e"onteld"> %22Dhomb/li,%20Jean%22-cbut Dhomb/li, Jean G. "> "> 2 op:10pxbo ;wi" -5 Auteurf="/help/"> | e> em?mr=58:30450 | des li71__27_/couv1_s_3_0/cit i i10.24033/msmf.54" i
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  • 2 op:10pxbo< [1]asss="caret"> ">Typer div><. Pacific. J..Outp. 1 <66) p 391-405. ww.numdam.oamshjax/latescine-->e> em?mr=33:566 ww.numdam.ozb,"AMS/MSM?q=ap: 192.23304
    < [1]asss="caret"> ">Transtrol gge Reynolds sue sos ensembsos finii> div><. Cetyle I rnaheme -nrei.Out. Es o. Varenna. Set ember <57). ww.numdam.oamshjax/latescine-->e> em?mr=20:576 ">Nll.elsos nvipriétésres..transtrol gge Reynolds> div><. Compts..Rendus Acad. Sc. Parii, 239 <54) p. 858-860. ww.numdam.oamshjax/latescine-->e> em?mr=16,145d ww.numdam.ozb,"AMS/MSM?q=ap: 059.10701 < [1]asss="caret"> ">Es: ["AMSm of () { m on (lly .fonts ss=cli> div><. Pacific J..Outp. 2 <52) p 11-22. ww.numdam.oamshjax/latescine-->e> em?mr=14,191h ww.numdam.ozb,"AMS/MSM?q=ap: 046.11801 < [1]asss="caret"> ">S1971aspec m of Bas: r's () { ts equ > div><. J..Outp. A ts.ifiedApps.i <63) p 1-30. ww.numdam.oamshjax/latescine-->e> em?mr=27:5135 ww.numdam.ozb,"AMS/MSM?q=ap: 118.12903 < [1]asss="caret"> ">Measues: [ subss=cliifiedsubalgebrai> div><. Proc. Amer..Outp. Soc. 6 <55) p 565-570. ww.numdam.oamshjax/latescine-->e> em?mr=17,286c ww.numdam.ozb,"AMS/MSM?q=ap: 066.11003 < [1]asss="caret"> ">Silovs artiRfieduiedDirichlets ars Pro: [m> div><. Ann. I st. FourirtiII <61) p 89-136. MF em/AI27_/6ouv1ouv89_0 Ng/ico" div> | Aute Auteurf="/help/">ww.numdam.oamshjax/latescine-->e> em?mr=25:443 ww.numdam.ozb,"AMS/MSM?q=ap: 098.06902 < [1]asss="caret"> ">Suits..st a> div><. Moyenns..temporelsos. Moyenns..abn.jsits.. J..Outp. Pu/ligetdApps.i9è971Sérir 43 <64) p 321-352. ww.numdam.oamshjax/latescine-->e> em?mr=31:581 ww.numdam.ozb,"AMS/MSM?q=ap: 134.11804 ">Moyenns..ge fo) { m (avec DHOMBRES J.)> div><. Compts..Rendus Acad. Sc. Parii 262 <66) p.29-31. ww.numdam.ozb,"AMS/MSM?q=ap: 171.02102 ">Los fo) { m pseudo-aléato
  • div><. Mémorits es..Sc. Outp. Fasc 153 <62). MF em/MSM7_/62uv153s_3_0 Ng/ico" div> | Aute Auteurf="/help/">ww.numdam.ozb,"AMS/MSM?q=ap: 106.11705 < [1]asss="caret"> ">Ess=cliige fo) { m bor inuos en moyennsrc="mptoqu.pnre'ordre p (/a> div><. B(ll. Soc. Outp. France <66) MémoMF em/MSM27_/66__5s_3_0 Ng/ico" div> | Aute Auteurf="/help/">ww.numdam.oamshjax/latescine-->e> em?mr=33:4598 ww.numdam.ozb,"AMS/MSM?q=ap: 148.11701 < [1]asss="caret"> ">On Reynolds operator g div><. J..of Outp. fiedMecp. 9 <60) p 927-932. ww.numdam.oamshjax/latescine-->e> em?mr=23:A2449 ww.numdam.ozb,"AMS/MSM?q=ap: 095.31304 < [1]asss="caret"> ">Moyenns..ge fo) { m bor div><. Algèb/l etdtpéorir es..nomb/li - Coll. I rn. C.N.R.S. 24 <50) p. 143-153. ww.numdam.oamshjax/latescine-->e> em?mr=13,361d ww.numdam.ozb,"AMS/MSM?q=ap: 041.44306 < [1]asss="caret"> ">I ég> > div><. Chap. 1,2,3 etd4 Hermann <65. ww.numdam.ozb,"AMS/MSM?q=ap: 136.03404

    ">Topologir générale> div><. Chap. 9 Hermann <58.

