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  2. SEQUENTIAL OPEN-LOOP SCHEDULING STRATEGIES P. Nash, R.R. Weber…

    www.statslab.cam.ac.uk/~rrw1/publications/Nash%20-%20Weber%201982%20Sequential%20open-loop%20scheduling%20strategies.pdf
    18 Sep 2011: 20, pp. 245-250. [8J Weber,R.R.: 1982, Scheduling jobs with unknown processing requirements on parallel machines to minimize makespan and flowtime, J.
  3. Effective Bandwidths for Stationary Sources

    www.statslab.cam.ac.uk/~rrw1/publications/Courcoubetis%20-%20Weber%201995%20Effective%20bandwidths%20for%20stationary%20sources.pdf
    15 Sep 2011: For X = 2.5, n = 2.5, 0 = 20.63, and 0 f = 20.00.
  4. 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: Received 20 July 1981. Postal address: Clare College, Cambridge CB2 ITL, U.K.
  5. On the Performance of an E�ective Bandwidths FormulaCostas…

    www.statslab.cam.ac.uk/~rrw1/publications/Courcoubetis%20-%20Fouskas%20-Weber%201994%20On%20the%20performance%20of%20an%20effective%20bandwidths%20formula.pdf
    15 Sep 2011: 2000000. 0.5 5.5 10.5 15.5 20.5. inde. x of. dis. pers. ... The results for 20 autoregressive Markov source8. 1e-08. 1e-07. 1e-06. 1e-05.
  6. THE THEORY OF OPTIMAL STOPPING RICHARD Re WEBER DOWNING ...

    www.statslab.cam.ac.uk/~rrw1/publications/The%20theory%20of%20optimal%20stopping%20(Part%20III%20essay).pdf
    21 Oct 2011: 20. The best that CQu be achieved in a is often just a rule arbitrarily close to o. (
  7. The Move-to-Front Rule for Multiple Lists

    www.statslab.cam.ac.uk/~rrw1/publications/Courcoubetis%20-%20Weber%201990%20The%20move-to-front%20rule%20for%20multiple%20lists.pdf
    15 Sep 2011: 1990 Cambridge University Press 0269-9648/90 $5.00. 00 1 9. 20 C.
  8. visa06f-courcoubetis.dvi

    www.statslab.cam.ac.uk/~rrw1/publications/Courcoubetis%20-%20Weber%202009%20Economic%20issues%20in%20shared%20infrastructures.pdf
    15 Sep 2011: Our approach for problems of types (i) and (ii) is based ontheory for optimal auctions [20]. ... Quarterly Journal ofEconomics, 112(2):603–630, 1997. [20] R. B. Myerson. Optimal auction design.
  9. CHAPTER 11 Large Deviation and FluidApproximations in Controlof…

    www.statslab.cam.ac.uk/~rrw1/publications/Weber%201994%20Large%20deviations%20and%20fluid%20approximations%20in%20control%20of%20stochastic%20systems.pdf
    29 Sep 2011: For X= 3, p. = 2, e = 23.40 and <? = 22.29. For X= 2.5, p = 2.5,e = 20.63 and ef = 20.00.
  10. Concavity and Monotonicity Properties in aGroundwater Management…

    www.statslab.cam.ac.uk/~rrw1/publications/Huh%20-%20Krishnamurhty-%20Weber%202011%20Concavity%20and%20Monotonicity%20Properties%20in%20a%20Groundwater%20Management%20Model.pdf
    25 Oct 2011: the “fighter problem”, discussed in [2, 3, 20]. In this problem a fighter airplane is initially. ... Water Resource Research, 40, 2004. 06S20,. doi:10.1029/2003WR002168. [20] R. R. Weber.
  11. 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: t= 02(n - 1 t) 20(1 - O)(n/2). n (1) (1 - )2 { p(n, O)t (n 1)(1 - p(n 1, 0)) - p(n, O) - 1.

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