SCIENTIFIC ABSTRACT KOLMEROVA, C. - KOLMOGOROV, A.N.

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SCIENTIFIC ABSTRACT
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' 5~5 ~ ION NR: AP5019226 ACGE .S han,-sm is stmxested accorrding't& which NaCI, which initially isadielect-ric-, wave front into a 3eMi,,aducting s'ate wi'h donor le,,els. "Me concentration of the donors generated by. the shock wave froL. du-.Ing plastic 0-3 in the condlictior. band are generated asa Free caxriei- reaches 3 - _ . r-skdt of thermal excitation of ejectmns from the donor ie~mis. Orig. art. rias- 13- rormtaas aad-, -3~~rl ASSO~"IATIGIN: none -M -S a v Cr1rd 2/2 REM .- -14 oml k~, KOLNEROVA,Czaslawa; MIZZ'Xioczyglaw Cathode follower and Ito use In physiology. Acta physiol. polon. 11 no.21341-344 Mr-AP 160. 1, Z Zakladm Slektroulki Prseowslowej Politsobiniki 61"klej v Gl1w1cach, X14rovulk: prof. dr Ins. T. SeSajewski; I a Zakladm Fisjologil Slasklej A. N. v Zabrsu-Rokitnicy. p.o. Klerown": dr K. Mmusee (XMTROPHYSIOJWI equip. & suppl.) KOLKEROWA.7 C. WA90WICZ, B. Electric-resistance strain gauges. p. 6* MUM. AUTOHAVM, Y-OTROIA. (Naczelna Organizacja Techniczna) Wars%ava, Poland. Vol. 5, no. 1. January 1959 Monthly list of East European Accession (EFAI) LCI Vol. 81 noel , July 1959 Uncl, IDUMBOTO mahinist skshavator46 Work wIthoat Idling, Mot.ugl*5 nco4:12-13 Ap 156. (KM 9:7) Orusnotak B"In-Strip mftlag) AY. Ver'ber'Nonvergenz Von Reihon, Ll'ren Glieder durch don Zufall '-)estimmt (19 0- werden. Matem. sb.t 32 25 668-' ,7. So: Vathematics in the USSRs 1917-1947 edited by Kurosh, A. G. IS.'arkushevich, A. 1. Rashavskiyv P. K. EMscorv-Lenin.grad, 1948 IXI01 7--tw-I OZ I I Ids a I a 91411QUu1st6lim u a 3"4:a A'v ii 21 m ]I u a p a if u x A 1 1-2 I_ A_ L :0 00't Aftl4akda"JI Mm a 0 0 U. &"kftWft~00' 't. scl~. 4. t-pr.- Im 0 Fie Gammon raWm. whvd is this. cakulation of the VOW& am : (m "W'VISM. cds~~ in twit =the pmjoctim of the path of it Wte 0 pirtkisit mdargig DKIIIIII11M H. A. a 44 a t3 61 a ~00 00 goo COO me see now ae* %4W&j Ir 4- 041 vitill 3W all all t2 I I A A I I a ow 0 1 Ili Is Ia a 3 1 PrIvIltrorm Ono[,* Ran list 16;09 0 000060400000*00000 0000:6:000000000000* OT44 o~000000000000*::ol::04io0ooefoooese'soosoo: -IVLA-. N. tilim n -n !ntur. 111ptem. SB., 32 (1025', 6L6-667. 0 printsi:.Oe tert Zur detibing der 'Intuitionistischan loFik, MAII, Z-0 `5 (1932), 58-65- Tooriya i nr3ktikn v intem-itike. Front nauki i tekhniki, 5 (10,36), 39-12- Sovremennav AemUka. SB.. Stntey po ~il. 11-item, M., Uchpedgiz (1936), 7-13. Ylyuton i sov-mmennoye metwaticheskoye myshleniye. V Ivi. ",-,ovkwskly ivAversl- L un-ta (1a46( 47-52. ,et-paiW~ati Taaaka Wy-utona". M., !zd. 5 Roll russkoy nauki v razvitii teorii veroyatnostey. It, uchen, zap, un-ta, 911. (1947), 47-52. Zur topologisch-gruppentheogetischan begrundung der geometrie. Gott. Nachr., 2 (1930), 208-210. Zur begrundung der projektiven geometrie. Ann of math, 33 (1932), 275-276. L.ur normirbarkeii eines allegneinen.topologischen linearen raunies. Studia math, 5 (1935), 29-33. Uber die dualitat im anfbau der kombinatorischen topologie. Matem, SB, 1 (43)s (1936)t 97- 102. Les groups de betti des espaces localement bicampacts. C.Ri Acd. Sci., 202 (1936)3 1144-1147. Proprietes des groups do betti desespaces localement bicompacts. C.H. Acad. Sci, 202 (1936), 1325-1327. Les groupas de betti des aspacbe metriques. C.R. Acad. Sci, 202 (1936), 1558-1560. Cycles relatifs. Theorame de dualite de M.'Alexander. C.H. Acad. Sai., 202 (1936), 1641-1643. Uber offene abbildungen. Ann.of Math., 38 (1937), 36-38. Une serie do fourier-lebesque divergente presque partout. Fnnd. Math., 4 '(1923), 324-326. .(CONTIum) KOLHOGOROV, A. N. SUr 11ordre de grandew des coefficients do la aerie de fourier-lebasque. Bull. Acad..Polonaise (A), (1923), 83-CA. La definition axiomatique llintegrale. C.R. Acad. S-.J. 180 (1925), 110-111- Sur la possibilite de la sonmation des series divergentes. C.R. Acad. Sci. 180 (1925), 362-364. Sur '1a fonctions hamoniques conjuguees at lea series de fourier. Fund. Math, 7 (1925), 23-28. -Sur une aerie de fourier-lebesque divergente partout. C.R. Acad. Sti. 183.(1926), 1327- 1329. Untersuchungen uber integralbegriff. Math. Ann. 103 (1930), 654-696. Sur la, convergence des series des fonctions orthogonales. Math. Z., 26 (1927), .432-441. Sur la convergence des series do fourier. S.R. Acad. Sci. 178 (1924)o 303-306. Sur la convergence des series i&a fourier. ATTI Accad. Naz. Lincei, 3 (1926), 307-310. 4uelques remarques sur l1approximation des fonctions continues Matem. SB, 41 (1934), 99-103. Uber die beste annalerung von funktionen einer gegebenen funktionenk-lasse. Ann. of Math., 37 (1936), 107-110. 