    ">Ess=cliivectorirl..topologiqu div><. Chap. 1,5 Hermann <66. < [1]asss="caret"> ">On the.structu/l.of averaging operator > div><. J..Outp. A ts.ifiedApps.i5 <62) p. 347-377. ww.numdam.oamshjax/latescine-->e> em?mr=25:5386 ww.numdam.ozb,"AMS/MSM?q=ap: 116.32102 < [1]asss="caret"> ">On simve-aneous es: ["AMSm of > inuous () { m> div><. B(ll. Amer..Outp. Soc. 71 <65) p. 542-545. ww.numdam.oamshjax/latescine-->e> em?mr=30:5141 ww.numdam.ozb,"AMS/MSM?q=ap: 132.09301 ">Nlrmed rtiaar ss=cli> div><. Springer Verlag <62 (2iededi ). ww.numdam.oamshjax/latescine-->e> em?mr=26:2847 ww.numdam.ozb,"AMS/MSM?q=ap: 100.10802 < sss="caret"> ">Tar div><. Compts..Rendus Acad. Sc. Parii 264 <67) p 1 3-116. ww.numdam.oamshjax/latescine-->e> em?mr=34:8096 ww.numdam.ozb,"AMS/MSM?q=ap: 145.38804 < sss="caret"> ">Sue unsraret"lgge moyennss> div><. Ann. I st. Fourirti57 <67) p 135-156. MF em/AI27_/67__17_1_135_0 Ng/ico" div> | Aute Auteurf="/help/">ww.numdam.oamshjax/latescine-->e> em?mr=36:6878 ww.numdam.ozb,"AMS/MSM?q=ap: 185.21705 < sss="caret"> ">Opéra> div><. Compts..Rendus Acad. Sc. Parii 265 <67) p 776-778. ww.numdam.oamshjax/latescine-->e> em?mr=36:5730 ww.numdam.ozb,"AMS/MSM?q=ap: 168.11202 < sss="caret"> ">Opéra> div><. Compts..Rendus Acad. Sc. Parii 266 <68) p 1046-1049. ww.numdam.oamshjax/latescine-->e> em?mr=38:557 ww.numdam.ozb,"AMS/MSM?q=ap: 161.33602 < sss="caret"> ">Sue dos opéra> div><. Compts..Rendus Acad. Sc. Parii 270 ww.numdam.oamshjax/latescine-->e> em?mr=41:2416 ww.numdam.ozb,"AMS/MSM?q=ap: 186.45804 < sss="caret"> ">Sue sos opéra> div><. Compts..Rendus Acad. Sc. Parii 270 ww.numdam.oamshjax/latescine-->e> em?mr=41:4285 ww.numdam.ozb,"AMS/MSM?q=ap: 194.06203 < sss="caret"> ">Rôleres la symétrir mve-iplica > div><. Compts..Rendus Acad. Sc. Parii 270 ww.numdam.oamshjax/latescine-->e> em?mr=42:870 ww.numdam.ozb,"AMS/MSM?q=ap: 191.42501

    < sss="caret"> ">Sue s'équ fo) { nelso f(xf(y)) = f(yf(x))> div>< (à par<ître).

    < sss="caret"> ">Opéra> div>< (à par<ître). < sss="caret"> ">Opéra> div><. Compts..Rendus Acad. Sc. Parii 271 ww.numdam.oamshjax/latescine-->e> em?mr=42:6634 ww.numdam.ozb,"AMS/MSM?q=ap: 216.16901

    < sss="caret"> ">Ffontleres mesu/ligc="mptoqu.pnigc=sociée à unsrfo) { > div>< (à par<ître). < sss="caret"> ">Typer div><. Pacific J..Outp. 15 <65) p 443-462. ww.numdam.oamshjax/latescine-->e> em?mr=32:4541 ww.numdam.ozb,"AMS/MSM?q=ap: 148.12203 < sss="caret"> ">Etues algébru.pnres..transtrol gge Reynolds> div><. Coll. d'algèb/lgsupériru/l.Bruxelsos 1956 et /ligréférences). ww.numdam.ozb,"AMS/MSM?q=ap: 088.32703

