SCIENTIFIC ABSTRACT ABUSHIK, A.F. - ABUZYARIV, Z.K.

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December 31, 1967
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ABUSHIK, A.F.; IVANOVSKIY, A.B. Boundary between the Lower and Upper Silurian in the northern part of the Siberian Platform. Dokl. Ali SSSR 153 no.1:159-161 N 163. (MIRA 17:1) 1. Voesoyuznyy nauchno-issledovatellskiy geologicheskiy institut i Institut geologii i geofiziki Sibirskogo otde- leniya AN SSSR, Predstavleno akademikom A.A. Trofimukom. ABUSHTXP A.F. Taxonomy of the order Leperfflti-lda. 'lop. mikrcpaleont. no.8:214- I -L 1 222 164* (MIRA 18-~5) 1. Vsesoyuznyv nauci-ino-issledovatell--kiy geologicheskiy institut. AEUSHIK, A.P. Middle Davonian Leperditiidae r-f Central Asia, the Urals,, and Novaya Zemlya. Mat. VSEGHI no.67tl33-152 164 (MIRA 15:12) (Ostracodal Fosvil) ABUSHICEVICII, N.V.; MAZURINj P.D. Etiology of the outbreak of serous meningitis in Birobidzhan in the summer of 1959. Vop. virus. 7 no.2.-21,2-243 Mr-Ap 162. (1-aRA 15:5) (BIROBIDUAN-KOINGITIS) (CHILD:M-DISEASES) KOSTROMIN, S., polkovnik; A~USHI~EV-IGH, N. , p,lkovnik; SHULEPOV, A., polkov- nik; RYABOV, N.,, podpolkovnik "Individual evaluation"; discussion of the article published in No. 4. Voen.vest- 43 no-7:71-74 J1 163. (I-!IRA 16:11) ALUSHKEVIC14t P.L., aspirimt Increasa of the operational rellabill ty of NB-~06 tra.--i I On motora. Tiudy Khab. 11T no.16a!09-119 OU (MIRA 1w) VAYSBRUDp V.I.; KUL11WVq !.A., Ll,V, M.I.; MAZURINp N.D.; ROZINA-ITSKINAq TS.S.; TIM0111OV, G.I. Epidemic and etiological nature of the virus influenza epidemic in Khabarovsk in January-March 1959. Vop. virus. 5 no. 6:750 N-D 160. OURA 14:4) (Y,114P.t')nVSK--INFLU-hNZA) POSTOLP G.S.; iWkPIRO, 6-Ye - FiUSHI-Li,1141, RYLOVA, y,~.S.; GAKHOVA, L.I.; ABUSHK.u'VICH. P.V.- "VIZU'ull) N.D. , ---P Study of serous-viral meningitis in Khabirovsk in 1950 Vop. okh. mat. i det. 6 no.11:9-14 N 161. 41LU 14:121 1. Iz kliniki pediatrii (zav. - dotsent G.S.Postol), klinik-i infektsionnykh bolezney (zav. - dotsent S.e.Shapiro) Khabaravskogo moditsinskogo inatituta (dir. - prof. S.K.Nochepayov) i sanitarno- epidei-,iiologiclieskogo otryada Dallnevostoclinogo ~kruga (nachallnik M.I.Lev). (ICNINGITIS) (KIUBL-WVSK--VihU3 DISEASFS) ABUSIIKFVICH, P.V.,, BE1.';'AYJXA, KULIY('V, I.A.; !LV, M.I., MAZURIN, N.D. A Natural tularemia foci in Khabqrovsk Territory. Zhur. mikrobiol. epid, i imiin. 40 no.5t48-51 My 163. (MIRA 17:6) A131k;INCIV, Alexandr Founding propxtie,,3 of acid rcsist."mt, alloyn 1xised cm nickel. olevarerls,,111 .1' Je 1~4. 1". 'Itate Fiegearcl, of i-laterials and Technology, ABUSINOV,l A., inz. Corrosion resistant nickel alloy 4'or cirmic-al equir ient. Stro,iirenstvi 14 no. 4:287-29.1 A, L. St-atf~ liesearch Imstliade of l-'riti:triii ,ina Toolmebry~ LOBL, Karel, inz. CSc.; ABUSINOV, A., in2_ Welding of acidproof alloys based on nickel. Zvaranie 13 no.5/6:146-151 Mkv-J-? 164. 