SCIENTIFIC ABSTRACT ORLOV, V.V. - ORLOV, YE.F.

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CIA-RDP86-00513R001238220012-0
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S
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100
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December 31, 1967
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SCIENTIFIC ABSTRACT
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20180 Ix 810891611010100310101021 Theory of the D102JB205 interval (Ely El+-o is given by 377E - (1/6) ax(V)dEl. Here, a range of energies is considered, in x which the actual cross section differs only slightly from the mean arose section: .1(0 If B + (a 6, then 0-a a a jig By substituting this result in the initial equation, one obtains a simple' expression for *[Abstracterle note: This formula is incorrect]. The correction to the mean cross section is calculated next. This correc- tion determines the dependence of the arose section on both the absorber concentration in the medium and on the temperature. The cross section for Card.2/8 S/08 61/010/003/010/021 Theory of the ... B102YB205 the energy E is represented in the form of a sum of the contributions of the 00 various resonanc'es: (E) 47(E - E;m) where m denotes the m-th x resonance. The total cross section is given by OD 6M (E - Em) + do 6 + a The subscript y refers 1 ry pot r apot M.-Co to a certain system of resonance levels which are characterized by the total spin J and the parity. The ordinary formula m M Om t(E - Em 2; F/&), where aOm and are the cross section in the XY xy P xy t maximum and the Doppler function, respectively. Next, the case is discussed, in which the Doppler function is greater than the total resonance width, which is characteristic of heavy nuclei. Here, the form of resonance is satisfactorily described by Card 3/8 20180 5/089/61/010/003/010/021 Theory of the ... B102[B205 Em =. L 2; r/A) 1% -L exp Supposing that D is the mean r 2 & 1 &2 1 distance between levels with given J and given parity in the energy inter- val concerned, and that the levels are equally distant from one an6ther, it can be shown that taking account of the spread of IR leads to a deviation i of 4-59% from the mean cross section. Consideration of the distribution of reduced resonance widths has a much greater influence. For nearly equidistant levels one has (fo) (10). Now, the mean value of the product 2 2 xm -(y + mb rT i. -(y+mbj,) axar aY e i dr is calculated: Y71 MMI Card,4/8 CV41M - S/08 61/010/003/010/021 Theory of the 01 ( Ij, dy+ BI 02YB205 (12). + O(Y-ibj, A dy (12) Q(u' Z) - 00 e-11 2(z + M) 2 is a periodic function with the period z :~7 M.-OD it ic expanded in a Fourier series which converges rapidly for uIkev. if the expansion is discontinued after the second term, one has Gru , Z):~.' 3Er (1 + 2P-r* /u cos 27tz). Substitution of this expression leads to u ;-ya' ( 2 eip Y + + -.~r- T. 1- (10) (16). V 2n- SX Card 5/8 20180 Taeory of the S10891611010100310101021 B102/B205 Sx and ~x account-for the effect of the distribution of reduced widths upon the cro!;s section. The function (f7) vias-calculated for one (0,',) and tvio 42f427 channels of the reaction Card 6/8 S/08 61/010/003/010/021 Theory of the ... B1 02YB205 (cf. Fie.) with a and P [I> 1 ITM WV/50-"-4-36/51 O?WR- R-rox-, S. L., Candidate or j~si.gi..i saisetwo Tr=2 Prabl... of U.1agical Phystolma (FT-bloW -kolOglebaskor ri.i.i.drio PZU012U,,, Ilk 25SN, 1". 11~ 4. VP 12-125 (01112) ABSTRLM -h L13, urAc: Cc :ra~celhal`l by ths.Zastitut fIS102001 IS. 1. P. .,I., (P'bfT li.6 "I 1-utu 0 lawns 1. P. rovIdw) Is Loulngrad bet:,&:n January 12th and Janoar7 17th doo1% with theve prubles.. k1t that 58 report. I.- d.11,arot. o.g.w*-2-A22-- .1. pk. about -Z.w~utW TV-do of &.**at" of the Xcologlo&T-- P Y lological speclelitation, it usawals-0 V. 4, 3127"ov so :Scologloal ?actor. it Anisal fty-lolov4p 1. D. S`Lrox-.111 IF So tho scoloel at so& Balance in Several Z4 Trtbrt and A.,Mlotly spoke .b*' I the Co.r.rotl'. Chat To . w .. sea rby-1.1.61-1 Posturv. 1. labOlto and Rates is coscsoction with Parti-I-Iti.. of 7beir zcclq~rj To. ut!Fr. X- 3.4ra., rws;4~t.d Ggle,92 Choze- ;-Ini.. of of $Paris. of Cra)oo So us- Ca~-d 112 ..d cs .1 Th.ir C..dltlvw spoke &best i, ;t it-l 7, and .1 of k..4-yy. ht* C. f0 act 71.04.g of the td lose c pc*. b-% 'the It.rcel Stru=%f Amr 7- brat.. ad Some Problons of Their 1-#64192*11M by 5"Is- 612-Physiclogical methods's -;_j&L-zo1z4kvv 40631 with -the MorTh.;F Tarl.bIll-t7 of the F.