0 neravenstvakh mezhu verkhnimi grarqami posledovatellriykh proizvodrtykh proizvollnoy funktsii na beskonechnom intervale. M, uchen, zap, un-ta, 30 (1939), 3-16. Ein vereiri~achtes beweis des Birkhoff-Mintachinachen ergodensatzes. Matem, 3B., Z 367-368. CONTINUED: A. N. Lfber kompaktheit der funktionemengen bei der konvergenz im mittel. Gott nachr. (19.31) 60-63. Zur normierbarkeit eines allgeme-Ines, topologischen linearen raumes. Studia IlaVI.P 5 (1934),, 29-33. SO: Mathematics in the UMM, 1917-ol947 edited by Kurosh, A. G. Harkushevich, A. I., Rashavskiy, P. K. Moscow-Leningrad, 1948 wil (con I t) (1930), 415-45F, (Yest' rusi-:kiy perevod. Sri. 327) Sulla forim, gancrale di ur, processo stocastico o.-~oE--:eneo. Atti lccald. naz. lincei, 15 (1931), 805-~T8- Ancora silla form generl-le di un procosso stoeistico arrc.r-eneo. Atti ;'Lccad. naz. lincei, 15 (1931), 866-869. Zur theorie der stetigen zu.'Lalligen pro---esse. Y,ath. 10,8 lj~a/-160. &ir thaorie der rarloffseheri an. Lath. 112 (1935", 155- 'G. Osnavnvye ponyatiya teorli veroyatnostey. Ont 1 (1936), 1-P0. .K. statisticlieskoy teoril la-istal.lizatsil metallov. Ian, ser. matem. (1`237). 355-360. Tse,)i rarkova sc schetnyr. chislom. vommozImykh sostoyaniy. E., Byull. uu-ta (A), 1:3 (1937), 1-16 Ob analitichasIcUrh metodalch v teorii vcro:~atnostcy. UsepM mllltom, naul~j 5 (1938), 5-41- (Perevod (10)). Zur topoloaisch-Crunpentheoreti-schen berm-,dur-C, der f, r N' hr eomtric. Gott. ac 2(1930) 208-a0. Zur lbavre-n6mg der projelldiv~zri goometrie. .1m. of '.---atll, 33 (1932), 175-176'.. KOIFOGOROV, A. N, Krivyye v gillbentovskom prostranstve, invariantnyye po otnosheniyu k odnoparametri- cheskoy gruppe dvizheniy. Dan, 26 (194o),, 6-9. Spiral' )Inera i nekotoryye drugiye interearWye krivyye-v gill bertovskom prostranstvei::--- Dan, 26-(1940). 115-118. Statsionarnyye posledovatellnost i v gillbertovom prostranstve. M., ByUl un-ta (A), 2:6 (1941). Sur la loi des grands nombres. C.R. Aced. Scl., 135 (1927), 919-921. Ueber die swmen durch den zu fall bestimmter mabhangiger grossen. Math. Aim., 99 (1928), 309-319. Ueber das gesetz des iterierten logarithmus. Math. Ann., lol (1929), 126-135. Bemerkungen zu meiner arbeit. Ueber die summen zu falliger grossen. Math. Ann. 102,, (1929), 484-488. Sur la loi forte des grands nombres. S. R. Acad. Set., 191 (1930)9 910-912. Sur la notion de I& moyenne. Atti. Accad. naz. lincei 12 (1930). 388-391. Ueber die analytischen methoden in der waWrscheinlichkaitsrechnung. 14ath. Ann.; 104 Flatematika. ESE, T. 38 (1938)p 359-401. Lobachevskiy i matematich"skoye myshleniye XIX veka V ~m. 141kolay Ivanovich lobachev- skiy. M.-L., GTTI (1943), 87-100. Nlyuton i sovremennoye matematicheskoye myshleniye. V SB. Mlockovskiy Universitet - pamyati nlyutona.- M., Izd. un-ta (3.946), 27-42. Roll russkoy nauki v razvitii teorii veroyatnostey. M., Uchen. zap un-ta, 91 (1947), 53-64. SO; Mathematics in the USSR, 1917-1947 Edited bf Kuroah, jk.G., Markusevich, A.I., Rashevskiy, P.K. Moscow-Leningrad, 1948 KOLMOC;rovt A" N. "ihe Local Structure of Turbulence in an Incompressible Viscou3._4quidq"% Dokl2& AN USSR, Val XXXO no 40 1941. 0 # fee A -to to U-N 1, )v m u a id a ft u- a * if 44 a 46, 41 I to ti it u w 4 L 1L Am4 - . of L - __ __ _ lop 4" 1 m t ut ..R in ~L s_ - Of .Go 00 9 00 Of -00 00 00 0 a 00 xb~ 0 doe Aw : AA 0 ,444 oo w LOINAIM CLASWKAIM Jim amw off I low so"InT ualic"t avc a.. M ' 0o F IT Po 11 . a-~ ~.t, 0 04090400000964,941 . . . N t N ~ on I 1 4 cw 0 I 0t v W.M.... 41000, **fees 00 0 MIMI MOM Z_ 1: 7 -0 NaW -4 ~Wqwrowalp iet qC% 19 t _ Ik "W4 o I 11(lear L hpannt-d by thv x, Denoting scitLar P"l- wa-sve tkir the- cmdir~an:C4Cj-MiniMUMtEM__ _1 Oft 11131 "4 , hNnnA is till- (-rt jCCtI-(3tt7T tier ft. on-A.( that C roll lts -derived from a. jpIcs and ` l lit- fliv nornind (IjUltions for the aj and have a sOIU- ~rive thi ir main results by a cumbemme seL of c;Ll(:u Lyn ~ia, V. d"LL-rilu"'In I 6-n; ffgeeb r-a- - -,%r -Lie paper is written'ta ShO w 11OW this _c-_-qpdition~ Can be alic! tv IF~ h it) wri C, I hal. 11" _!i, of A are -Indom variables methrxk are ill IsLrate(I is fnljc,,,,, I M I OBI ISMI 1; 111, .111pi-miriale Mcarl vaiwe Qp~!r4Lwrl, conaants. We MiLke LY experimental niler- wd Sim!- :, 1~ . M'i ill-!, 1!",- a :he 1 and r'8. thus -etf rmininp a St-, (if n --I . , ! w Ivr:~vs Ait =,raruj AIL"l-kx-nW. in LuJidean N-s cc, T.1j, _pa_ COMM 'I, ej" ' - fmq. km The 11-distribution Ind dem - - - r= I. ff;_tn. We 5appme that chly rank of tile ma ",'x IiNtits and o( oi con riden 7 c :n, -to . _a~ _ C;qUati,, E;.tftg~ Cannoi: ill the qignificaticc of Ehe dispersion matrix qq, vcneral k r satt, ted; w! seek. thcref"C. the lawt rpa-,Ori - Va.) A I Prown (Alex,ind-ia , V _0 No . - -l" 401*609640404 o 0410 food 9096099 l, 49 te MAUI - - -00 ~4 00 SUJO A.; . I .