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1 - 20 of 42 search results for watson |u:www.statslab.cam.ac.uk

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  2. Jason P. Miller

    www.statslab.cam.ac.uk/~jpm205/
    24 Feb 2023: Watson andwith S.S. Watson andwith E. Gwynne andwith S. Sheffield andwith E.

  3. Statistical Laboratory, 1969

    www.statslab.cam.ac.uk/files/Statistical%20Laboratory%20Photos/1960-1969/pic69.html
    21 Oct 2020: J.C.Gittins R.M.Loynes D.Mollison B.J.T.Morgan R.Morgan F.Papangelou M.J.Prentice R.Sibson S.R.Watson D.Williams.

  4. RaG publications

    www.statslab.cam.ac.uk/~grg/rag-pubs.html
    24 Apr 2018: Galton–Watson trees with vanishing martingale limit.

  5. History of the Statistical Laboratory | Statistical Laboratory

    www.statslab.cam.ac.uk/history-statistical-laboratory
    1 Jul 2024: Search site. Statistical Laboratory. History of the Statistical Laboratory. A Realised Path. The Cambridge Statistical Laboratory upto 1993 (revised 2002). Contents. 1. 1947-55 Creation and confirmation. 1955-61 Disaster and diaspora. 1961-66 The

  6. Collisions of Random Walks Martin T. Barlow∗ Yuval Peres† ...

    www.statslab.cam.ac.uk/~ps422/collisions-rws.pdf
    20 Apr 2012: For background on the critical Galton Watson tree conditioned to survive, see [16]. ... SeeCorollary 3.5 for a class of critical Galton-Watson trees with infinite variance.

  7. Articles

    www.statslab.cam.ac.uk/~jpm205/articles.html
    24 Feb 2023: Miller, J.P., Watson, S.S., Wilson, D.B. ... Annals of Probability). Miller, J.P., Watson, S.S., Wilson, D.B.

  8. Probability J.R. Norris January 22, 2024 1 Contents 1 ...

    www.statslab.cam.ac.uk/~james/Lectures/p.pdf
    22 Jan 2024: 42. 14 Branching processes. 14.1 Definition. A branching process or Galton–Watson process is a random process (Xn : n 0) with thefollowing structure:.

  9. Statistical Laboratory, 1970

    www.statslab.cam.ac.uk/files/Statistical%20Laboratory%20Photos/1970-1979/pic70.html
    21 Oct 2020: Gordon. A.W.F.Edwards J.L.Teugels S.R.Watson D.M.Titterington M.Elion R.L.Tweedie J.A.Lambert S.Chinn S.M.Leonard W.J.Anderson.

  10. A Counterexample to a Conjecture on Optimal List Ordering

    www.statslab.cam.ac.uk/~rrw1/publications/Anderson%20-%20Nash%20-%20Weber%201982%20A%20counterexample%20to%20a%20conjecture%20in%20optimal%20list%20ordering.pdf
    15 Sep 2011: 500-509]. Asymptotic Properties of Subcritical Galton-Watson Processes [pp. 510-517]. How Many Random Digits Are Required until Given Sequences Are Obtained?

  11. David George Kendall Probably taken around 1975 when DGK ...

    www.statslab.cam.ac.uk/~grg/papers/dgkUS.pdf
    8 Aug 2008: One might easily believe thathe accorded greater credit to the Reverend Henry William Watson for his foundingmembership of the Alpine Club than for his (incomplete) solution to the extinctionproblem for branching

  12. UNIVERSITY OF CAMBRIDGE Faculty of Mathematics SCHEDULES OF LECTURE…

    www.statslab.cam.ac.uk/~lab85/resources/schedules2324.pdf
    31 Oct 2023: UNIVERSITY OF CAMBRIDGE. Faculty of Mathematics. SCHEDULES OF LECTURE COURSES. AND FORM OF EXAMINATIONS. FOR THE MATHEMATICAL TRIPOS 2023-24. Revised 21 August 2023. TERM COURSES. 24 24 24 24 101 Vectors and Matrices Differential Equations Groups

  13. Home Articles Slides Images CV Jason P. Miller University ...

    www.statslab.cam.ac.uk/~jpm205/cv.html
    24 Feb 2023: Miller, J.P., Watson, S.S., Wilson, D.B. ... Annals of Probability). Miller, J.P., Watson, S.S., Wilson, D.B.

