 Control Com- og puter" Sistema Avtomatizirovannoy Otladki Progranuii dlya LIVS Dnepr-2 [I-11glish Version Above], Kiev, 1972, 170 pages (Translated from Refc-Tativnyy Zhurnal, Kibernetika, No 1, 197.3, Abstract-No I V819 K). Translation: An automated debugging system for programiLs written in Autocoder as realized for the Dnepr-2 computer is described. Further- more, a method is studied for developing an automated program debugging system written in input language in general. USSR UDC: 519.24(07) WTROPOLISKIY A. K. ItStatistical Computation Techniques. Second Edition, Revised and Enlarged7' Tekhnika statisticheskikh Pfchisleniy.-Izd. 2-ye, pererabot i dop. (cf. English above), Moscov, "Nauka!', 1971,:576 pp, ill. 2 r. 20 k. (from RZh-Kibernetika, No 7, Jul 71, Abstract No TV372 K) CNo abstract] 26 UNCLAS Si IED PRO~ESSING DATE--04DEC70 Z 006 P OF ALKALINE EARTH AND ALKALUMETAL DISTRIBUTION IN BOTTOM 'SEDIMENTS, OF THE NORTHWESTERN,PART,:DF AlILANTIC OCEAN -U- ~l-'AlfiliOR-10J)-BELYAVSKIYr G*A.t MITROPOLSKiyo AN.YU., ROPIANOV, V.1. _,C_bUNTRY OF INFO--USSR, ATLANTIC OCEAN ,SOU RCF,-GEOL. ZH. -(UKR. ED.) 1970t 30(2)v~142 9 ISHED ------- 70 4ATE PUBL ,SUBJECT AREAS--EARTH, SCIENCES AND OCEANOGRAPHY ~~TQPIC TAGS--ALKALINE EARTH METAL, OCEAN BOTTOM, GEOGRAPHIC LOCATION7 BOTTOM SEDIMENT ,,CONTROL MARKING--NO RESTRICTIONS :DOCUMENT CLASS--UNCLASSIFIED ,PROXY REEL/FRAME--3005/0960 STEP NO-.-UR/0008/7C)/,,)31,11002/01-~2/01.49 CIRC ACCESSION NO--AP0133046 UNIC L.A S S I F I E 0 ,-:2/2 006 UNCLASSIFIED' PROCESSING DATE--04D-EC70 CIRC ACCESSION NO--AP0133046 ~_ABSTRACT/EXTRACT--(U) GP-0- ABS'rRACT. SAMPLES OF BOTYOM SEDIMENTS WERE -MENTS WERE :,TAKEN IN 4 SECTIONS WHICH ARE DESCRIBED# ALL ANALY?F-D ELE- --SEPD. INTO 2 GROUPS ACCORDING TO THEIR GE14ETIC CHARACTERISTICS: (1) CA-, SRI E)At MG, AND K AND (2) BE AND NA* THE BIOGE141C AND CHEMOGENIC FACTORS PLAYED THE MAIN ROLE IN DISTRIBUTION OF ELEMENTS OF THE IST -...~fGROUP. THE DELIVERY AND REDISTRIBUTIOWOF TERRIGENOUS AATERIAL PLAYED .THE MAIN ROLE IN BEHAVIOR OF ELEMENTS OF- THE 2ND GROLIP. THE ELEMENTS OF -:~"'THE IST GROUP ARE DISTRUBUTED MORE OR LESS ~~UNIFORMLY IN THE STUDIED AREA "WITH:SMDOTH VARIATION OF THEIR CONTENT IN VERTICAL DIRECTION. THE ..ACTIVITY OF LABRADOR CURRENT AND THAT OF,GULF STREAMr W-HICH SORTED AND ,---~:-TAANSPORTED THE PRODUCTS, OF ROCK OISINTtGRATION? DELIVERED FROM ,l'-l`CONTINENTS AFFECTED STRONGLY~THE DISTRIBUTION OF ELEMENTS OF THE 2ND FACILITY: INST. GEOL. NAbKr KIEVP USSR, ~IPIIIOCESSING L)ATE--13NOV70 12: -071* u N ASSIFIO OF Su-mE ELEMENTS'IN, THE BOTTOM SEfjl,'4;-:NTS OF THE ATLANTIC OCEAN ....~t~AUTH(3R-(03)L-i~ELYAVSKIYY G.A.i M IIWIKI" K I Y vG.YU.t IWMANOVt V.I. ~'.__COUNTRY OF vqFrj--usSR, ATLANTIC OCEAN '~-SOURCE-03POV. AKAD. ,"AUK UKR. RSR, SER B, 1970, 32P), L98-202 ~'aA T EPUBLISHEO ------- 70 SU&JECT AREAS--EAlkTH SCIENCFS ANO OCEANOGRAPHY -.10PIC TAGS-GEOGRAPH-IC LbCATION, OCEAN 130TTOM SAMPL[lo~, 11-plLm r-AL PUTASSlomf SODIURt CALCIUM P, BARIUM VANA; I L),"l. NICKEL, COBALT'l It_l%'O-N, CHROMIUM, STRONTIUM-r, TITANIUM, OERYLLIUM~ 014TR C LMARKIN-G-l"40 RESTRICTIONS :-..DOCUMENT CLASS-UNCLASSIFIED STEP NO--UP,/Oft42/IC)/03;1/003/0198/0202 ,PROXY kEFL/FkAHE--300,'i/I726 CIPC ACCESSION NO-AT0131992 :-.777,777777 ~02-1 UNCLASSI FIED PAOCESSING DATE-13NOV70 :..C-IRr ACCESSION NO--AT0131992 GP-0- ABSTRACT. THE DISTRIBUTION OF -K, NA, CA, BA, Nll,~Cflt SR, MGp FEv CRI TIt BE* AND ~MN BOTTIJIM Si:(JIMENTS -.aAS STUDIED SITUATED IN THE L014P S OF THE GULF SI'RE:AM, T;iL- LABRADOR -FOK 4 SE INTERSECTION, THE SPATIAL E' -CURRIENT, AND THEIR PATTEVIN oF ELE;'l .41 I-D BY BOTH,THE CUR~'FiNT 41-PID THE GULF DISTRIBOIT!ON W4S AFFECTE LABAADOR ~-STKEAMt. WHICH SORTED AND TRANSPORTEO PROOUCTS OF ROCK DISINTEGRATION, M CONTINENTS, AND MOTEU ~MIGRATIGN. J OF -OELIVERED,*FROI PRO, IND PPTN. 1310GENIC, .-'~':.04E.1-10GENIC, LITHOGENIC, AND HYDROGENIC ~MATERIAL. FACILITY: INST. GECL. NAUKv KIEVv US'SR. U -CLASSIFIEO N USSR UDC 517.948 NITR2P.0L'SKIY, Yu. A., Academician of the Ukrainian SBR Academy of Sci- ences, FILICWOV, P. F., Institute of Mathematics, Ukrainian SSR Acade_-7 of Sciences, Kiev "Using Series to Solve Nonlinear Differential Equations With a Deviat-ing Ixgument" Moscow, Doklady Akademii Hauk SSSR, Vol 212, No 5, 11 Oct 73, PP 1059-lo62 Abstract: A useful method of solving equations with a deviating argiLment is the method of steps which reduces the given problem to solution cf an analogous problem for a sequence of ordinary different4-al equations. in this paper the authors propose an effective mel"hod for using series to solve this latter problem, utilizing the. Cauchy formula and "he appro- priate notation. USSIR ROPOLISM. Alcademi cian of the Ukraininx. Acadere?, of Sciences I~u~A. LIMOVA 0. B CGATXM Ukr. Acador:, EV, B. IL (Ilathevia"cs Institute - 7 of Sc-7Crc.:?S) "Method of Rapid Convergence in the Pi~olilcr, of Construct,,ion of a kyapunov Fhnctionll Kiev-,, Depowidi Ak-aderLij- flauk UL-ainslkoi RSIR: Seriya A - Fizyho-i2ekhr~.Chl-d ta Vauky; fiurast, 197 2 jPP 702-6 ~ABSTWP A method is sligrgestarl for the constniction. of a T~jrapl_Moir function V(O, X) of a weikly nonautonon=3, linear system of eqi.,.ntions dx Ax 4 P($)x,: =~40 with the assumDtion that P is smn ani P(O) is a fairly snooth function of representable by 0 in the f om of a. Fowter ser:'L*0!1, roposed nethod is based On t I,-- a The p de of substitution of variables ensiaring rapid convergence. The article jxy;hides 27 oqivitioao. There aro 9 2 waltMATiM Differential and Integral Equations USSR UDC: 517.917 SAMOYLENKO, A. M. Institute of Mathe- matics, Academy of- ences of the Ukrainian.SSR "On Quasiperiodic Oscillations in Nonlinear Systems" Kiev, Ukrainskiy Nfatematicheskiy Zhurnal, Vol 24, No 2, 1972, pp 179-193 Abstract: A system of differential.equations of the form Ja d(p. rA (a, q), e). + (a,, al v( is considered,,where a is all n-dimension, actor, i san m-dimensional voctor, it - (AL ...... 1") and (11,, B.) are vector f unctions which are per iod ic wi th re - spect to with period 2-n, )-~~O-,, ,,J are constants, c is a small parameter, and t is time. A method of asymnptotic.inte- gration. is proposed, for this system which yi(Adts approximate soletions and dete-n-iducs the exiatence of iwrariant toruldr,13. set,,; of the system., Civing asymp"Llotic expansions oll the solutions wbic-11 fill the invarinnt 1/2 USSR M=POL'SKIY, Yu. A., SINOYM,211KO) A. M.) Ukrainslpiy ~hte.,,atiches..iy 7,1,.I~rnalj Vol 