    < sss="caret">< sss="caret"> ">Ltiaar operator > div><. Part I I rscience Publ. <67. < sss="caret"> ">Abn.jsct ergodic theoremiifiedweak almost periodic () { m> div><. Trans. Amer..Outp. Soc. 67 <69) p 217-240. ww.numdam.oamshjax/latescine-->e> em?mr=12,112a ww.numdam.ozb,"AMS/MSM?q=ap: 034.06404 < sss="caret"> ">The.spec rum of weakly almost periodic () { m> div><. Michig="cJ..Outp. 3 <56) p 137-139. ww.numdam.oamshjax/latescine-->e> em?mr=18,583b ww.numdam.ozb,"AMS/MSM?q=ap: 073.30702 < sss="caret"> ">Leç gsue sos fo) { m p/li.pnrpériodiqu div><. G ier-Vntlars 1933. ww.numdam.ozb,"AMS/MSM?q=ap:59.0996.01 ww.numdam.ozb,"AMS/MSM?q=ap: 007.34303 < sss="caret"> ">Pvijec gon nlrmed rtiaar ss=cli> div><. Trans. Amer..Outp. Soc. 69 <50) p 89-108. ww.numdam.oamshjax/latescine-->e> em?mr=12,266c ww.numdam.ozb,"AMS/MSM?q=ap: 041.23203 < [1]asss="caret"> ">Unsraar< Canad. J..Outp. 7 <55) p 552-561. ww.numdam.oamshjax/latescine-->e> em?mr=17,877d ww.numdam.ozb,"AMS/MSM?q=ap: 065.34503 < sss="caret">< [1]asss="caret"> ">Abn.jsct harmonic analysis I> div><. Springer Verlag <63. ww.numdam.ozb,"AMS/MSM?q=ap:0115.10603 < sss="caret">< [2]asss="caret"> ">Abn.jsct harmonic analysis II> div>< Springer Verlag <69. ww.numdam.ozb,"AMS/MSM?q=ap: 213.40103 < sss="caret">< [1]asss="caret"> ">F() { ts analysis fiedsemi-> s> div><. Amer..Outp. Soc. <48). Coll. Publ. 31. ww.numdam.oamshjax/latescine-->e> em?mr=9,594b ww.numdam.ozb,"AMS/MSM?q=ap: 078.10004 < [1]asss="caret"> ">Homotopy theory> div><. Academic P/lis New-York 1959. ww.numdam.oamshjax/latescine-->e> em?mr=21:5186 ww.numdam.ozb,"AMS/MSM?q=ap: 088.38803 < sss="caret">< [1]asss="caret"> ">A simpl Enviof of the.theorem by P.J..COHEN> div><. B(ll. Amer..Outp. Soc. 70 <64) p 774-776. ww.numdam.oamshjax/latescine-->e> em?mr=29:4862 ww.numdam.ozb,"AMS/MSM?q=ap: 126.31902 < sss="caret">< [1]asss="caret"> ">I: "Tuci: [ almost periodic Markov operator > div><. J..Outp. fiedMecp. 18 <69) p 1043-1057. ww.numdam.oamshjax/latescine-->e> em?mr=39:3589 ww.numdam.ozb,"AMS/MSM?q=ap: 266.60056 < [1]asss="caret"> ">Sue unEnviblè971d'algèb/lgabn.jsits posé par la définit res la moyennsrglns ladtpéorir es ladturbulencl> div><. Ann. Soc. Sc. Bruxelsos Sér. 1 63 <49) p 165-180. ww.numdam.oamshjax/latescine-->e> em?mr=11,336e ww.numdam.ozb,"AMS/MSM?q=ap: 035.15301 < [2]asss="caret"> ">La not res moyennsrglns ladtpéorir es ladturbulencl> div><. Rend. Semin. Outp. Fis.rei.Oilano1) <55-1<56). ww.numdam.oamshjax/latescine-->e> em?mr=21:2450 MR 21 #2450 ww.numdam.ozb,"AMS/MSM?q=ap: 080.19201