-rzL&tl- of Rodents V.d., kl~ V I Conditioce-8 1t;x;.; ulabukhoi. S. A. P.zxv.,yst ap I I V&rl=. ftecloo and G.ographl..l pov.l.tl... of a Ty" cc gandstone-1 a. T. Live". 4 T por . ~4;Y.Mm~ ~ctbo ~:~vsllfatlft or th: Moot or let Is %bolt rova:utica the woobbre if sh C..f.-.. . d.rlic.d the great LoPcwt&AcQ of -o02Qff1*Q1 X. i.lw and the vc.t iportsul -or* of ftrUOr -b SPICS-1 -tt-otlm -a P&L's LT lb* SOL' r!' -1 by .-leglote. soclasclets. at* blochoulsts. prof.; BUDNIK., V.S., kand.veteriruaWkh nauk Epitootological significance of the characteristics of the tick factor in piroplasmosis in horses under the natural conditions o'L the lower Volga Valley. Sbor.nauch.rab.Sar.NIVS 4:101-110 160. OIRA 15~7) (Pi-roplasmsis) (Volga Valley-Ticks as carriers of disease) (Horses--Diseases and pests) ORLOV) resiep prof* Spotted sualik (Citsllus suslica WM.) as a carrier of ticks in ths SaratVV &rs& Of the VOIP VallW. Trudy SZVI 11:255-269 162. (XMI 161?) (Saratov Province-Farasiteg-Busilko) (Saratov Province-Ticks) ORLOV T8.1 0 imb. Start and operation of the vater supply atructures of a state regional electric pmer plant during low'temperatures. Elek. eta. 34 no.1:79-80 Ja 163. (MIFIA 16:2) (Electric power plants-Water supply) (Hydraulic structures) ORLOW.Ye.I.(Moscow) - am Vntermpaat on the Black Sen. Priroda 44 no.8:115-116 Ag 155. (Black Sea--WRterspouts) (mLit^ 8:10) '0 46-3-11/15 AUTHORS:Gershman', S.G. and Orlov Ye. F. !Z_~~_ - --- --- TITLE: A Correlational Method of Measuring the Acoustic Ratio. (Korrelyatsionnyy metod izmereniya akusticheskogo otnosheni- ya) PERIODICAL: Akusticheskiy Zhurnall, 1957, Vol.III, Nr 3, pp.285-288 (USSR) ABSTRACT: In considering certain acoustic problems of architecture of enclosed spacest the concept of acoustic ratio is used (Ref.1). The present note describes a method of direct mea- surement of this ratio in an enclosed space and a number of results obtained using this method are given. Suppose that in a closed space a linear sound transmitting channel is working, emitting a sonic signal x(t) . Using the prin- ciple of super osition f,jr a linear system one can say that a process y(t5 received at some point within this enclosed space is described by the expression: y(t) = x(t - 9) f (9) dQ (1) 0 where f(G) is the response of the system to a 6-impulse. Card 1/4 It may be shown that the coefficiant of mutual correlation 46-3-11/15 A Correlational Method of Measuring the Acoustic Ratio. Ry between the received sound y(t) and the emitted sound delayed for a time T by the process x(t-T) is given by: 00 R 19x R (T Q)f(Q)dQ (2) XY cry xx where ax and Oly are the effective values of the emitted and received processes respectively and Rxx is the coeff- icient of autocorrelation of the process x(t) . Eq.(2) gives the relation between the coefficient of mutual correl- ation, the autocorrelation function of the emitted signal and the response of the sonic transmission system to a single impulse. From these expressiDns it is shown that: CY r r . is the time R with T where Card 2/4 y 46-3-11/15 A Correlational Method of Measuring the Acoustic Ratio. taken by the ith wave and a i = UiI'X where a i are coeff- icients taking into account the divergence of waves in space and their absorl-tion on the reflections. Thus, R XY turns out to be a direct measure of the acoustic ratio. The expe- rimental part of this work was carried out using the ap?a- ratus shown in Fig.l. The apparatus c)nsisted of a corre- lation motor, I (cf.Ref.2) in series with a delay device,2, and a noise meter, 3. To the radiator, 4, a noise signal x(t) was applied. T~fte position of the radiator was kepi fixed. The receiver, 5, cDuld be placed at 7 different points along the axis of the emitter. At each of these points R XY ZT) was measured as well as the level of total sound in the enclosed space, i.e., 20 1- cr The results of measurements are summarised in 3 figures. The following persons collaborated: E.L.Feynberg, V.S.Grigor'yev, N.S. Antonov and V.M.Shatalov. There are 3 figures, no tables and 3 references of which 2 are Russian and 1 English. Card 3/4 46-3-11/15 A Correlational Method of MeasurinC the Acoustic Ratio. ASSOCIATION: Institute of Acoustiaeof the Academy of Sciences, US-OR, Moscow (Akusticheskiy institut AN SSSR, Moskva) SUBMITTED: May 14 9 1957. AVAILABLE: Library of Congress. Card 4/4 69077 q. coon