SCIENTIFIC ABSTRACT KATILYUS, R.V.[KATILIUS, R.] - KATINAS, V.YA.

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CIA-RDP86-00513R000721120003-5
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December 31, 1967
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SCIENTIFIC ABSTRACT
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KATILYUSY R. V.[Xatilius, R.]; VANAGAS, V. V.[Vanagaa, V.] On the antipy=etrization of the function of equivalent electrons. Idet ak darbai B no.10-22 161. (EUI .10: 9) 1. Institut fiziki i matematiki Akademii nauk Idtovskoy SSR i VilInyusskiy gosudaretvenny7 universitet im. V. Kapaukasa. (Electrons) (MAtrices) (Functions) T -1 N- - - 7777--t,~, iskoy SSR. Vil'nyus InatitUto Of PhN'SICS and natheratiCS, AN LltSSR) ll--,T-:~~--,., "J 7 -KATILYIUS,), R. [Katilius,R. j Scattering on the central Potential in a high magnetic field. Fiz. tver. tela 6 no.9:2837-2845 S 164. (MIPA 17:11) 1. Institut poluprovocinikov AN SSSR, Leningrad i Institut fiziki i matemati.ki AN Litovskoy SSR, VilInyus. 1. KATIN, A.; TIGANOV, G. 2. USSR (600) 4. Cranks and Crankshafts 7. New method for testing the parallelism of the axes of crankspins and crankshafts on the spot, Engs. A. Katin, G. Tiganov, Yor.flot. 13 no. 4, 1953. 9. Monthl List of Russian Accessions, Library of Congress, APRIL 1953, Uncl. VOLKOV, Vasilly Alaksandrovich; YIJRJI,IOV, Ivan ZakhtwovIch; A.F., retsenzent; KUPTSOVA, L.D., rOALIE'lizent; 'SCM M, 4"~'~-':Ip"'OFdtsenzentj RAZa"OVSKAYA, Ye.V.p red. [Technolog of leather] Tek-hnologlia kozhi. Moskva, Leg- kaia industrilap 1964. 429 p. (1-1111A .18:2) KATINq A.I. Container tilter and multifork gripping deities of motor loaders for loading piece freight on ships. 8iul.tekh.-ekon,inform.Gos.- nauch.i tekh.inform, no.11:84-85 162. (~aRA 15t11) (Fork lift trucka) K-t,TP11, 11. V. Katin, A. V. "LiT) cancer and its treatornt with rgdon and radioactive cobalt (Clinical-r*orpholog,ical investii-ation)." Central Sci hes Roent- ,-cnolo,,-icI-l vaid Radiological Inst, Kin Pealth USSR. Lonim- i Ind) 1'Lt,, (Dissertation f or to degrcc of Doctor 'Ln Ecdical Science) Knizhna,,,a iCtOJ~JLS No. 1-'., 1956w Moscow DANILOY, Sergey Semenovich;-XATIN, Isaak Iosifovich; IWICKKOV, V.I., spetsred.; FRISHHAN,'Z-S,,-ro'd.izd'-Va; IROZHZHIRA, L.P., tekhn.red, [Utilizing the curves on preliminary drawings for ship handlingj IspolIzovanie krivykh teoroticheakogo chartezha v audovykh unloviiakh. Leningrad, Isd-vo "Horskoi transport? It 1959. 39 P. (HIRA 13:2) (Shipbuilding) (Ship handling) KATnr Effect of the diameter and shape of drill bits on the coarseness of cuttings c1rilling holes by pneumatic perforstors. Izv~vys.ucheb. zav.; geol. i razv. 1 no-5:116-120 my '58- MIU 12:2) 1. Moskovakiy geologorazvedochW inatitut imeni S. Ordrhonikidze, kafedra gornogo dela, (Boring machinery) (Borings) ID.TIN, X.P. Studying the effect of weight on bit on drilling rates. Trudy MGRI 34:55-62 159. (MIRA 13-12) (Boring) KATIN, K.P. Possibility of developing the drilling of blastholes and wells with annular bits. Izv. vys. ucheb. zav.; geol. i razv. no.12:140-144 059, (MIRA 14:6)-. 1. M65kovskiy gkologorazvedochnyy institut imeni S.Ordzhonikidze. (Prospecting) (Boring-Eqvipment and supplies) KATIN, K. P., Cand Tech Sci -- (diss) "Percussion boring of bore holes L by circular boring bits (from experience in prospecting work).-' I'-105cow, 1960. 24 pp with illustrations; (Ministry of Higher and Secondary ialist Education RSFSR, Moscow Geological ProspectinE Inst im. S. Ora- zhonikidze); 220 copies; price not given; (KL, 28-60, 160) KATIN K P Dr4114n holes with core bits. Razved. i okh. nedr 26 no.6:25-29 Je 160. - NIRA 3 5:7) 1. Moskavokiy geologoramdochnyy institut. (Boring) RODIONOV, N.S.; KATIN, X.P. Using blastholes of various diameter in workings of small cross sections. Izv. v7s. uchebe zav.; geol. i razv. 7 no.7:119-121 Jl 164 (MIRA 18.62) 1. Institut gornogo dels. AN SSSR im. Skc,-hinskogo i Wesoni"y nauchno-issledovateltakiy institut toratnykh metallov~ Ustl- Kamenogorsk. VESELOVSKIY, Aleksandr I'P ?..ev Rikolayevich; KONYUSMJKG, I.A., r, 4. 