... 20.12.02. astro-ph за 16 - 20 декабря 2002 года: избранные статьи . ... astro-ph/0212367 . ... Authors: Anatoly A. Svidzinsky . ... Commets: 22 pages, Plenary talk at TH-2002, UNESCO, Paris, July 22-26, 2002, to be published in Annales Henri Poincar\'e . ... Commets: 34 pages; 11 figures. ... Commets: LaTeX, 5 pages, 3 EPS figures. ... Commets: Proceedings to "XII International Symposium on Very High Energy Cosmic Ray Interactions", CERN, Geneva, Switzerland 15-20 July 2002, (5 pages, 4 figures) . ...

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... For the case of the circular trajectory, two families of exact solutions are obtained. ... These exact solutions allow us to obtain approximate solutions for the case of an elliptic trajectory of the waist. ... We also check the condition of keeping contact with the waist during twirling. ... Main relations We assume that the center O of a gymnast's waist moves in time according to the elliptic law x = a sin t, y = b cos t with the amplitudes a, b and the excitation frequency > 0, Fig. ...

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... SPSS v.10.0.7 1076 1056 . ... 18-24 25-34 35-44 45-54 55-64 , / , , , ( , , ) , 1 2 3 3 1000 1000 3000 3001 5000 5001 10 000 10 001 15 000 15 000 , , , , , , , - , / , , , , , / / , 9,0 34.4 44,2 9,2 3.2 18,3 49,5 16,2 7,8 2,5 1,3 4.2 12,6 9,3 9,1 3,6 11,8 5,4 4,9 6,3 15,1 0,5 3,9 5,2 3,9 4,1 1,2 76,5 5,9 3,6 4,8 10,2 30,8 44.9 10,5 3,6 17,8 44,9 18.7 8,6 3,4 2,3 4,3 18,9 14,0 17,9 2,7 8,9 4,5 3,9 1,9 5,9 5.3 4,5 4,6 3.3 4,7 1,7 75,5 6,0 4,2 4,6 11 80% : , , , / . ... N=1076 N=1058 N=1436 N=697 , , ...

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CompHEP- a package for evaluation of Feynman diagrams and integration over multi-particle phase space E.Boos M.Dubinin V.Edneral D.Kovalenko A.Kryukov V.Savrin Skobeltsyn Institute of Nuclear Physics, Moscow State University S.Shichanin Institute for High Energy Physics, Protvino, Russia A.Semenov Joint Institute for Nuclear Research, Dubna, Russia User's manual for version 33 Preprint INP-MSU 98-41/542 A.Pukhov V.Ilyin contact persons: Alexander Pukhov: pukhov@theory.npi.msu.su and Viacheslav Ilyin:

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• http://comphep.sinp.msu.ru/_media/download/hep-ph-9908288.pdf

... 2 , EX1 = 0, EX1 = 1, i = 1, 2, ..., cov (Xi , Xj ) = > 0 i = j. , ( lim P{Xnn) < n 2(1 - ) ln n + x} = (x/ ). ... 2 F (x) = 1 - e-x , x > 0. . ... 2). nlim P{Xnn) < x + ln n} = exp(x)(1 - exp(- exp(-x))), Tn = (n) ( nX1 + ln n Kn = Xnn) - ln n . ... 1 Xn = Xn-1 + n , r r 2- , { n }- , {0, 1/r, 2/r, ..., (r - 1)/r}, n X , n-1 , Xn U (0, 1). exp( 1 r-1 r n lim P{(X (n) n - 1)n < x} = x) , , x) , , x 0, x > 0, x 0, x < 0. n lim P{nX1 (n) < x} = 1 - exp(- 0 r -1 r Tn = (n) - 1)n Hn = nX1 . ...

166. http://brain.bio.msu.ru/papers/Timashev_Panischev_Polyakov_Demin_Kaplan_2011_PhysicaA_%20Analysis%20of%20cross-correlations%20in%20EEG%20--%20proactive%20diagnosis%20of%20schizophrenia%20.pdf

167. http://qi.phys.msu.ru/papers/2010-jetp(e)-110-185.pdf

168. http://graphics.cs.msu.ru/sites/default/files/gltutorialcourse2.pdf