S/l2o/6o/ooo/ol/ol2/05l AUTHORS: Zverev, V.A. and Orlov, Ire.F.9192/2382 TITLE: Equipment for the M;a~fiur6m;iit _df the Spectra and Correlation Functions of Low-frequency Processes PERIODICALs Pribory i tekhnIka eksperimenta, 1960, Nr 1, pp 50 - 57 (USSR) ABSTRACT. The instrument is illustrated schematically in Figure 1. S is a light source which illuminates two parallel films n I and n. . The processes to be investigated g(xI ) and :(x) are recorded on the films along the 91window" having a length D makc ~ 300 mm . The transparency f(x) of the film n2 as a function of x corresponds to a time-dependent process f(t).x = vt , where v is the velocity of motion of the film during the recording of the signal. The light transmitted through the superimposed films t1l and n 2 falls on a set of photo cells. The curtent of the photo Card 1/5 4/ 69077 SA206o/ooo/oi/ol2/051 Equipment for the Measurement of the SpecGR2/2 %wrelation anA Functions of Low-frequency Processes cells is proportional to the light flux impinging on it and can be expressed by: + /2 f(x)g(x1)dx (3) D/2 If the film f11 9 having a transparency g(x I is moved with respect to r1 2 by a quantity the current is: +D/2 i B_J/2 f(x)g(x dX (4) The quantity measured by the meter I (Figure 1) and recorded by a registering device 2 is proportional to Card2/5 the correlation function of the process f(t) and g(t) at the point By changing which can be done by qX 69077 S/1206o/ooo/ol/ol2/051 ZjP2a/jA�2C Equipment for the Measurement of the Spec orrelation Functions of Low-frequency Processes moving one of the films with respect to the other, it is possible to determine the type of the correlation function. In order to determine the bl)OCtrum of f(x) it is necessary to express g(x) in the form: g(x) = cos kn (x - 4) (5) with different k n If k n 2qu/D , then: i = BDC cos (k 4 ) (6) which shows that the amplitude of the output signal is proportional to the spectral amplitude of the signal f(x) . The instrument constructed on the above principle had the frequency range from 1/300 to 3 c/s. The averaging time could-be as high as 300 sec. Some of the Card3/5 experimental results obtained by means of the instrumen VK 69071 S/l2o/6o/ooo/oi/oi2/05l EJ~24f~82 Equipment for the Measurement of the e a and Correlation Functions of Low-frequency Processes are shown in Figures 2-11. Figure 3 shows a comparison of the correlation function measured by the instrument (solid line) with the calculated results which are indicated by the crosses. Figures 4 show the response of the system to a sinusoidal signal for various window lengths. Figure 5 gives the cross correlation function for a pulse train having a mark-to-space ratio of 1:2 and a sinusoidal signal. Figures 6-8 dhow the oscillo- grams of certain processes and their correlation and spectrum functions over a certain frequency bandwidth. Figure 9 shows the acceleration processes in a seat of the car, type M-21 "Volga", produced at the Gorlkiy Car Factory and the oorrelation function of the acceler- ation curve. Figures 10-11 give the recordings of human heart signals and their autocorrelation functions. There are 11 figures and 4 references, 3 of which are English and I Soviet. Card4/5 69077 S/1206o/ooo/ol/012/051 81~2 218 Equipment for the Measurement of the Spe k n9 Correlation Funct�orLB of Low-frequency Processes ASSOCIATIONS: Nau,:~hno-issledovatellskiy radiofizicheakiy institut (Scientific-research Radiophysles Institute) of Gorlkovskiy gosudarstvennyy universitet (Gorlkiy State University) SUBM17TED: December 26, 1958 Card 5/5 S/ 14 1/ 6 VoWoW oo8tW C/, 914400 E192/E382 AUTHORS: Zverev, V.A. and,_Orlov, Ye.F. TITLE: Information transmission Rate in a Channel With Multipath Propagation PERIODICAL: Izvestiya vysshikh uchebnykh zavedeniy, Radiofizika, 1961, Vol. 4, No. 2, pp. 282 - :292 TEXT- The problem of channel capacity of multipath communications channels with constant or variable parameters has been considered by various authors - R.L. Dobrushin (Ref. 4 - Teoriya veroyatnostey i eye primeneniye, 3, 395, 1958), B.S. Tsybakov ( Radiotekhnilsa i elektronika, 1958, 4, 1427 - Ref- 5) and J. Feinstein (J. Appl. Phys., 26, 219, 1955 Ref. 6). The problem is investigated further in this paper. It is assumed that the investigated channel is in the form shown in Fig. 1. The signal x(t) propagates through a multipath medium by various routes and at the receiver it is in the form Card 1/13