- 1:1 i go a ova 0 00,e 1 .040, it-so of 40 * FF Ite'starbi tole r See M6T&LL~AL UUUTW4 CL"WICATON ---- 1.40*0 CW INN ll"Lmo got. ad a 11 0it a11a 0 9 dig 0 410 0 0;06 000 00 ~40 S 0 0,0 9 0 lie OL Illfee 0 : 4):: v 00 0* If. 0 el o 0 ** 0 0 ~*g * 0 We ~ 0'*-*.* " * * # We # 0) 0 0a so's & KoIniogoraff, A. and Drilfriev, N. A. Branching vo- c astic rocesaes. I if Jo: t~ a a ~Inwit' T wun W : D bead ot nai affjALTid i~ ri mtor who a "d- ~ Ai~ kth component is the number of ohiects of type k at time t~ the a process is then a Markov process and the qrzindir-! !ilf~ry nf methfxls itdapteA to this special cise. Wtien n = 1, riw pnxetis t~ecuriles tile bir-h xrx-c--i s t u,];(, ;n.wv --zi; e pit. R. A~ -66.tvan -a I netvm&4 i mWdis,,ribtmon, and sh,~w how simply thc. differential Nuation can be i1nd tile Eransition probanuities ot asiniple birth process rfo stochai~t~j?i San -0 n la .1.)t1uoL-,orav, A, N., end Savor, The Wcu- ne contient wirim nmmgmu~v -IyAnt i .1 Cyanov, 13. A. 7~~~bahilifipq 1 i ,, z' i&ur d*un groupe tinal tw tra Y1 r bran -hink randc m pr,, Iimu-TT-auk formacon., rnnv;r~!rn, u n ~j -des taw iukofrf~_ %WKtg~ ~nratribid" A -A Ict Vpm 4 PM tit 'p" ttuxtv pnerafrtc~7 )~ -, - on n' xj~ Wappartenant p a, des ~r"Ipeq HaFs' u qi)_ S1 .t r)=A(r). es[A(5614~ par ft.eu de. T~, un 6c.-ira ~P_ nu licii de qp~ Ot ~li lieu de fi.: x) 'I h6orNnc Les relatimi.5 -- = mint fauL uu Lypefw4if dout L i,,q f7t-!r~-, derneurent inva~rialfes, que fl(% -,I' ~'~s Part; ICIV(i 111~:: p.~xlwie que deg pkimiul-q du 1,; ".-deurs dt-s '0. pour 1'~- I Oulawm te "tenle "w imWn"T"mable ctudj6 en detail, -orTj- dit Ea_-Ll i: '_0 c-L mcnt !e c.-1:-! di,, 11.cf ctu -as discret, dc ses oat-6,111" previ-ait une r,"! N, ~i 'Y',,i k. N Sc 75 - C.1w ilk, kn ~j*a~j' xii ;)P)!. S2 U 4 .?Purl U c.11 aj (ito 143 V =Mp 1,41111n ". va 'i~ I " '-I .I 'ii "141stl' 0-4 ii rur 11?ur ;4U!1 ptml-lp 441 116~ZIA k -I is! E4 J, = I. r;ln~ -15 :~~;Aj-jq P#3 U9 P1 kv *A)!fvqUA" b6 vC1 ~kl Sol t;uco! VWP P! Uzi 41A Jul ~ V-1 I i rp, 1*0 2 4f 17*00 -1 f Mir ;16 ~j Unj n4paa-. tjo Mila ;0 Aap ultra tour- Jr. vFm.'1 41-~.' 4.71, Oslo A- 1 '3 mph' I u xi V, r, 13 If 141111 -j DI 3V Jil. 14u.) 1-~j 19 01.10.1 u," Q-1 I uds: juj &lIpp; ai 3o a%vap Z) )q ~.-b qu o 'WIN f jx1t I:adc -oli 1'.0 :11~! pe iuo"j 11 nal 901C q uigq9IJjj 4q px 1,1% :IAN; .!,r. 10 a 21 4; -)s I APLIO. J~A III J~jcl vq... .0 I v I ILI; 1Q1 Ul 1110111%1I I t If t 11ouq:) 'twiroq'i al;w I I ~laq; It i LIC I Ir I ~-)qj V &III,ul-11.1 '-x ~ MI pwullil"Jil ,JIB T, )U;" 154 ir .14 put CT. I IIm,lljj(, quirlu I~' ,.I - uc. x-11 ~o jp~~T I- al u D ?11~a-v, q'Pss tri 1.401. A 777. 7, ~7-1- AR V'36 e 16 itiolE I Y eK~- MULUnA lke~ fmt - - - :77. ls;R - let- PjXl of M , . 'T i, 7;w VA -MIMV -1 t. Z~ - :7 1 1 - 7URP RAI)- 4374s[- U 1.j rjl !~M l ti 15, 1 11 ita):" ~ - i o I-so. -wx 41 0 M~ ~j v!i :,j aj, k d T1 U it, l 14. ILL Mr. Pi~ L p aorl M it D 'q, 21A tp, j . t~uo_ .1.11d ittl:) Vln,.4 jjetlii;.~ j; j4IUo ij-,~ turn 1u;q)(1.) pu; D'Id 1~ tjU N\1 ;jAil. M NOut 0, hold 1. .11;)(1: ;o lJoIT'AM .1 n d pb p.1 00 , I .,; ; -, ~. T, ~ 101 UO XV9, ~11 Ipl." p41 ilp Ii t' t; I Is to (kq (TO11 I U I put )tpT 1xii t: lit nv! .1 VI V T 01M Fin I, 1~. Ew mi 0 Pill 10 i 41.a4g~g- 41" Lit Ln y ft I I N-IN N" % 1 7% x"11 IX 5 , C11.1ptv, IX: LcAal lill'it theorel", (A tile most invaltvible comn-endillm work the subicct. and is the more striking t-m rtam i i , m -at System-ittit; and rig-GFOU8 -"M Ld- h -- ----- --- --- Sol do P" vwslld wa Iwo. do a jAWArAd IN Isar %-mk4 dm. to go =. ow raindly v a I or at raw mks. dUft kW pw growilk of an T=* b"u, PK;Mva" tim tow. to" Ow Poe* al mm, a 3-dki"WiWAI Tbo"Idarw"te.- carempoJing fty fimnion Im ibe 8) to a givets womb. - I 9"th. 'w- I: Ira- A. M The "Ititfor of a pmblem In the thmry W1, -"fiim c I ~S iju qt i a n a 7a- lp ~+6 - B?r t c:btro 6r tcwi6 F4. h fit , V* ini nnd in 4; ~ . , " 1 , -UCP l Al ~mm I - l WV~ ~Iaal ~r;ait -I)L~ lot 'Y~ MIIWN~m t-h-lqui ouf~a- e -0 it-of thii-iatc~ral Lqua N ~~--Y)f tyx'~i and that it can 6-- ,b~-aiucd t;-y oe r"I"Vrino 11 A.- e Source'. mathemd-cal- Reviews-, - IG, go, 101 'li Vi. T, I fin _V7 1r4 Irv suix . sa;mq, .1 (Art 1 1, 'ej wow p p ql ~j it, It X'~~,Ypvj 1% UIP-A Utj~ A(l o, I st ~ V '()I pu ,y., Os: Z V: -it 7 I ilie, J~~Jj~q vg_ 11614? 