1. . red., SORKIN, M.Z.9 tekhn. red. [Radio-controlleu "i:ap ~'~4i"'i..)upravliaemaia modelt korablia. Moskva, Izd-vo DOSAAF, 1963. 80 (P&A 16:10) (Ship models--Radio control) ;4: il. !:~ STOLPXR, M.B., insh.; KATIN. N.P.. insh.-, BRODTAMKIT, T.M., kands tekhn. nauk, Answers to readeres KieloroiL 10 no,5:44-45 157. (MIRA 1l,-4) (Gases) KATIN, N.I., inzh, Testing the creep of concrete subjected to high working stresses. Trudy NIIZHB no.4:74-153 '59. (mm 12:9) (Concrete--Testing) (Straina and stresses) KATIN, N. I., Cand Tech Sci -- (diss) IlExperimentnl investigation of creep in concrete at high stresses." Moscow, 1960. 24 pp, with graphs; (Academy of Con2truction and Architecture USSR, Scientific Research Inst of Concrete and Reinforced Concrete NIIZhB); 150 copies; price not given; (KL, 18-60, 151) HATSELIKSKIY .. R.N.', kand.tekhnneukt KATIN, kavd*tekhn6nmuk; STULIGHIKOV2 A.N.p inzh. Long-open reinforced concrete ribbed arch. Promatroi, 40 no,112 3le-36 162,, (Arches) (Roofing, Goncrete) (MM 15:12) KATIN, V. Africa looks tonxd the future. Vnesh. torg. 42 no-11:32-34 162. - -7 (MIRA 15:11) (Afrieg~ blitics) (Afrioa-Economic conditions) KOVALEV., N.G.; ZMEYEV, A.A.; LUKIN, Ye.l.- FADINA, G.I.; KATIN.L y V.K..X-LYSHCHIKOV, YU.T.; VLASOV, A.V.; KARFOV, I.H.; IrTVH-Ovp A.S.; DAJUNYAN, M., red.; MOSKVINA, R., tekhn. red. (Africa in figures; a statistical manual) Afrika v tsif- rakh; st4 isticheskii spravochnik. Moskva, Sotsekgiz, 1963. 5 1 p. (MIRA 16:11) (Africa-Statistics) KATIN _Vladimir Konstantinovich; SHMSKAYA, V.A.9 red. izd-va; PAVLOVSKIYI A.A,p Wicums reae [telumon; economy and foreign trade) Livau; ekonomika i vneshniaia torgovIia. Moskvat Vneebt6rgizdatt 1961. 3~P.5 p. (Mu 14-9) (Lebarion-Econondo conditiona) (LebWn-Comwree) - I KATIN.,j,jad~w1r-, Kona tantinovich,' -.LAVRENT IYOVit, Ye.V., red.; --- ---- SHAPOVALOVA, N.S., ml-adshiy red.; ARDAWOVA, N.P.j, tekhn. red. [In Tunisia; travels and adventures] V Tunise; puteshestviia i prikliucheniia. Moskvap Geografgizp 1963. 9~ p. (MIRA 17:3) ,..-KATINP V. - -kV Strengthening the economV of Tunisia. Vneshetorg. 42 no.7:20-2.1 162, (MM 15:7) (Tunisia-Economic conditions) (Russia--Cn rce--Tunisia) (Tunisia-Co=erce--Russia) SOV/147-59-2-2/20 AUTHOR: Katin, Ye.I. TITLEs Spreading of an Incompressible Turbulent Stream over the Surface of a Circular Cone (Rasprostraneniye turbulentnoy strui neszhimayemoy zhidkosti po poverkhnosti konusa) PERIODICAL; Izvestiya vyssbikh uchebnykh zavedeniy, Aviatsioxxnaya tekhnika, 1959, Nr 2, pp 12-20 (USSR) ABSTRACT: Knowledge of the flow parameters of a gas jet issuing from a circular nozzle and flowing over a conizal surface Is essential for solving many practical problems. The case of the laminar viscous flow with a swirl is considered in Ref 1. This solution appears applicable also to the case of the turbulent flow if the coefficient of 'teddy viscosity" be assumed constant. In the velatity profile so obtained the maximum of the fundamental. component occurs at a distance from the cone surface equal to 1/4 of the thickness of the stream tubc. This is only an approximate solution. Exper-Imentv show that this maximum Is appreclably Card 1/6 nearer the surface. However, from the analysis of the SOV/147-59-2-2/20 Spreading of an Incompressible Turbulent Stream over the Surface of a Circular Cone experimental data it may be concluded that friction affects the velocity distribution only in a relatively thin layer close to the surface and its influence is quite insignificant on the flow parameters further away from the surface. Consequentlys 'when the knowledge of the flow parameters only is of an interest,not the effect of the flow on the cone, surface friction may be neglected altogether. This assumption is made in