Disabled Ecologies and Vegans for Ecoability and Species Justice

Fractional Brownian Motions, Fractional Noises and Applications

Explaining a few discoveries

Legal Essays in Tribute to Orrin Kip McMurray. Edited by Max Radin and A. M. Kidd. University of California Press, Berkeley, California, and Cambridge University Press, Cambridge, England. 1935. x and 694 pp. (30s. net.) - Volume 6 Issue 1

Journal Article Leopold, A. Starker. Wildlife of Mexico: the game bdhds and mammals. Univ. California Press, Berkeley and Los Angeles. Pp. xiii + 568, 194 figs., 2 color plates. 23 November 1959. Price, $12.50. Get access Leopold A. Starker.Wildlife of Mexico: the game bdhds and mammals. Univ. California Press, Berkeley and Los Angeles. Pp. xiii + 568, 194 figs., 2 color plates. 23 November 1959. Price, $12.50. Richard H. Manville Richard H. Manville Search for other works by this author on: Oxford Academic Google Scholar Journal of Mammalogy, Volume 41, Issue 2, 20 May 1960, Pages 288–289, https://doi.org/10.2307/1376387 Published: 20 May 1960

Nuclear power’s costs and perils

On a Non-Parametric Analogue of the Information Matrix

Christianity in South Africa: A Political, Social and Cultural History. Edited by Richard Elphick and Rodney Davenport. Perspectives on Southern Africa 55. Berkeley: University or California Press, 1997. xxxii + 479 pp. 19.95 paper. - Volume 68 Issue 2

Revisiting the Plague in the Age of Galileo

Youthful idealism, institutional ambition, and Cold War sensibilities all helped shape the Michigan Memorial–Phoenix Project, the University of Michigan’s tribute to fallen World War II soldiers.

Journal of the Royal Anthropological InstituteVolume 19, Issue 3 p. 679-680 Review Desjarlais, Robert. Counterplay: an anthropologist at the chessboard. 251 pp., figs, illus., bibliogr. London, Berkeley: Univ. California Press, 2011. £16.95 (cloth) Rebecca Cassidy, Rebecca Cassidy Goldsmiths, University of LondonSearch for more papers by this author Rebecca Cassidy, Rebecca Cassidy Goldsmiths, University of LondonSearch for more papers by this author First published: 07 August 2013 https://doi.org/10.1111/1467-9655.12058_21Read the full textAboutPDF ToolsRequest permissionExport citationAdd to favoritesTrack citation ShareShare Give accessShare full text accessShare full-text accessPlease review our Terms and Conditions of Use and check box below to share full-text version of article.I have read and accept the Wiley Online Library Terms and Conditions of UseShareable LinkUse the link below to share a full-text version of this article with your friends and colleagues. Learn more.Copy URL Volume19, Issue3September 2013Pages 679-680 RelatedInformation

(R. L.) Fleischer, (P. B.) Price, and (R. M.) Walker. Nuclear Tracks in Solids: Principles and Applications. Berkeley and London (Univ. California Press), 1975. xxii+605 pp., 205 figs., I pl. Price - Volume 42 Issue 322