    < [3]asss="caret"> ">L'ét "/seuel duEnviblè971ds ladturbulencl (I etdII)> div>< La Science aér tuqu.pnr3 etd4 <34). < [1]asss="caret"> ">Averaging operator gon C∞(X)> div>< Ill. J..Outp. 2 <58) p 214-223. ww.numdam.oamshjax/latescine-->e> em?mr=21:2179 ww.numdam.ozb,"AMS/MSM?q=ap: 080.32001 < [2]asss="caret"> ">Banach ss=cli t"> es: ["AMS nviperty> div><. Trans. Amer..Outp. Soc. 72 <52) p 323-326. ww.numdam.oamshjax/latescine-->e> em?mr=13,659e ww.numdam.ozb,"AMS/MSM?q=ap: 046.12002 ">On the.algebra of .pnu div><. J..of Apps.iPro:. 3 <66) p 285-326. ww.numdam.oamshjax/latescine-->e> em?mr=34:3678 ww.numdam.ozb,"AMS/MSM?q=ap: 152.16604 < [1]asss="caret"> ">Grundbegriff71dsr Wahrs arinlichkeitsrecpnung Springer< Verlag Berlin 1933. ww.numdam.ozb,"AMS/MSM?q=ap:59.1152.03 ww.numdam.ozb,"AMS/MSM?q=ap: 007.21601 < [1]asss="caret"> ">On es:re971averaging operator > div><. Pacific J..Outp. 14 <63) p 305-310. ww.numdam.oamshjax/latescine-->e> em?mr=28:2451 ww.numdam.ozb,"AMS/MSM?q=ap: 112.34201 < [1]asss="caret"> ">The.mve-iplisr pro: [m> div><. Lectu/ls Nots..in Outp. 105 Springer Verlag <69. ww.numdam.oamshjax/latescine-->e> em?mr=55:8694 ww.numdam.ozb,"AMS/MSM?q=ap: 181.41401 < sss="caret">< [1]asss="caret"> ">S1971re9ark gon Banach () { m ss=cli> div><. Nedsrl. Akad. v="cWe: ["ch>ww.numdam.oamshjax/latescine-->e> em?mr=17,987e ww.numdam.ozb,"AMS/MSM?q=ap: 072.32301 < sss="caret">< [2]asss="caret"> ">Comp/senlis of integral operator g div><. Outp. A n. <63) p 150-180. ww.numdam.oamshjax/latescine-->e> em?mr=26:2905 MR 26 #2905 ww.numdam.ozb,"AMS/MSM?q=ap: 106.30804 < sss="caret">< [3]asss="caret"> ">Nots..on Banach () { m ss=cli> div><. Nedsrl. Akad. v="cWe: ["ch>ww.numdam.ozb,"AMS/MSM?q=ap: 156.13303 < sss="caret"> ">Fo) { m admettant unsrrép> det rc="mptoqu.pnreliival div><. Compts..Rendus Acad. Sc. Parii 267 <68) p. 803-806. ww.numdam.oamshjax/latescine-->e> em?mr=39:4886 ww.numdam.ozb,"AMS/MSM?q=ap: 198.51102 < sss="caret"> ">On a theorem of V rNeumann> div><. Proc. Amer..Outp. Soc. 9 <58) p. 987-994. ww.numdam.oamshjax/latescine-->e> em?mr=21:4220 MR 21 #4220 ww.numdam.ozb,"AMS/MSM?q=ap: 102.04103 ">Calcus es..moyenns..ges fo) { m aléatontill a>gl> div><. Publ. I st. Stut. Univ. Parii 16 <62). ww.numdam.oamshjax/latescine-->e> em?mr=27:780 MR 27 #780 ww.numdam.ozb,"AMS/MSM?q=ap: 111.32901 elrE.< sss="caret"> ">A rtiaar m> div><. Proc. Amer..Outp. Soc. 15 <64) p 407-409. ww.numdam.oamshjax/latescine-->e> em?mr=28:5327 ww.numdam.ozb,"AMS/MSM?q=ap: 133.07204 elrE.< sss="caret"> ">Telpe m> div><. Proc. Amer..Outp. Soc. 15 <64) p 410-415. ww.numdam.oamshjax/latescine-->e> em?mr=28:5328 ww.numdam.ozb,"AMS/MSM?q=ap: 178.25901 elrE.< sss="caret"> ">C inuous sele { m> div><. A n. of Outp. 63 <56) p 361-382. A n. of Outp. 64 <56) p 562-580. A n. of Outp. 65 <57) p 375-390. ww.numdam.ozb,"AMS/MSM?q=ap: 071.15902 < sss="caret"> ">S1971nvipertiem of Bas: r operator > div><. Acta.Outp. 1 <66) p 387-400. ww.numdam.oamshjax/latescine-->e> em?mr=34:4909 ww.numdam.ozb,"AMS/MSM?q=ap: 146.12501 < sss="caret"> ">Averaging operator gfiedReynolds operator g div><. J..Outp. A ts.ifiedApps.i14 n° 3 <66) p 527-548. ww.numdam.oamshjax/latescine-->e> em?mr=33:3104 ww.numdam.ozb,"AMS/MSM?q=ap: 137.10202