10 A T3 Ac Auto, T 1-7 rv .tT 1, Ra f .77 P!J! N "ST 'U X~4 ju ijui~ mo, t 110 10. c t! U, a, J, via P. J'u jtoD D, I' jp: 0=1 (I) M-, .1141 iM, P; ii U j ;fql tt, U3 I w n i u, I\, k 'i J -"a T, It ttzi)44 ~~,.Oqrx i6d st If PA t., 41 TA I ~ 10 E-11 DRO jr, 'a koh q 011 V 9 IW!-~*.- ui -tz" ,E tj, ~4 7 imt. D ~Tumbulmt JF ''Acad, ,:r j:- ftt! M --of - dliArib OF, ~Z; W wllk Koji-,CGOROV, A.. N. (ACAD. PA 156T91 YAN A. N.- --l*- mffj ASTI 0VA.,-B.-A.v--KOLVOGORGVJr 2. USSR (6m) 4, Science 7. Entroduction to theory of probabilities and-iia ics statistics. Per. a angl A. S. Fionina i As As Petrov&. Pod Red. B. A. Seva-stlyanova. Arleyp N.; Bukhj K. R. (Authors) Fredial..A. N. Ko]lmogorova. Moskva. Izd. Inostr. Lit. 1951. 9. Monthly List of Russian Accessions, Library of Congress, January. .1953. Unclassified. KOLY,OGOROV,, A.N. gMgyenko B.V;, gs Kolmogorov, A.N. Viggetlen valo'sAnuse'gi viatoz6k hatkraloszl 6 Limit distributions f6r sums of independent random variables."] E Akad6miai Kiad6.. Budapest,, 1951. 256 pp. 32.00 florints. Translation of Gnedenko d K imo , PredelInye raspredeleniya dlya sum simyh slu~ajnyh velian _o gorov nezavi Sin -rd;a-teh12dat, Moscow-Jeningrad, 1949; these Rev. 12, 8393 The translation is by I. F161des. SO: Mathematical Review Vol. 14, No. 3, March 1953, pp. 233-340. IT A-14'. pn the C A -&etchti~ a med wh j AltQ,%ur, glyrn by :1 J. Lably 44jit4ve mm-,, - ca wy set, avolet (I be 11S -31 1411 1 -ts element4'ry fe,L:5 1.A*t - jact"'m dcArod f4r all 4t~S- 1et .... .. toe subiamil ~c v iti,41-e -xist* a cpunP A C~ ua- let tb!6 t f "ti Am 4 0 Se he jahmum beinj .1 k 11. ILA t A C, LIA.. fno su.:h (i A t~ A + I-I. A" itxb=t;-'p of b' .-akle U, for a1l Aea, t e equah te fn' K ;'ates -111tains The, apdw ij M~Ik a 11L, and thii tri Surabili t y ia C I c~ U. V., Lc,%. t to tlhiZl~ surabili f i1mg whell ld;t~ft"Oeo:t ntho y th t a. se;~, jo cj~ oi (.-,-ich I r(O) ~n on &~. ,n%triwti above I an IM: I tjoi ib are ii~eaicro (1) rfi~ A la:-gest set wglit 40" 1 updel the u;nons and in s-, (2) ."S c0 CA, thr.i $c tabuvc ont; d m(4) - m(A, dit -L, 4 if ~~e f4jiowing t, TI is aciountahic 8ub'' IV' J, mw couintable wu I ~uai ncftl constru, -tion m aome Omple ~-- M. sem Fcr'~'em--1npjt-. let ~wl let I Z, X2 I-- a T1 I e t ~d be Om fm~ily all Xts -J*~,):" t t. 1 a 101 t;ub--~,rt A (A' Ubesg1w m lxalaj, it 1-o,thr~IX(g)-oarbj Al's rwl., J4. It A IN .111\ on !he h-iii i tiL*-, -and in 'V01 12, No. 2 M om -77 waffall,15:4a ;14-A r n ;A Mal So uroo i Fathematical F4view-~ Vc'l NO, im KOLMOGOROV, A.11. 188T64 USSR/Matbi-matics Functionals Jul/Aug'.'51,' "Works of I' M. Gel fand on tbe.Algebraic Problems* of Functional Analysis," A. N. Kolmogor-ov "Uspekh Matemat Wau3e' Vol Vt," No 4 (44), pp 184-186 Subject works -won a St&lia prize. Gellfanl s L, c. ceeded in touching a basic and most fruitful line of work on reconstructing all of functional analysis, in the algebraic direction. Modern. mathematics uses extensively the general geometric and algebraic metb- Oda by considering, on the one hand, the most di.- verse systems of objects (functions, lines, etc.) as a certain geometric entity-- namely-J, space - and, on '191TS2 1VUR/mathematics Functionals Jul/Aug 51 (Contd) the other band, diverse systems of objects with the'' operations on them as algebraic for.ms -namely, groups, rings, or flds. These_ represent 2 direc- to follow in'mathe tics. 0 191T89 a% imia/lathealatif.1i Stiatisticas Mtheo JU144-5-1- matical *Thw Works of N. V. Sm' nov on the Study of the Properties of Variational Series and on the Non- parametric Problem of Mathem ical Statistics," A.' 1. Kolmogorov, A. Y. Xhinchin "Tispekh Matemat Nauk" Vol VI, lqo 4 (44), pp 190- 192 Unti.l recently in math statistics one vas limited Qxmt exclusively to problem of detg the par&- seters. FeT example, earlier it was assumed tboLt distribution function F(x) possesses the usual gaussian form and'the usual parameters.& lqiT84 UIMIYAthematics, Statistics, Mathe- Jul/Aug 51 matica 1 0ontd) CiMft) and sigma (spread) are evaluated from.the ~64eived quantities xl.,, X2., X.- Often such is artificial in problems. -However, Bhdrnov considered allpossible types of distri- bu.tiou functiorz and terms. 19IT84 0 W I F A f A . run- 7-7-77 %~ViOV d6 A-0 'for on W:'-iwiZ'7m u b"w, ;M. niv. ,-u6enye, - - -(R ) um an F- hi I k "pi-Irithinfirditelymapy:- T auth considersl ar oy or tes-and itifi6nary, transition ~'POONmtie~ to ' - - - ' ` 3. ~ : 1 jni of-lrinsi I ip lkobabfh'"~ *Jfie - - '' - at lint "'s Pigs) I; vwwer shivri~ 4imimid th ,. ' - hfa-tho'~ 52'~' (1,94 r LTmns~l Ame la Oves AT , , Is - q~ He-.,g-im';- in im fud -All g so- vaii,existo , te LI _ , as" bomww- --, - - d", 4 qe i i M"-F'4e, thi beA- -a sinile i9xi6'6f-i':E-*~vdW Ili "thi WtWffe-x - 4: " tjow:f 46 tii ton pubabifidee. *ard diff 004 ~ i' ~ - - ' 0 exam givef iiaM. am n0 lon Swe ikh6 t6 thoologkd ger --Pa- Pke ' `- - 327--M1 by W, L (jyA8; Sd " N [Ahn (1951);thekRev.13,959].