Previous article Next article Probabilities of Large Deviations on the Whole AxisL. V. RozovskiiL. V. Rozovskiihttps://doi.org/10.1137/1138005PDFBibTexSections ToolsAdd to favoritesExport CitationTrack CitationsEmail SectionsAbout[1] I. A. Ibragimov and , Y. V. Linnik, Independent and stationary sequences of random variables, Wolters-Noordhoff Publishing, Groningen, 1971, 443– 48:1287 0219.60027 Google Scholar[2] V. V. Petrov, Sums of independent random variables, Springer-Verlag, New York, 1975x+346, Berlin 52:9335 0322.60042 x CrossrefGoogle Scholar[3] V. V. Petrov, On the probabilities of large deviations for sums of independent random variables, Theory Probab. Appl., 10 (1965), 287–298 10.1137/1110033 0235.60028 LinkGoogle Scholar[4] V. M. Zolotarev, On a new viewpoint of limit theorems taking into account large deviations, Proc. Sixth All-Union Conf. Theory Prob. and Math. Statist. (Vilnius, 1960) (Russian), Gosudarstv. Izdat. Politicesk. i Naucn. Lit. Litovsk. 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Otdel., Novosibirsk, 1985, 144–173, 176, Proceedings of Siberian Math. Institute, (In Russian.) 87k:60086 0607.60023 Google Scholar[10] L. V. Rozovskii, One estimate for probability of large deviations, Math. notes, 1 (1987), 145–156, (In Russian.) Google Scholar[11] A. V. Nagaev, Large deviations for one class of distributionsLimit theorems of probability theory, AN UzSSR, Tashkent, 1963, 56–68, (In Russian.) Google Scholar[12] S. V. Nagaev, Large deviations for sums of independent identically distributed random variables, Dokl. Akad. Nauk SSSR, 206 (1972), 25–26, (In Russian.) 47:4315 Google Scholar[13] S. V. Nagaev, Large deviations for sums of independent random variablesTransactions of the Sixth Prague Conference on Information Theory, Statistical Decision Functions, Random Processes (Tech. Univ., Prague, 1971; dedicated to the memory of Antonín Spacek), Academia, Prague, 1973, 657–674, Statist. Decision Functions 50:14901 0294.60018 Google Scholar[14] S. V. Nagaev, Large deviations of sums of independent random variables, Ann. Probab., 7 (1979), 745–789 80i:60032 0418.60033 CrossrefGoogle Scholar[15] Y. V. Linnik, On the probability of large deviations for the sums of independent variablesProc. 4th Berkeley Sympos. Math. Statist. and Prob., Vol. II, Univ. California Press, Berkeley, Calif., 1961, 289–306 25:598 0107.13401 Google Scholar[16] A. V. Nagaev, Limit theorems that take into account large deviations when Cramér's condition is violated, Izv. Akad. Nauk UzSSR Ser. Fiz.-Mat. Nauk, 13 (1969), 17–22, (In Russian.) 43:8108 0226.60043 Google Scholar[17] A. V. Nagaev, Integral limit theorems taking large deviations into account when Cramer's condition does not hold. I, Theory Probab. Appl., 14 (1969), 55–65 A. V. Nagaev, Integral limit theorems taking large deviations into account when Cramer's condition does not hold. II, Theory Probab. Appl., 1 (1972), 193–209 Google Scholar[18] S. G. Tkachuk, Theorems on large deviations in the case of distributions with regularly varying tails, Random processes and statistical inference, No. 5 (Russian), Vol. 5, Izdat. “Fan” Uzbek. SSR, Tashkent, 1975, 164–174, 204–205 53:4192 Google Scholar[19] A. K. Aleskeviciene, On large deviations, Forth International Vilnius Conference on Probability Theory and Mathematical Statistics, Vol. 1, Vilnius, 1985, 13–14, (In Russian.) Google Scholar[20] I. F. Pinelis, A problem on large deviations in a space of trajectories, Theory Probab. Appl., 26 (1981), 69–84 10.1137/1126006 0473.60034 LinkGoogle Scholar[21] T. Y. Hörglund, A unified formulation of the central limit theorem for small and large deviations from the mean, Z. Wahrsch. Verw. Gebiete, 49 (1979), 105–117 81j:60026 0416.60030 CrossrefGoogle Scholar Previous article Next article FiguresRelatedReferencesCited byDetails Point process convergence for the off-diagonal entries of sample covariance matricesThe Annals of Applied Probability, Vol. 