  14. Dimension of Fractional Brownian motion with variable drift Yuval ...

    www.statslab.cam.ac.uk/~ps422/dim-graph-image.pdf
    30 Oct 2013: The expression involves an adaptation of the parabolic dimensionpreviously used by Taylor and Watson to characterize polarity for the heat equation. ... by Taylor and Watson in [15] in order to determine polarsets for the heat equation.

  15. NEW FRONTIERS IN RANDOM GEOMETRY (RaG) EP/103372X/1 REPORT 1/9/11 ...

    www.statslab.cam.ac.uk/~grg/rag-reports/report2012.pdf
    28 Jul 2015: Kozma5. Galton–Watson trees with vanishing martingale limit, N. Berestycki,. N. Gantert, P.

  16. Optimal Search for a Randomly Moving Object

    www.statslab.cam.ac.uk/~rrw1/publications/Weber%201986%20Optimal%20search%20for%20a%20randomly%20moving%20object.pdf
    15 Sep 2011: 563-584]. Bisexual Galton-Watson Branching Processes with Superadditive Mating Functions [pp. 585-600]. ... The Maximum in Critical Galton-Watson and Birth and Death Processes [pp.

  17. RANDOM PLANAR GEOMETRY, LENT 2020, EXAMPLE SHEET 1 Please ...

    www.statslab.cam.ac.uk/~jpm205/teaching/lent2020/example_sheet1.pdf
    4 Feb 2020: Problem 2. Suppose that τ is a Galton-Watson tree with Geometric(1/2) offspring distribution,viewed as a plane tree.

  18. PUBLICATIONS OF HARRY KESTEN 1950 1960 1970 1980 1990 ...

    www.statslab.cam.ac.uk/~grg/papers/kesten-bib.pdf
    18 Oct 2021: Kesten and B. P. Stigum. Additional limit theorems for in-decomposable multidimensional Galton–Watson processes. ... A limit theorem for multidimen-sional Galton–Watson processes. Ann. Math. Statist., 37:1211–1223, 1966.

  19. J. Appl. Prob. 23, 841-847 (1986) Printed in Israel ...

    www.statslab.cam.ac.uk/~rrw1/publications/Weber%20Varaiya%20Walrand%201986%20Scheduling%20jobs%20with%20stochastically%20ordered%20processing%20requirements%20to%20minimize%20expected%20flowtime.pdf
    15 Sep 2011: Bisexual Galton-Watson Branching Processes with Superadditive Mating Functions [pp.585-600]. The Maximum in Critical Galton-Watson and Birth and Death Processes [pp.601-613].

  20. NEW FRONTIERS IN RANDOM GEOMETRY (RaG) EP/103372X/1 REPORT 1/7/12 ...

    www.statslab.cam.ac.uk/~grg/rag-reports/report2013.pdf
    28 Jul 2015: Kozma. 6. Galton–Watson trees with vanishing martingale limit, N. Berestycki,N. Gantert, P.

  21. Cutoff for Random Walk on Dynamical Erdős-Rényi Graph Perla ...

    www.statslab.cam.ac.uk/~ps422/ER_Annealed.pdf
    21 Nov 2018: Cutoff for Random Walk on Dynamical Erdős-Rényi Graph. Perla Sousi Sam Thomas. Abstract. We consider dynamical percolation on the complete graph Kn, where each edge refreshes itsstate at rate µ 1/n, and is then declared open with probability p =

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