- DMONE, B. N.; rMOSH,, A. G.;.KOT-MOGOROV, A. N.; MAMOV, A. A.; GELFORD, A. 0.). IMMAN, N. N.; VILEMIN, K. Ya. Algebra Development of algebra. Usp.nat.nauk 7 No. 3, 1952. 2 9. Month List of Russian Accessions, Library of Congress, Novembar 1951, Uncl. v .US SR/Mithematics Prize Winnirs Sep/Oat 52 'Viathematical-Life in the'USSR- Works Winning a Stalin Prize," A. N. Kolmogorav 'Usp Matemat Nauk" Vol 7, No-501), PP P-34-7 Dr of Phys-Math Sci S. N. Mergelyan awarded prize in 1951 for works on constructive theory of func- tions, main results of which were expounded in.his article 'Uniform Approximations of Functions of a Complex Variable" (ibid., 7, No 2 (1952)). S. M. Nikollskly's prize-winning works during 1949-1951 represent the culmination of 10 years, work in his sirgle program e__L approximations of functions follow- Ing-the. iuveatigatione ofiS. 94-Bernshteyu. ~242T78 YOTY-OWROV, A. N. gjj 611 drWyjjMj C a WSR 1 YAY 52 "Problem Concerning Roistance, and Velocity Pro- file During Tmrbulent Flow in Pipes," Acad A. M. v -.10 Dok Ak Nauk SSSR" Vol LMIV, No 1, pp 29, 30 :.Discusses.subject-formulas of P. K. Konakov, A. D. AlItshUlr andrNikuradze. States that G. A. Gurzhi- yenko's assertion concern~~ng the small influence of a wall on indications of micro-setting is fully ~'founded by expts. Submitted 19 Mar 52. 224T93 FITN", B.A.; X019000HOT, A.#., akademik. Velocity of & water current at & sudden increase of depth. Isy.Air SSSR Otd.tekh.nauk noo4:512-322 Ap 153. (M12A 6t8) (Hydrodynamics), USSR/wth9..mtLc-s Probability Ott': 53 "Certain Wbrks of Recent'Yeare in the Field of Limit, Theore.= of .Probability, Theory, A.N. i, Kolwgorov ,.Vest. Mos Univ., Ser Fizikomat i Yest Bauk -No 7 19-38L. 3i ny' ntions h1s.'and. V. Gnedenko's Predell ye H~Lspredeleniya d1ya Summ Rezavis imykh ~ Sluchap~.' nykh Velichin (Lizmtt.. Distribution*8 for. Sums o f Chancp.~antlties),. 1549. . Refers,to, rks of':.R.L. Dobrushin (Izv An'S6 related vo 17, 19534-Yu. V. Prokhorov (usp mat Nauk.,,8,~ 273T93L, ...No 3, 1953; DAN SSSE', 83, 1952)~- 'D'.G. Meyzler, ~'.,O.S. Parasyuk, ane.T;. L. Rvachepva (Dan SSSR,~, 6 (4u'948; Ukr Mat Zhiir, 9-20, 1949);'-.'~'le.L.Evacheva dy,jnst ~*,I. i Mekh An, Uzbek SSR, No 10, part I 1953),".t.Yu. V. Linnik and~'N.'A. Sapogov (izv AN SSSR 13 V*9);,SP- Kh.- SJLrazhdindv-- (Dc;rI-SSSR-P 84, :19521-. KOIFMROVI A. 1% Acad. "Certain Questions of the Qualitative Theory of Dynamic System with an Integral Invariant.* report giben at the A-11-University Scientific Conference "Lononosay Lectures". Vest* Make Unot NO*6, 1953 Traralation.U-7895, 1 Mar 56 KOXXOGOROT, A.N.. Some work, of recent years on boundary theoress In the theory of probs- billtles, Vest.Mookun, 8 noolo:29-38 0 1539 (NM 7:1) (Chains (1kthematics)) GILIFAND, I.M.; GRAIVp X.I.; KOLHOGOROV, A.H., akademik. Unitary representations.of a real unimodular group (principal non-degener- ate series). Izv.Aff SSSR 17 no-3:189-248 MY-Je 133. Oaju 6.--5 1. Akademiya Nauk SSSR (for Tolzogorov). DOBRUSHM, R.L.; KOLMGORDV, A.I~.,akademik. 66~- " Boundary theorem@ for a Markoff chain of two forms. Izv.AN SM Sor.mat. 17 no.4:7.92-330 JI-Ag '53. (" 6;7) (Probabilities) PUGACMW. V.S.; KOZXOGMV. A.N.. akadexAk. General correlation theory of randou functions. Ixv.AN SSSR Ser.mat. 17 no.5; 4oi-42o 6_0 '53. (NM 6:10) 1. Akademiya nauk SSSR (for Kolmogcrov). (Correlation (Statistics)) XOU-1,000ROV) A* No USSR/Mathematics - Markov Chains 1 Fay 53 "Ergodic Principle for Nonhomogeneous Markov Chains," T.A. Sarymsakov, Active Member, Acad Sci Uzbek SSR, Central Viatic State U DAN SSSR, Vol 90, No 1, pp 25-28 Considers a six,ple norhomogeneous and discrete Markov chain with uniquely possible and disjoint states w1042, ... W., which is completely detd by the assignment of a sequence of stochastic matrices (V.1. Rorianovskiy, Act& Math. 66, 174 (1935); A..N. Y L (1938); '&SJLo orov, Usp Pat Nauk, No 5 S.N. Bernshteyn, Teoi-F'ya'7iroqaVn-ost-e-y, Theory of Probabilities, 4th ed, 1948). Ak=//pij(k)Hf (k=1,2 .... ; i,j=1,2,.,,s), where p (k) is the conditional probability that state wi remaining at momenti4k will pass over to state wj-at moment tk+1 (i.e.t in one step). Presented 22 Deo 52. 