1. State Research Institute of Materials and Technology, Prague. AUX NK, P6026592 SOURCE CODE. CZ/0034/66/000/002/0112/0119 AUTHOR: ~~U, Karel-Lebel, K.; ~Ysay~# Mario--Risbava, M.; Bizek, Vaclav; Abusinov,, Rioxandr-Aoushinov, A. ORG: State Research Institute for Materials of Construction, Prague (Statni vzkumny ustav maTe-r-=0 TITLE: Influence of heat treatment upon the structural properties of cast steel Crl8NgTi SOURCE: Hutnicke listy, no. 2, 1966, 112-119 TOPIC TAGS: cast steel, solid physicalyroperty, annealing, corrosion protection, material fracture., metal heat treatment/Crl8NigTi cast steel ABSTRACT: The influence of the wall thickness of mechanical properties, on the annealing temperature, andAthe time needed for annealing in the elimination of intercrystalline corrosionl'is investigated. Isothermal annealing at 750*C was studied; long term hea-tiHg-to 600 - 700*C in materials with varying ratios of Ti : C was investigated with respect to notch strength and the appearance of fracture surfaces. When casting is made at 700 - 8000C the notch strength is decreased significantly because of precipitation of carbides and of sigma phase* Orig. art* has: 25 figures and 2 tables. (Based on authorst Eng. abstract] 1JFRS: 34#7791 SUB CODE: 11, 20,, 13 / SUBM DATE: none / CRIG REF: 005 / CITH REF: 001 Card 1/1 'Yi UDC: 669-15: 669.15.26 11 ^ -21 R01,UNOVSKIY, V.I.; SAi-ffMSAKOV, T.A. , akadeinik, otv. red, - ABUTAMP011 Ch.A. , red.; UGORIKOVAYA, Z.P., if-I-Jin. reJ. ) Nathematical statistiCsl flaterrtiches),mia statistika. Tashkent, Izd-vo Akad.nua Uzbokskoi SSR. Book 1. [Fundwientals of probability thoory and mathematical otatistic5l Oanovy teorli ve- roiatnostei i matematichoskoi statistiki. 1961. 436 p. (IND-4 14: U) 1. Akademiya, nauk Uzbekshoy SSJ' (for Saryn~sakov). (Mat'--ntical statiolles) (Probabilities) IAPUK] B.B.; ABUTALIYEV, E.B. Method for the approximate analytic sOlUtion of a problem of nonstation&ry gas flow to a line oP wel2s in a reservoir of varying thickness. Izv.vys.ucheb.zav.; neft' i gaz 6 no. 12: 91-96 163. (MIRA 17:5) 1. Moskovskiy institut neftekhimichaskoy i gazovoy promyshlonnosti im. akademika I.M.Gubkina. LUTE, D'.D.; linstcad7 gas flow in -t L;Lrituat cf varlable d---~:tl,.. --,Z-.,, Al" 'Uz. "R. Ser. 'ekh. nauk F i-c).3:25-35 1 ~4 . LIS u (,,',!P,A 17: 11) 1. iristitut mekil-om-.1ki 7, vych, j 3 1j t,e I 'I I yl-,l 11 t,7'C~Jjj jd~l tjI LAPUKe 130s; ABUTANYEVO We Caloulating tho cas flow to ring bwikB of we2-1s In a layer of varying thickwoo. Vop. Vch, mat,, I W-h, no,W76% 064. Approximte analytio solution of tho problom involving unotoady plv*-rWW and plano--pamllol difVusion of gus IbIdOW5.91# (MILA 18932) ABTY.,IALIYr,,V F D-- Numerical solution of the probInn of outflow from a symmetrical vossel with flat walls. Izv.AN Uz.SSR.Ser.ten nauk no-3:68-77 159. (MIPA 12:7) 1. Inatitut matematiki im. V.I.Romanovskogo AN UzSSR. (Gas flow) A-9UTALIYEV, _F._.3. , Cand. Sci. Proble::,s of' Fe"i-Sound 'Tas Dyna.-nics". (Acnal ~,f 6c4 Uz', e' SSR. Im-tit. of Math. V. I. Ro-a-c)vs'--y)) 1?5 coaies (KL Supp 12-61, 240,) 24755 S/166/61/000/001/002/005 B112/B203 AUTHOR: Abutaliyev, F. B. TITLE: Uniqueness theorent for certain problems of gasdynamics PERIODICAL: Akademiya nauk Uzbekskoy SSR. Izvestiya. Seriya fiziko-matematicheskikh nauk, no. 1, 1961, 12-21 TEXT: The present paper deals with two boundary problems of Chaplygin's differential equation: a 2.Y a2V K(a) + - = 0 a.