31, No. 2 Cross Ref Tail asymptotics for the area under the excursion of a random walk with heavy-tailed increments25 February 2021 | Journal of Applied Probability, Vol. 58, No. 1 Cross Ref Precise large deviations for dependent subexponential variablesBernoulli, Vol. 27, No. 2 Cross Ref Gumbel and Fréchet convergence of the maxima of independent random walks29 April 2020 | Advances in Applied Probability, Vol. 52, No. 1 Cross Ref Precise large deviations for strong subexponential distributions and applications on a multi risk model26 October 2018 | Communications in Statistics - Theory and Methods, Vol. 48, No. 20 Cross Ref Slowdown estimates for one-dimensional random walks in random environment with holding timesElectronic Communications in Probability, Vol. 23 Cross Ref Large Deviations for Sums of Random Vectors Attracted to Operator Semi-Stable Laws5 October 2015 | Journal of Theoretical Probability, Vol. 30, No. 1 Cross Ref Large deviation estimates involving deformed exponential functionsPhysica A: Statistical Mechanics and its Applications, Vol. 436 Cross Ref Moderately Large Deviation Principles for the Trajectories of Random Walks and Processes with Independent IncrementsA. A. Borovkov and A. A. Mogulskii19 December 2014 | Theory of Probability & Its Applications, Vol. 58, No. 4AbstractPDF (258 KB)Asymptotics for the First Passage Times of Lévy Processes and Random Walks30 January 2018 | Journal of Applied Probability, Vol. 50, No. 1 Cross Ref State-dependent importance sampling for rare-event simulation: An overview and recent advancesSurveys in Operations Research and Management Science, Vol. 17, No. 1 Cross Ref Uniform approximations for the M/G/1 queue with subexponential processing times11 May 2011 | Queueing Systems, Vol. 68, No. 1 Cross Ref Necessary and sufficient conditions for moderate deviations of dependent random variables with heavy tails27 May 2010 | Science China Mathematics, Vol. 53, No. 6 Cross Ref Precise large deviations for dependent random variables with heavy tailsStatistics & Probability Letters, Vol. 79, No. 9 Cross Ref Large deviations for random walks under subexponentiality: The big-jump domainThe Annals of Probability, Vol. 36, No. 5 Cross Ref Letters to the editors29 May 2007 | Theory of Probability & Its Applications, Vol. 51, No. 2AbstractPDF (92 KB)Integro-local and integral theorems for sums of random variables with semiexponential distributionsSiberian Mathematical Journal, Vol. 47, No. 6 Cross Ref Precise large deviations for sums of random variables with consistently varying tails14 July 2016 | Journal of Applied Probability, Vol. 41, No. 1 Cross Ref Abelian Theorems, Limit Properties of Conjugate Distributions, and Large Deviations for Sums of Independent Random VectorsA. Yu. Zaigraev and A. V. Nagaev$^dag$25 July 2006 | Theory of Probability & Its Applications, Vol. 48, No. 4AbstractPDF (204 KB)A note on logarithmic tail asymptotics and mixingStatistics & Probability Letters, Vol. 49, No. 2 Cross Ref Cramer Large Deviations when the Extreme Conjugate Distribution is Heavy-tailedA. V. Nagaev25 July 2006 | Theory of Probability & Its Applications, Vol. 43, No. 3AbstractPDF (380 KB)Probabilities of Large Deviations for Sums ofIndependent Random Variables with a Common Distribution Functionfrom the Domain of Attraction of an Asymmetric Stable LawL. V. Rozovskii17 February 2012 | Theory of Probability & Its Applications, Vol. 42, No. 3AbstractPDF (430 KB)Heavy-tailed modelling in insuranceCommunications in Statistics. Stochastic Models, Vol. 13, No. 4 Cross Ref Volume 38, Issue 1| 1994Theory of Probability & Its Applications History Submitted:28 May 1990Published online:17 July 2006 InformationCopyright © Society for Industrial and Applied MathematicsPDF Download Article & Publication DataArticle DOI:10.1137/1138005Article page range:pp. 53-79ISSN (print):0040-585XISSN (online):1095-7219Publisher:Society for Industrial and Applied Mathematics