259T70 AMAIN, G.Ya.; KOIKOGOROT, Aj.. akademik. .Congruence relations in distributiTO structures with zero elements. Dokl. AN SWR 90 no.4:485-W6 Je '53* (NLRA 6:5 ) 1, Akadowlya Nauk SSSR (for Kolmogorov). : (Gongruences (Goometry)) i HIMATV, . sh,Tq.;__XQPQGMVLA.W., akademik. -Theory of the constructionof interpolation formalas. Dokl.AN SSSR 90 no. 4:503-506 Js 153. IMM 6:5) 1. Akademlya ;auk SSSR (for Kalmogorov). 2. Thillaskiy matematicheskiy institut Akadoull nauk Grusinskoy SSR (for Mik*ladze). (Interpolation) BARI, N.K.; J%Kqg2&oVj A.N.. almdmik. GoneralizMlon Of lg*qm&litl~s of S.N. B.-rusht*in aud A.A. Markove D@kle AN SSSR 90 me.5:701-702 Jo '53. (bMU 6:5) I j..Akademiya N&Lk SWR (for Kelmogerev). (Is*.qtalitiss (mathematics)) YAGLOM, A.M.; PINSKIR. M.S. "MMEL4:L~ akademik. Random processes with fixed increments of the n-th order. D,okl.Aff SSSR, 90 no-5:731-734 JO '539 (KGU 6 -- 5 ) I.:Akademiya Nauk SSSR (for Kolmogorov). (Probabilities) XHAPLANOV, M.G.; IIIPI;qOG01101'. A-1., akademik. Spectral theory of matrixes in an analytical space. Dokl. AN OU 90 .ito.6.-969-972 Je '53- OCAA 6:6) L Rostovskiy gasudarst venvyy univ*raltat im. V.N.Nolotova (for Khaplanov). 2. Akedemlya nauk =U (1',-r Kolmogorov). (Matrixes) (Spaces, Generalived) KRASNOGELISKIY, M.A.; POLOVITSMY, A.I.; KOLMOGOROT, A.N., akademik. Variational-methods in the problem for points of bifurcation. Dokl. AN SSSR 91 no.1:19-22 JI 153. (nU 6:6) 1. Akademiya nauk SSSR (for Kolmogoror). (Spaces. Generalized) (Calculus of variations) SOBOLRY, V.I.; NOLKWOROV, A.M., akademik. Semiordered measurse of sets, measurable functions, and certain abstract integrals. Dokl. AN SSSR 91 no.1:23-26 il 153. (NLRA 6:6) 1. Voronezhakiy gosudarstvennyy universitet. 2. Akademiya nauk 3WR (for Kolmogorov). (Integrals) (Aggregates) DYNKIN, Ye.B.; KOLMOGOROT, A.I., akademik. Construction of primitive cycles in compact Lie groups. Dokl.AN SWR 91 no.2:201-204 JI 153. (NLRA 6:6) 1. Akademiya nank SSSR (for Kolmogorov). (Topology) (Groups. Theory of) XOIKOGOROV A.N. akademik; KOKRISMHBV. 1.K. - Solvability of construction problems of the second order in the Lob&chevski plane. with the aid of a hypercompass or compass and oricompass. Dokl.AN SM 91 no-3:453-456 JI 151. (KLOL 6:7) 1. Rostovskly gosudaretvatMy universitat iment V.M.Nolotova (for Mokri- shchev). 2. Akademiya nauk SM (for Kolmogorov). (Geometry, Plans) USnN KIY, V.A.; XUNOGOROV, A.M., akademik. Ggdelts theorem &ad the theory of algorisms. Dokl.AN S=M 91 no.4: 737-740 Ag '53- (NZU 6:8 1. Akudenlyu uwak (for rolsogorov). (Aggregatu) (Algorles) VINOGRAD, R.N.;. KOLMM~ROV, A.N.. akademik. Instability of characteristic Indexes of proper systems. Dokl.An WSH 91 no-5:999-1002 Ag '53. (MLVA 6:8) 1. Akademiya nauk SSSR (for 11olmogorov). Olatrizes) DYNKIN, E.J.; KOIXOGOROV. A.M., akademik. ,--------- Momological characteristics of hamomorphlems in compact Lie groups. Dokl. AN SSSR 91 no.5!1007-1009 Ag '5). (HM 618) 1. Akademiya nauk SSSR (for Xolmogorov). (Groups. Continuous) I ROMTYANSKIT, A.M.; KOLMOGOROV, A.M., almdemik. ................... Integral repreeentations of the degree of mapping. Dokl.AN SSSR 91 no.5: 1019-1021 Ag 153. (MLHA 6:8) 1. Almdemiya nauk SSSR (for Kolmogorov). 2. Kookovskiy khimiko-tekhnologi- cheskiy institut uWasnoy prouWahlennosti. (Surfaces, Representation of) KHARAZOV. Y.F.; NOIXOGOROV, A.N.,. akademik. One class of linear equations with symmetrizable operators. DoIkLAN SSSR 91 no-5:1023-1026 Ag '53. (KM 6:8) 1. A)mdemiya nauk SSSR (for lolmogorov). 2. 7bilieskiy matem.aticheskiy institut im. A.Razmadze Akademii nauk Grux.M. (Diffevintial equations) EM ALIBER, S.I., KOLK(MROV, A.X.. akademik. Houlogs of a space of surfams and their applicatio.; to variational calculus, DALAS Un 91 uo*6:1237-1240 Ag '53. (WRA 6.- 8 ) 1. Akademiya na& SM (for Kolmogorov). 2. Tomskiy gosudarstvennyy universi- tat im. V.Y.Rdybysheya. (Topology) (Oalculus of variations) BERIMMKIY, Tu.M.; KOLKOGOROV, A.N., Wmdemik. ff~pe-rcomplsz systems constructed on Sturm-Liouville equation on the somiaxis. Dokl..AN SM 91 no.6;1243-1248 Ag 653. 6.8) 1..Akademlys. nank SSSR (for Iralmogerov). .2. Institut matematiki Akademii uauk Ukrainskoy SSR. (Topology) (Differential equations) BEIDWI, D.L., KOD-IOGOROV -, A.U., akademik. Aimroximation of periodic functions by linear, trigonometric polynomial Opera- tions. DokI.AN SSSR 91 no.6:124q-1252 Ae, 153. (MWA 6:6) 1. &.ademiya nwik WM (for Kolmogorov). (Functions, Periodic) (POIY I nomiale-) GAIMURG, I.M.; XOTMOGOROV. 1L.U., akw1emik. AnDroximation of functions with a given module of continuity, by P.L.Cheby- aWev's or-ma. Dold.AN SM 91 tio.6:1253-1256 Ag 153. WIK2- 6:8) 1. Akademiya nauk SM (for lolmogorov). 