&2 1 2 00 (a the space coordinate, -3 the time coordinate,'y the pressure, K the Chaplygin function), and proves the uniqueness of the solution independ- ently ofits existence. M. A. Lavrentlyev and A. V. Bitsadze formulated boundary problems of the considered type mathematically while F. I. Frankl gave them physical interpretations: (1) Plane parallel flow with maximum (hydrodynamic) flux from an asymmetric nozzle: V =-~A or =VB along two parallel straight half-lines 0=4 or >0) and subsequent charac- A Card 1/3 24755 S/166/61'/000/001/002/005 Uniqueness theorem for certain ... B112/B20) teristic curve sections extending into the half-plane a< 0. The uniqueness proof for regular solutionsy is essentially given by using the principle of partial integration with simultaneous application of three suitably chosen auxiliary functions a, b,c of -3 and o. (2) Symmetric wedge in a gas jet with backward shock wave: V -0 along the straight half-line 49AC, a>0 and a subsequent characteristic curve section extending into the half-plane a< 0, moreover on the a-axis proceeding from a point D with 0> 0. Purthermore,-y must satisfy a certain additional differential equation along a characteristic curve section having its origin in point D and ending at a point A of the positive ~_axis, and must take the value VA in point A. The uniqueness proof for this case had already been given by Frankl' under restricting conditions as to the angle of aperture of the wedge. Here, it is given without such restrictions by a method of Protter, There are 3 figures and 5 references : 4 Soviet-bloc and 1 non-Soviet-bloc. The reference to the English-language publication reads as follows: Protter M. H. J. Rational Mech. and Analysis, 2, No. 1, 1953, P. 107-114. Card 2/3 24755 S/16 61/000/001/002/005 Uniqueness theorem for certain... B112YB203 ASSOCIATION: Institut matematiki im. V. I. Romanovskogo AN UzSSR V~ (Institute of Mathematics imeni V. I. Romanovskiy AS Uzbekskaya SSR) SUBMITTED: May 26, 196o Card 3/,. S1167Z621000100610021003 D234/D308 AUTHORS: Tempel I, F.G., Abutaliyev, F. B. , BW-.hantseva, R.S. and Mosolov, B.-~ TITLE: Some self-modeling problems of gas motion in a pipeline PERIODIC.1',L: Academiya nailk UzSSR. Izvestiya. Seriya telchniches- kikh nauk, no. 6, 1962, 35-40 T-EXT: The authors give self-modeling solutions of the equations of notion for a semi-infinite.pipelinc for the case of constant pressure and that of constant flow rate at the beginning of the line. The self-modeling transformation is t - 2/3 Vp2 The solutions were obtained with the aid of a computer. Graphs and Card 1/2 1~ S/167/62/000/006/002/003 aome self-modeling problems ... D234/D308 numerical results are given for several values of Pn/po. There are 3 figures. AS S OC I.,LT 1014 Institut matematiki iai UzSSR (Institute of Mathem- atics AS UzSSR) SUBMITTED: June 21, 1961 Card 2/2 -ABUTALIYF,V, F.B.; UMAROV, U.; ARTYKOVA, N. Calculating the prognosis of the level changes of underground waters utjing electronic computers. Uzb.geol.zhur. 6 no-4: 83-87 '62. (MIRA 