24j, No 2, 1972, PI-I IY9-193 toroidal s--ts. TIie results o? t%e analyeir, am twed in investigat on of a quasiperiodic oscillations of a system described by n second-ord,--r differential equations. Bibliography of twelve titles. USSR UDC. 519.2h MITROPOL'SKIY,,Yu. A., KOLOMIYETS, V. G. ftUse of Proba:bilistic and Asymptotic Methods in the Theory of Oscillations sit of Stochastic System Mat. f-Lzikp-. Resp. mezhved. sb. (Mathematical Physici. Republic Inter- departmental Collection), 1971, vyP. PP 89-95 (frc:o RZh-Kibernetika, No 12, Dec 71, Abstract No 12V399) Translation: A brief survey is presented of research,done in the depart- ment, of mathematical physics and the thecry'of nonlinear oscillations of the Institute of Mathematics of.the Academy of Sciences of the Ukrainian SSR in the last fe-w years. Bibliography of ten titles. Authorst abstract. 17 MAnUZATICS Differential & Iategral Equations USSR UDO 517..544.3017.947-43017-947-3 HITfflRQL1S1Ka1Y Y A. and KUL'CHITSI(!Yo V. L., Institute of mathematics, Academy of Sciences, Ukrainian SSR On Asymptotic Integration of a Nonlinear Mixed BouiAary Value Problem With Partial Derivatives" Kiev, Ukrainskly Matematicheskiy Zhurnall Vol 23, No 4, 1971, PP 543-547 Abstracts The problem to be solved Is rL nonlinear m.1-xed bourdary value problem in three-dizensional space with pal*tial derivatives and nonztationary boundary conditions on part of the bounding surface. Thir. problem ia reduced to a Cauchy boundary value problem for'an ordinary first-oxder differential equation with positive unbounded operator coefficienta# and thi3 problem is considered In an orthogonal sum of' F-ilbert spaces. A formula which is asymptotic with respect to the small paxameter and which is uniform with respect to the small parameter and which is uniform with respect to t in the interval Z 0,2T is obtained with the aid of a Taylor meries expansion. This formula is the solution to the Cauchy problemp and in a generalized sense N USSR MITHOPOL'SYIY, YU. A., and KUL*CHITS)aYj V. L., Ulaalnskly Wenaticheskly Zhurnals Vol 23, No 4, 1971# pp 510-547 (in the sense of a scalar product) it also satisfies the original problem. Under certain conditions, this asymptotic formula ~dll be a classic solution of the original problem. USSR UDC 517.917:517.946t5lg.2 KOLOMIYETS, V. G., Institute of Mathematics, Academy of Sciences UkrSSR "Averaging in Stochastic Systems" Kiev, Ukrainskiy Matematicheskiy Zhurnal, Vol. 23, No. 3, 1971, pp 318-345 Abstract: It is pointed out that although Kolmogorov-Folker-Planck equations are an effective method of exciting random processes in nonlinear oscillating systems, it is difficult in the majority of cases to subject these equations to analytical solution,with the exception of the particular case of linear systems. The appli- cation of the principle of averaging is:said to yield interestipg and important results f6r quasilinear systems.containing a small parameter. The Kalmogorov- Fokker-Planck equations in this case yield applicable results if the initial equations considered describing the random oscillator process'can be reduced to Y a standard form. The averaging can be carried out in either the most standard :Pquationswhich are 'hen easily analyzed with the aid of Kalmogorov-Fokker-Planck .