2. Daepropetrovskiy dosudaretvennyy universitet. (runctione) SMUUIOV, Yu.; KOLMOGOROV, A.H., akudemik. Corapletenena of uniform spaces und spacea of i)roximity. Dokl.AK- =R 91 no.6:1281-1284 Aj,, '53- 6: 8 1. Al:adenVa nauk SSSH (for loliaogorov). (Topology) (Spaces, Generalized) IMARA OV, D.F.; KOIMOGOROV, A.K.. Ldcademik. Theory of symietrizable operators, depending polynoraially on the p&.rameter. Dokl.AN WSR 91 no.6:1255-1237 Av- '53. (ML2& 6.-8) 1. Akademiya naifc SM (for Kolmogorov). 2. Tbilisskiy juttewitiallebkiy institut im. A.Mizmadze Altudemii nauk Grusinskoy SO. (Functional analysis) rMUMCM, S.Ta.; ZOIKOGOROV. A.N., almdemik. Oertain non-linear extremal problemm for bounded analytic functions. Dokl.AN SWR 92 no.2:243-245 S 153. (KLMA 6:9) 1. Akademiya nxak SM (for folmogorov). 21. Toletakiy gosudarstTennyy uchitell- skiy Institut (for Xhavinson). (PUnctions, Analytic) ~ I t FRAMI, F,I.; JEOIXOGMT, A.I., akademik. Theory of movement In suspended depositions. DokI.AN =R 92 no.2;247-250 (NLRA 6:9) 1. Akademlya nauk SSSR (for Kolsoprov). 2, Kirgizakty gczud&ratTOnAYY uni- ftej~jnj es versitet (for Prawd'). (Fluid (Sed4mentation and 4"osition) MTIOMA , Sh.Te.; KOIMOGOROV. akademik. Expansion of finite differences from functions in differencee of its deriva- tive. Dok-LAH SSSR 92 no.3:479-482 5 153. (ML" 6:9) 1. Akademiya nauk SSSR (for Kolmogorov). 2. Hatematicheskiy Institut Aka- demii nauk Gruzinskoy SSR (for Mikeladze). (Difference equations) ORLOV, S.-4.;,,KOLNWOROV, A.N., Wmdemik. Defeat index for liniardifferential operators. DokI.AH S= 92 no-3:483- 486 S 151. (MMA 6-9) 1. Akademiya nauk SAX (for Kolmogorov). (C~nerators (Mathematics)) (Differential equations. Linear) '~OADDBM, D.K.; KOLKOGOROV. A.N.,,akademik. ....... One theory of the theory of homologies in groups. Dokl.AN SSSR 92 no.4:703- 705 0 '53. (MUA 6:9) 1. Akademiya nauk SUR (for Kolmagorov*). 2. Leningradakiy gosudaretvenuyy univereitet im. A.A.Zhdanova (for Kolmogorov). (Groups, Theory of) BXRZWSKIT, Yu.)L; VOIXOGOROT, A.N., akademik. Proper franction analysis of partial lifference equations. Dokl.AN SSSR 93 no.1:54 N 153. (HLHA 6:10) 1. Akmdeuiya nonk SSSR (for loloogoro-r). 2. Institut matematiki Akademii nauk Ukrainskoy SIM (for Beresanskiy). (Difference eqa&tions) MONIN, A.S.,; OBUKHOT, A.M.; 101MOOCROV, A.N., akademik. w9w"U"'W" Dimensionless characteristics of turbulence in the surface layer of the atmosphere. Dokl.AN SM 93 no.2:257-260 N '53. (MLRA 6:10) 1. Akademlya nauk GM (for lolmogorov). 2. Geofisicheskiy institut Akademii nank SSSR (for Monin and Obukhov). (Atmosphere) BERZUMKIY, TV.M.; KOIX(XMOV, A.W., akademik. Unique determination of the Schr5dinger equation by itis spectral function. Doki.AW MR 93 no.4:591-694 D 153. (NUIA 6:11) 1. Akademiya nauk SM (for golsogorov). 2..Institut matematiki Akademii nank Ukrainskoy SSR (for Berexanskiy). (Geometry, Differential--Projective) ~g~:t,-.-~t~,,,. - -,, , - I , . :: ~ I .,-' KW-9, M.G.; NOINOGOROV, A.M. akademik. Certain cases of effective determination of the density of a haterogenous string by Its spectral function. DALAY SSSR 93 no.4:61?-620 D '53. (HLPA 6:11) 1. Akademiya nauk SSSR (for Kolmogorov). (Vibration) (Kathematical physics) KOLMOGOROV, A.R., akadealk; SOROKIN. I.S., rodaktor; GUMM, A.. tekhni- adaktor. [The profession of a mathematician] 0 professil matemattka. lad. 2-e, dop. Moskva, Goo. ixd-vo 03ovetaksta nauka.0 1954. 29 P. (Math*matice &a a profession) (MI" 7:31) 1 bA33l.K73 TREASURE ISLAND BOOK REVIEW AID 777 - H KbLMOGOROV, A. N., FOMIN, S. V. ELEMENTY TEORII'FUNKTS1Y I FUNKTSIONALMOGO ANALIZA. VyPusk I METRICHESKIYE I NORMIROVANME PROSTRANSTVA (Elements of the t~,eory of functions and functional analysis. Issue I: Metrical and normed spaces). Izdatellstvo Moskovskogo Univer3iteta, 1954. 153 P. This textbook was written by A. N. Kolmoggroff, one of the out- standing Ruesian Scientist mathematicians, assisted by Profedsor S. V. Fomin, for student3 of graduate schools in the mathematical faculty of Russian universities. The first chapter of. this text is devoted to a brief exposition of some basic ideas of the theory of sets in which modern functional analysis is needed. A more extensive text on this subject of the introduction to the general theory of sets and functions has been written by another outstanding Russian mathematician, P. S. , Alexandroff. This text Is recommended-by Kolmogoroff as an addi- tional text to his first chapter (P. 5). For more extensive study of the whole field of the theory of sets, the fundamental book on this subject, the Grundzage der Mengenlehre, written by F. Hausdorff, 1/3 