15:9) 1. Institut geologii i inzhenernoy geologii IN UzSSR. (Water, Underground) (Electronic digital computers) ABUTALIYEV, F.B.; KUNOV, V.B. Work of rapid-filter layers. Izv.AN Uz.SSR.Ser.tekhn.nauk 7 no.2:34-40 163. (MM 1614) 1. Institut matematiki imeni V.I.Romanovskogo AN UzSSR,.. (Filters and filtration) 2 -ali PD-ul I "Ya WL, LnK:u tsq and ga's turbines led to the 17 ABUTALIYEV F.B.; R.Zh.; KOLOYIOV, B.V. KNOBDABERGATIOV, , . UMAROVP (,.Yq. -, 11SWE IN? It. 11 , " :,!~l 'T;', L TY*,."\') 1". 11. Deforration of a ccni,--,'i '-`m f~7-.- refl-ctcr. C:e'-otek ik,-- 1. . -.., . - I - I - 1 -1 u r-hn no. 5: 19-2 5 165. (UIRA 19: 1) 1. Fiziko-tekhnicheshly institlit P," U17.SSR,,. Subri-itted June 20, 1965. .APUTALTYET, F. B.; VJIFVCHIK, V. B. ,pe nozzles on electronic computers. Calculating Falikovich-tv Izv. All Uz. SSR. Ser. tekh. nauk 9 no. 1135-42 165 (MIRA 1911) 1. Thstitut mekhaniki i VychislitelIny-y tsentr ANT Uzbekskoy &SR. Submitted August 6., 1964- L 41047-M ACC NRt AP6018085 SOURCE CODE: UR/0377/65/000/005/0019/0025 AUTHOR; Umarov, G. Ya. (Candidate of physico-mathematical sciences); Usyukin, V. 1.~_ Abutaliyev, F. B. ORG P,h.y.s.i.co-Tec.hnical Institute, AN UzSSR (Fiziko-tekhnicheskiy institut AN UzSSRP TITLE: Strain in the conical film reflector SOURCE: Geliotekhnika, no. 5, 1965, 19-25 TOPIC TAGS: material deformation, solar energy conversion, shell structure, elastic deformation ABSTRACT: The authors consider the deformation of a conical film reflector as a mo- mentless shell of rv-,volution which is under normal pressure and corresponding axial force. They obtain a linearized resolvent equation of the shell which yields its de- formed shape for different boundary conditions. The characteristics of the reflector material are assumed to be elastic. The theoretical results are found to be in close agreement with experimental data on gas-filled conical films. Orig. art. has: 4 figures, 33 formulas. SUB CODE/:O/ 11Z'3;-6' Z/. SUM DATE: 20Jun65 Card 1/1,L* ACC NRt AR6024038 SOURCE CODE: UR/0044/66/000/004/BO92/BO.92 AUTHOR: Abutaliyev, F. 4.; Vilenchik, V. B, TITLE., Approximate solution of Chall-lysin e uation with the method of least squares SOURCE: Ref. zh. Matematika, Abs. 0457 REF SOURCE: Sb. Vopr. vycfiisl. matem. i tekhn. Vyp. 6. Tashkent, Nauka, 1965, 78-85 TOPIC TAGS: differential equation, fluid kinetic equation, difference equation, approximate solution, least square method, nozzle flow, pipe flow ABSTRACT: The problem of flow from a symmetrical nozzle with maximum flow is con- sidered. The problem at near critical velocities reduces to a Tricomi problem for the Chaplygin.equation V00 + v..0 in the region a Q+ + 0.,with boundary conditions V=9- on the half-line 11 H 2 09 on the characteristic,l 7 .V.0 on tne tialf-li,te H 0. (Q is -A Card 11Z' UDC: 518:517.944/.947 A:dcN,"- R_ _tA R 6-0-2-4 -03-8- The following theorem is proven: If a solution for the Tricoma problem exials for a which the function T(O) - ~(O,O) is continuous, and the derivative v(0) ~01 a - 0 can be integrated, then the approximate solution in the considered region A satisfies the condition "PI &in IAO