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  2. The Rendezvous Problem on Discrete Locations

    www.statslab.cam.ac.uk/~rrw1/publications/Anderson%20-%20Weber%201990%20The%20rendezvous%20problem%20on%20discrete%20locations.pdf
    15 Sep 2011: SIAM J. Control. Optim. 24, 66-75. ANANTHARAM, V. AND VARAIYA, P.
  3. O.dvi

    www.statslab.cam.ac.uk/~rrw1/opt1998/O.pdf
    9 May 2011: D: maximize L(λ) subject to λ Y,. 24. equivalently,. D: maximizeλY. {.
  4. 21 Paper 3, Section I 9H Markov ChainsLet (Xn)n>0 ...

    www.statslab.cam.ac.uk/~rrw1/markov/MarkovChainTriposQuestions2004-11.pdf
    4 Sep 2011: Part IB, 2010 List of Questions [TURN OVER. 24. Paper 2, Section II. ... 24. Paper 1, Section II. 19H Markov Chains. A gerbil is introduced into a maze at the node labelled 0 in the diagram.
  5. 21 Paper 3, Section I 9H Markov ChainsLet (Xn)n>0 ...

    www.statslab.cam.ac.uk/~rrw1/markov/MarkovChainTriposQuestions2001-11.pdf
    29 Sep 2011: Part IB, 2010 List of Questions [TURN OVER. 24. Paper 2, Section II. ... 24. Paper 1, Section II. 19H Markov Chains. A gerbil is introduced into a maze at the node labelled 0 in the diagram.
  6. Investigation of cell scale and burst scale effects on the cell loss…

    www.statslab.cam.ac.uk/~rrw1/abstracts/c97a.html
    20 Sep 2011: Workshop on Performance Engineering of Computer and Telecommunication Systems (UKPEW'97) , Ilkley, U.K., July 24, 1997.
  7. Abstract

    www.statslab.cam.ac.uk/~rrw1/abstracts/c92a.html
    20 Sep 2011: Prob., 24, 667-681, 1992. Abstract. Items of various types arrive at a bin packing facility according to random processes and are to be combined with other readily available items of
  8. 7 Oct 2011: ADVANCED PROBABILITY 24 lectures. This course aims to cover the advanced topics at the core of research in probability theory.
  9. Symmetric Rearrangements Around Infinity with Applications to Lévy…

    www.statslab.cam.ac.uk/~ps422/LevyRearrangement.pdf
    25 Oct 2011: on O}, (1.24). with CqX(O) := if the infimum is taken over an empty set. ... show. that the infimum in (1.24) is achieved at a function eqO D(Eq), called the q-equilibrium potential ofO.
  10. 26 Oct 2011: Proof of Theorem 1.5 (a). From [3, Proposition 1.1] or [12, Theorem 8.24] we have thatfor any transient Brownian motion. ... From [3, Proposition 1.1] or [12, Theorem 8.24] we have that.
  11. Global uniform risk bounds for wavelet deconvolution estimators

    www.statslab.cam.ac.uk/~nickl/Site/__files/AOS836.pdf
    17 Feb 2011: 36], Delaigle and Gijbels [11], Hesseand Meister [24], Johnstone et al.

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