-equationsor in a KFP equation which. also has a standard form. 44 USSR MITROPOLISKIY, YU. A., and KOLOMETS, V. G., Ukrainskiy kLitematicheskiy Zhunial, Vol 23, No 3, 1971, PP 318-345 The essence of the method of KFP equations and the bazic assumptions of the theory of differential equations.with random functio" are reviewed, starting with the first results obtained by I. I. Gikhman on applying the principle of averaging for stochastic principles and also giving later developments R. L. Stratonovicht R. Z. Khas';dnakiy, Vrkos, quid the authors. 2/2 USSR MITROPOL'SKIY.,,,-Xw-;~ A., and LYKOVA, 0., B. ,Dopovidi Akademii Nauk Ukrains'- 'kt&-MR! "-r�i~~iya AFizyko-Tekhnichni ta Katematychni Nauky; May 1971, pp 409-413 THEOREM: The differential equations A,~ X, (t, (2Y =.4,s + X., (ti 1, S' e), dt dt Aj~ + X, 0, 8) (3) are given. Suppose the functions in the right side of equations (2) and (3) have certain properties such that the spectrum of the operator A, is critical and, with the operator A 21 does. not intersect,the imaginary axis but is located to the left of it.. Then the-stability of the position of USSR MIT -Xu,..A. Academician of the Ukrainian Academy of Sciences; and VA, 0. B., (Institute of Mathematics, Ukrainiarr. Academy of Sciences) "Stability of Solutions of Nonlinear Dif ferentlaL Equations in Banach Space" Kiev, Dopovidi Akademii Nauk Ukrainskoi,RSR.- SL-riya A Fizyko-Tekhnichni ta Matematychni Nauky, May 1971, pp 409-413, Abstract: The method of integral manifolds is applied to a study of the stability of solutions of nonlinear diftereatial equations in an infinite-- dimensional Banach space for critical cases~. Tha author proves the follow- ing theorem, by means of which it is pdssih1-,-_ tn: a_tU4 the stability of solutions of the equation dx Ax + X(t, x,. c-):: Tt sthere A is a linear bounded operator; X(tv x1p c) is a function of the real variable t, x, the values of which belong to. the space,4 ; t: is a small IM ameter. 6 USSR MITROPOL'SKIY, Yu. A., and LYKOVA, 0. B., Dopovidi Akademil Nauk Ukrains'- --R9R---SVrI Fizyka-Tekhaichni ta Matematychni. Nauk)r,- May 1971, pp 409-413 the equality 0, s 0 of equations (2) is completely determined by the stability of the position of the equality 0 of equation (3). The critical part of the spectrum for the operator A 6f equation (1) leads to alstudy of the stability of solutions of the equation wi:th respect to the critical variable, whose degree is less than the degree of the original equation and in a number of cases can be finite. There are five bibliographic referencesi USSR UDC: 517.949.2 YTIP R 0 and M"IEMMOVS" K YA, N. A "Periodic Solutions of Discrete Differences in Second-Order Equations" Kiev, Ifl-crainskiy 'Katematichesk~y.ihurnal, Vol 24, '..'Irb 4, 1972, pp 537-541 Abstract: For the first time, to the authors' knowrledge, this paper presents an algorithm for finding the periodic solution Uo a second-order linear difference equation and a proof for a theorem stating the existence of such a solution. The dif- ference equation considered is of the form t~xn "~,: fn(xnsAxzi)y ithere fn(Xn,&Xn) is a function periodic in ri with a period of N' and is def ined for _004n