this article and, as shown in Fig I only the axi-symmetrical flows are considered. The distance t between the cone apex and the orifice is assumed sufficiently small so as to ensure the uniformity of the free stream before it impinges on the cone. With u and v being the mean velocities In the x- and y-directions and T being the turbulent shear stress, as expressed by Eq (3) in which c is a constanto the momentum and the continuity requirements lead to Eq (1) and (2) respectively. Assuming now that a distance from the Card 2/6 pole the flow is self-similar and that no friction sov/147-59-2-2/20 Spreading of an Incompressible Turbulent Stream over the Surface of a Circular Cone exists at the surface of the zone, then as shown in Ref 1, the equation of motion transforms into Eq (4) and (5) where a is a constant of the turbulence and um is a fictitious maximum velocity of the flow (which would actually exist if no friction at the surface were present), this velocity being called the axial velocity. To solve the problem fully its value must be known. It can be found from the momentum prinuiple as given by Eq (6) by considering the mass flow per second; u. is the discharge velocity at the nozzle. Using now the geometrical relations of the flow as shown in Eq (7) and continuing this with Eq (5) and (6). the axial velocity um may be found, Eq (8). By Eq (4)~ (5) and (8) it follows that the dimensionless velocity profile remains unchanged for a given cone angle a but changes when a is altered. Thus when a = 09 Card 3/6 Eq (9) is obtained. In Ref 2 the corresponding SOV/147-59-2-2/20 Spreading of an Incompressible Turbulent Stream over the Surface of a Circular Cone velocity for the case of a free jet is given by Eq (10). Relating these two leads to Eq (11). To analyse the validity of this similarity, t he graph of Fig 2 is drawn. In this diagram a =-l and al is obtained from Eq (11) and the full line represents tha..solution of Eq (4). Vhen a = 900 (Fig 3), Eq (1:2) is obtained by substitutions of Eq (13). This may be transformed to agree exactly with the corresponding expression obtained in Ref 3, from which Eq (14) follows. (In Ref 3 the constAnt--war erroneously quoted as 1.46, it should be %f1-.46 = 1.21) Some experiments were carried out to test these relations. The apparatus is shown in Fig 4. The flow was produced by a -wind tunnel with exchangeable nozzles (1) of diameters 30 and 40 mm; the cones (2) had 210, 30 and 406 at the vertex and were fixed by the attachment (3) so that they could be moved axially. Pressures were measured by the Pitot tubes (4) held in the clamp (5) which 6nabled Card 4/6 measurements of the x- and y-cuordinates. Fig 5 shows SOV/147-59-2-2/20 Spreading of an Incompressible Tuxbulent Stream over the Surface of a Circular Cone the graphs of the total pressure and Fig 6 of the static pressure for the discharge velocity UO = 20 m1sec, nozzle radius r,, = 20 julm and the semi-vertical angle of the cone a. ~ 20'. Fig 7 gives the velocity profiles for this case. The graph includes also the theoretical values of the axial velocity (0 points) derived from Eq (8). The agreement is perfect. Fig 8 and 9 give the dimensionless velocity profilesi this was obtained by taking the ratio of the experimental values of u and the theoretical value of um. The univeraal character of the profile is clearly visible. The full lines in these graphs represent the theoretical relation for the case when a = 0.07. Since Eq cannot be checked directly by an experiment, the graphs of Fig (10)and (11) were drawn for this purpose; these represent u =-f(x) for const. In this case the velocity u ia directly Card 5/6 proportional to the axial velocity, which can be SOV/147-59-2-2/20 Spreading of an Incompressible Turbulent Stream over the Surface of a Circular Cone determined from Eq The graphs show that for x >>180 mm the experimental and theoretical values agree very well but for x