    < sss="caret"> ">Homomorphism of ss=cli of > inuous () { m.on comp/se of power > inuum> div><. Tieroia () {., F() {. A ts.ii Pris.i(Kharkov) 2 <66) p 150-156. < sss="caret"> ">Char di ts expec at rc= a transtrol on () { ss=cli> div><. Pacific J..Outp. 4 <54) p 47-63. ww.numdam.oamshjax/latescine-->e> em?mr=15,722a ww.numdam.ozb,"AMS/MSM?q=ap: 055.12503 < sss="caret"> ">Ltiaar es: ["AMSm, rtiaar averaging gfiedtheir applica gto rtiaar topologicts aret"ific of ss=cli of > inuous () { m> div><. Dissert li Outpel cae, Warszawa 58 <68). ww.numdam.oamshjax/latescine-->e> em?mr=37:3335 ww.numdam.ozb,"AMS/MSM?q=ap: 165.14603 < sss="caret"> ">Lectu/ls on Choquet's theorem> div><. Van Nostrand <66. ww.numdam.oamshjax/latescine-->e> em?mr=33:1690 ww.numdam.ozb,"AMS/MSM?q=ap: 135.36203 < sss="caret"> ">Es:re971posi Eoperator gfiedhomomorphismi> div><. Trans. Amer..Outp. Soc. <63) p 265-274. ww.numdam.oamshjax/latescine-->e> em?mr=27:6153 ww.numdam.ozb,"AMS/MSM?q=ap: 119.10702 < sss="caret"> ">Leç gsue quel.pnigéqu s fo) { nelsoi> div><. Ca iers Scientifi.pnig <50. ww.numdam.ozb,"AMS/MSM?q=ap: 035.06802

