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  2. Markov Chains These notes contain material prepared by colleagues ...

    https://www.statslab.cam.ac.uk/~rrw1/markov/M.pdf
    22 May 2013: Theorem 4.2. The vector of mean hitting times kA = (kAi : i I) is the minimalnon-negative solution to the system of linear equations. {. ... 4.1). Proof. First we show that kA satisfies (4.1). If X0 = i A, then HA = 0, so kAi = 0.If X0 6 A, then HA 1, so
  3. 24 Apr 2005: "$#% &'(),-". /'01% 2'3! 4 '5 67-8#% :9;)<=9?>'@'A'.
  4. 24 Apr 2005: z D {. KÃ ÈÉ nÇLÌ Ç ÈL « /¡¢ N[@ D  ND/@Dj£w DzH« z@ ¥ @zR@ | g.
  5. AccFinalPaper.dvi

    https://www.statslab.cam.ac.uk/~rjs57/AccFinalPaper.pdf
    3 Feb 2006: Am. J. Physical Anthropology 76; 183–188. Wood JW, Holman DL, O’Connor KA and Ferrell RJ.
  6. gc001085 1..24

    https://www.statslab.cam.ac.uk/~rjs57/2005GC001085.pdf
    10 Nov 2012: Nonparametric regres-sion estimates were analyzed with a sliding windowlength of 1500 ka and a step size of 125 ka. ... Theshorter %NCW record was analyzed with a windowlength of 625 ka and a step size of 62.5 ka.
  7. rssb_1034 ..

    https://www.statslab.cam.ac.uk/~rds37/papers/Shah%20Samworth%202013%20Variable%20selection%20with%20error%20control%20-%20another%20look%20at%20stability%20selection.pdf
    20 Dec 2012: 2012 Royal Statistical Society 1369–7412/13/75055. J. R. Statist. Soc. B (2013)75, Part 1, pp. 55–80. Variable selection with error control: another look atstability selection. Rajen D. Shah and Richard J. Samworth. University of Cambridge, UK.
  8. Applied Probability Nathanaël Berestycki and Perla Sousi∗ March 6,…

    https://www.statslab.cam.ac.uk/~ps422/notes-new.pdf
    17 Mar 2017: Let hA(x) = Px(TA < ) and kA(x) = Ex[TA]. Theorem 2.2. ... kA(x) = 0 x A. QkA(x) =y. qxykA(y) = 1 x / A.
  9. Math. Stat. Learn. 2 (2019), 165–216DOI 10.4171/MSL/14 Mathematical…

    https://www.statslab.cam.ac.uk/~nickl/Site/__files/MSL.pdf
    24 Sep 2020: Math. Stat. Learn. 2 (2019), 165–216DOI 10.4171/MSL/14. Mathematical Statistics and Learning European Mathematical Society. On statistical Calderón problems. Kweku Abraham and Richard Nickl. Abstract. For D a bounded domain in Rd;d 2; with smooth
  10. 2 Oct 2001: "$#&%('),.-0/1324)5%6,78-09;:<1>=?0)5=@1?A-B941 CD),E"$#,?BF&)GIHJ/@#,9;%CK#,?B1LH)5%%1H-01 MND94-0/O-B/1P%)&-09;)&%),Q#,%R94%SG#,?B9#,%(-TM9;CA-0?B94UV-09;)&%W)&?T:<1#5CAV?015XZYD1:<1:3U1?T-B/#-3#[:<1#5CAV?01]W9CL#,%S'$?B)NG&1
  11. 2 Oct 2001: D;. {>GEF"53D>@-=v["5>G6?}6Ja é b v?={[ 3SL b >@?"5 35H(Ew6Ja!"D; W5X#_Z[W]TW Å ç<pñç#rÊòr_ó ô b d LbD$cb ) kÁ ÂÃÂÒõ(

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