KOLMOGOROV, A. N., FOMIN, S. V., Elementy teorii . . . AID 777 - 14 was'translated from the German into Russian in 1936. (The first German edition of this book was reprinted in the U.S.A. in 19491. The second, third and fourth Chapters on metrical spaces, linear normed spaces, and linear operational equations respectivelyj, are written on the basis of the modern theory of func-tional analysis., in whose creation Kolmogoroff took part by writing many articles. The most famous of his articles Include: I. Ober die analytiSChen Methoden der Wahracheinlichkeitvrechnung. Math. Annalen, 104 (1931) 415-458. ii. Sulla forma generale di un processo stocustico omogneo. (Un problema di Bruno de Finetti)-l"Atti Accad. naz. Lincei, Rend., (6) 15 (1932) 805-808, 866-869. III. Zur Normierbarkeit eines algemeinen topologischen linearen Raumes. Studia Math., 5 (1934) 29-33. A very impoitant..supplement called "Generalized functions" van added to the third chapter - Linear normed spaces 2/3 KOLMOGOROV, A. N., FOMINI S. V., Elementy teoril . . . AID 777 - M In this supplement the method of determining of generalized functions, constructed by the Russian scientist S. L. Sobolev was used. This method was ublished in several articles in Russia in 1935-1936 (p. 129~. 3/3 LYAPUNOV, A.M.; SRITMKIY, LA.,- otyatstvennyy.redaktor; IMOGOROT, A.M., akadenik; SMIRNOV, V.I., aMdexik; SUBBOTIN, N.Y.; lsmffiftfr.'~'VM; MIGIRMO, G.S., kandidat fixicheikikh-matenaticheskikh nauk; PSTM VICH, Y.T., kandidat fixichask1kh-matematiohaskikh nauk; GWOGINOV, A.Y.. redaktor; ALMMIUVA. T.T., tekhnicheakly redaktor. [Collected works] Sobraule sochinsuii. Moskva, Izd-vo Akadexii nauk SSSR. Vol. 1. 1954. 446 p. (ULU 7~11) 1. Chlen-korrespondent Akademii nau SSSR (for Sretenskly and Subbo- tin) 2. Doyetvitellun-,chlen Akademli nauk SSSR (for-Ishlinakiy) Wapmnov, Aleksandr Kikhailovich, 1857-1918) (Mathematics) UA nX u ne, - kwam and. urrrlzvlqteL)Unc -dir T16pi I t U P which (~s lIr o thr rf-'()St 4b---"" dwillu - - ilau EO ca f MIS 8j)edffIc orn Lln~ ' - A 4 Id J_ A IV LT LS, jj -FD-76T s _t"K d f A Pu O enysics o n . mp p Card 1/2 : Pub 129-4/24 Author : Kolmogoroy;:-_A. N. Title W A. VelikcanoVls.new variant.of his*gravitational theory of motion of suspension pumps Periodical Vest.. Mosk. un., Ser. Fizikomat, i yest. nauk,.:Vol 9, No 2, 41-:45 MbIr 1954 Abstract The author- claims that the new variant ,M. A. Velikanov, "Motioa . of suspension pumps,-," Vest. Mosk. un.,-No. 8, 1953) of Velikanov.'511 gravitational theory" of the transfer of suspended particles by-a turbulent'current,-fir.-st propose Id by Velikanov :W 1944, leads to coii- clusions so paradoxical and so roughly inconsistent with daily ex- perience that the theory's defective basis hasbecome particularly evident ,. Velikanov's fundamental idea of the role of the "energy of suspension", which is essentially correct, is here analyzed for any errors and also for the possibility ot its more correct development. MW author refers-to a related work of G. I . Barenblatt (Motion-of ' suspended particles in a turbulent current," Prikl. mat. i makh., 17, No- 3, 26i_42P 1953)o (no institution). Submitted: December 16, ma/Mathematics - Mechanics KOIX akact.; URMSKIY. V-V-, prof.. otv.red. [Program in the theory of probability; for the Xechsnics~,Nsthemtics FamIty, Major: uthematicb] Programme po teorii verotatnoott dlia mekhaniko-matematicheakogo fakallteta. SpetsiallnoBtl - mts- watiks. 1956. 1 p. (KPA 11:3) 16 KOBCOWS Universitet, (Probabilities) ILUSARDROV, A.D, , redaktor; KOjfi ff'OY4 'A imde iki redaktor; LATRM!MT, X.Ae # aQemik, redaifbi;,B'T-v IW' ?V.. redamktor izdatellstva; FOLI- tw . VANOVA, Ye.B., tekhniclAakiy radalctor; UTANKOVA, Te.T.,, tekhaicbookiy redaktor Elbuslialtia's 10 Oft 12 t kance] Nateutlke.-se. 00. as hod$$ andL algalf abdirshants, metody i suachami9o Moskyao Vol.l. 1956s 294 Pe vole2e 1956. 395 p. Vol-3. 1956. 336 p. (KERA 9:12) I* Akadestya nauk SSSR. Hateastichasidy institut. 2. Chlen- korrespondent AN $S= (for Aleksan(trov) (Hatbamitics) I LTAPMV, Aleksandr Mikhaylovich, Wmdemik; SEEMSKIT, L.N., radaktor-, XDIMGOBDV, A.N.. akedemik, redak-ter; SKIRWV, V.I., akademik, "722- !WN, K.Y., redaktar; ISHLINSKIT, A.Tu., redaktor; MIGIREM, G.S., kandidat fis.-mat. nauk, redaktor; PZTKNVICH, '. V.V,. kandidat fis.-mat. nauk, redaktorl KIRNARSWA, A.A., takhni- chemkiy redaktor. [Collected works] Sobranle sochinenit. Moskva, Izdrve Ak--4emil nauk SSSR. Vol.2. 1956. 472 p. (ML 9:6) l.Chlen-korrespondtnt AN SSSR (for Sretenskiy Subbotin). 2.DeystvitelInyy chlen AM USSR (fp:; Ishlinskl;) (Dynamics) (Difftrenti-I equations)