    < sss="caret"> ">Oeuv/ls complèts..Parii G ier-Vntlars< <52. T1971VIII Mécanu.pnrcésoitl etdastronomie. ">C di ts expec at gfiedclosedEnvijec i> div><. Koninklighe Ned. Akad. Wet: ["ch>ww.numdam.oamshjax/latescine-->e> em?mr=31:4056 MR 31 #4056 ww.numdam.ozb,"AMS/MSM?q=ap: 131.35101 < sss="caret"> ">On the.dynamicts theory of incomp/lisi: [ viscous luidgfiedthe de ermin of the cri eri > div><. Trans. Roy. Phil. Soc. Ser..A 186 894) p 123-164. ww.numdam.ozb,"AMS/MSM?q=ap:26.0872.02 < sss="caret"> ">On the.rep/liue of averaging operator > div><. Rend. Sem..Outp. delsa Univ. di Padova 30 <60) 52-64. MF em/RSMUP7_/60__30__52_0 Ng/ico" div> | Aute Auteurf="/help/">ww.numdam.oamshjax/latescine-->e> em?mr=22:2899 ww.numdam.ozb,"AMS/MSM?q=ap: 096.09101 < sss="caret"> ">Reynolds operator > div><. Proc. of Symp.gww.numdam.oamshjax/latescine-->e> em?mr=28:4349 ww.numdam.ozb,"AMS/MSM?q=ap: 178.49102 < sss="caret"> ">Bas: r algebraigfiedcombin orits identities> div><, I etdII, B(ll. Amer..Outp. Soc. 75 <69) p 325-329 etd330-334. ww.numdam.oamshjax/latescine-->e> em?mr=39:5387 ww.numdam.ozb,"AMS/MSM?q=ap: 192.33801 < sss="caret"> ">Unsrtpéorir unifiée es..m> dengal div><. Compts..Rendus Acad. Sc. Parii 251 <60) p 624-626. Compts..Rendus Acad. Sc. Parii 252 <60) p 2064-2066. ww.numdam.oamshjax/latescine-->e> em?mr=25:5540 MR 25 #5540 ww.numdam.ozb,"AMS/MSM?q=ap: 102.13603 < sss="caret"> ">Fourirtianalysis > s> div><, I rscience Publ. <62. ww.numdam.oamshjax/latescine-->e> em?mr=27:2808 ww.numdam.ozb,"AMS/MSM?q=ap: 107.09603 < sss="caret"> ">Deriv go/aW*-algebrai> div><. A n. Outp. 83 <66) p 273-279. ww.numdam.oamshjax/latescine-->e> em?mr=33:1748 ww.numdam.ozb,"AMS/MSM?q=ap: 139.30601 < sss="caret"> ">Deriv go/aCommuta nlrmed algebrai> div><. Outp. A n. Bd 129 <55) p 260-264. ww.numdam.oamshjax/latescine-->e> em?mr=16,1125c ww.numdam.ozb,"AMS/MSM?q=ap: 067.35101 < sss="caret"> ">Adcombin orits lemmagfiedits applica gto pro:ability theory> div><. Trans. Amer..Outp. Soc. 82 <60) p 731-762. ww.numdam.oamshjax/latescine-->e> em?mr=18,156e ww.numdam.ozb,"AMS/MSM?q=ap: 071.13003 < sss="caret"> ">On the.nvijec of nlrmgo/eg div><. Proc. Jap. Acad. 33 <57) p 608-612. ww.numdam.oamshjax/latescine-->e> em?mr=20:2635 ww.numdam.ozb,"AMS/MSM?q=ap: 081.11201 < sss="caret"> ">Rép> det rc="mptoqu.pnreliifo) { m p/li.pnrpériodiqu div><. Trans. of the.third Pragpnrconf. <62) p 725-741. ww.numdam.oamshjax/latescine-->e> em?mr=30:5125 ww.numdam.ozb,"AMS/MSM?q=ap: 133.39902 < sss="caret"> ">Re9ark gon cyper div><. Isr>elrJ..Outp. 7 <69) p 9-15. ww.numdam.oamshjax/latescine-->e> em?mr=40:1766 ww.numdam.ozb,"AMS/MSM?q=ap: 184.15103 < sss="caret"> ">C di ts expec at div><. Tôhoku.Outp. J..(2) 6 <54) p 177-181 ww.numdam.oamshjax/latescine-->e> em?mr=16,936b ww.numdam.ozb,"AMS/MSM?q=ap: 058.10503 < Tôhoku.Outp. J..(2) 8 <56) p 86-100. ww.numdam.oamshjax/latescine-->e> em?mr=19,872b ww.numdam.ozb,"AMS/MSM?q=ap: 072.12501 < sss="caret"> ">Etues eliifo) { m quasi-st na nelsoi (Thèse)> div><. B(ll. Soc. Outp. France MémoMF em/MSM27_/66__6__3_0 Ng/ico" div> | Aute Auteurf="/help/">ww.numdam.ozb,"AMS/MSM?q=ap: 165.49504 < sss="caret"> ">Averaging Operator > div><. Ill. J..of Outp. ww.numdam.ozb,"AMS/MSM?q=ap: 179.18201 < sss="caret"> ">S1971compl rue ed () { ss=cli div><. Pacific J..Outp. 24 <68) p 589-602. ww.numdam.oamshjax/latescine-->e> em?mr=36:6915 ww.numdam.ozb,"AMS/MSM?q=ap: 157.44102 < sss="caret"> ">Banach () { ss=cli> div><. Proc. of the.I rn. Symp.g rtiaar ss=cli, Jerusal r <60) p 448-452. ww.numdam.oamshjax/latescine-->e> em?mr=25:426 ww.numdam.ozb,"AMS/MSM?q=ap: 199.44104 < sss="caret"> ">On rel s between strict sensegfiedwies senseg> di ts expec at i> div><. 2 <57) p 283-288. ГЕОРИА ВЕРОЯТнОСТЕѶІ И ЕЕ ПРИМЕНЕНИЯ ww.numdam.oamshjax/latescine-->e> em?mr=19,1086a ww.numdam.ozb,"AMS/MSM?q=ap: 078.31101

    < sss="caret"> ">Trigonometric seriem Cambridgl> div><.(2ieded.) <68.

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