VIII.—NEW BOOKS Get access The Pragmatic Element in Knowledge. By CLARENCE IRVING LEWIS. Howison Lecture, 1926. University of California Press, Berkeley, California, and Cambridge University Press, 1926. Pp. 205-227 fo Vol. VI of University of California Publications in Philosophy. F. C. S. SCHILLER F. C. S. SCHILLER Search for other works by this author on: Oxford Academic Google Scholar Mind, Volume XXXVI, Issue 143, July 1927, Pages 377–379, https://doi.org/10.1093/mind/XXXVI.143.377 Published: 01 July 1927

Seven lines in the K-like transition array 3p63d–3p53d2 were observed for each of the spectra Cu xi to Mo xxiv (except for Rb and Sr) in radiation from impurity-doped tokamak and laser-generated plasmas. Wavelengths in the range of 70–112 A, measured with an uncertainty of ±0.005 A, are given. These are compared with calculations obtained with the relativistic Hartree–Fock code of Cowan [ CowanR. D., The Theory of Atomic Structure and Spectra ( U. California Press, Berkeley, Calif., 1981)]. From these comparisons, predicted values for the wavelengths of Rb and Sr were obtained, with an uncertainty of ±0.01 A.

Previous article Next article A Sequential Chi-Square TestA. P. Germogenov and A. F. RonzhinA. P. Germogenov and A. F. Ronzhinhttps://doi.org/10.1137/1129052PDFBibTexSections ToolsAdd to favoritesExport CitationTrack CitationsEmail SectionsAbout[1] A. N. Shiryaev, Statistical sequential analysis, American Mathematical Society, Providence, R.I., 1973iv+174 50:3482 Google Scholar[2] A. N. Pettitt, A simple cumulative sum type statistic for the change-point problem with zero-one observations, Biometrika, 67 (1980), 79–84 81d:62026 0424.62015 CrossrefGoogle Scholar[3] Patrick Billingsley, Convergence of probability measures, John Wiley & Sons Inc., New York, 1968xii+253 38:1718 0172.21201 Google Scholar[4] Georg Neuhaus, Functional limit theorems for U-statistics in the degenerate case, J. Multivariate Anal., 7 (1977), 424–439 10.1016/0047-259X(77)90083-5 56:13324 0368.60034 CrossrefGoogle Scholar[5] Gavin G. Gregory, Large sample theory for U-statistics and tests of fit, Ann. Statist., 5 (1977), 110–123 55:6642 0371.62033 CrossrefGoogle Scholar[6] Z. A. Shepp, A first passage problem for the Wiener process, Ann. Math. Statist., 38 (1967), 1912–1914 36:968 0178.19402 CrossrefGoogle Scholar[7] Leo Breiman, First exit times from a square root boundaryProc. Fifth Berkeley Sympos. Math. Statist. and Probability (Berkeley, Calif., 1965/66), Vol. II: Contributions to Probability Theory, Part 2, Univ. California Press, Berkeley, Calif., 1967, 9–16, Los Angeles 35:3730 0241.60035 Google Scholar[8] D. A. Darling and , A. J. F. Siegert, The first passage problem for a continuous Markov process, Ann. Math. Statistics, 24 (1953), 624–639 15,449f 0053.27301 CrossrefGoogle Scholar[9] Tze Leung Lai, First exit times from moving boundaries for sums of independent random variables, Ann. Probability, 5 (1977), 210–221 55:6563 0379.60026 CrossrefGoogle Scholar[10] M. Abramovits and , I. M. Sinai, Handbook of Special Functions, Nauka, Moscow, 1979, (In Russian.) Google Scholar[11] I. I. Gikhman and , A. V. Skorokhod, Introduction to the theory of random processes, Translated from the Russian by Scripta Technica, Inc, W. B. Saunders Co., Philadelphia, Pa., 1969xiii+516 40:923 Google Scholar Previous article Next article FiguresRelatedReferencesCited ByDetails Two-Stage Chi-Square Test and Two-Dimensional Distributions of a Bessel ProcessM. P. SavelovTheory of Probability & Its Applications, Vol. 65, No. 4 | 5 February 2021AbstractPDF (358 KB)Двухэтапный критерий $\chi^2$ и двумерные распределения процесса БесселяТеория вероятностей и ее применения, Vol. 65, No. 4 | 22 October 2020 Cross Ref Convergence of the sequence of the Pearson statistics values to the normalized square of the Bessel processDiscrete Mathematics and Applications, Vol. 27, No. 6 | 20 Dec 2017 Cross Ref Сходимость последовательности значений статистики Пирсона к квадрату нормированного процесса БесселяДискретная математика, Vol. 28, No. 3 | 1 Jan 2016 Cross Ref Limit Theorems for the Disruption Problem of a Sequence of Independent Random VariablesA. F. RonzhinTheory of Probability & Its Applications, Vol. 32, No. 2 | 17 July 2006AbstractPDF (555 KB)On the Probability of Exit from a Square-Root Boundary by the Norm of a Brownian MotionA. F. RonzhinTheory of Probability & Its Applications, Vol. 30, No. 1 | 28 July 2006AbstractPDF (257 KB)The Limit Distribution for a Chi-Square Process with DisorderA. F. RonzhinTheory of Probability & Its Applications, Vol. 29, No. 3 | 17 July 2006AbstractPDF (448 KB) Volume 29, Issue 2| 1985Theory of Probability & Its Applications205-425 History Submitted:21 December 1980Published online:17 July 2006 InformationCopyright © Society for Industrial and Applied MathematicsPDF Download Article & Publication DataArticle DOI:10.1137/1129052Article page range:pp. 397-403ISSN (print):0040-585XISSN (online):1095-7219Publisher:Society for Industrial and Applied Mathematics