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  2. Abstract

    https://www.statslab.cam.ac.uk/~rrw1/abstracts/w92b.html
    29 Nov 2001: R.R. Weber, J. Appl. Prob. 24 727-737, 1992. Abstract. Consider $m$ queueing stations in tandem, with infinite buffers between stations, all initially empty, and an arbitrary arrival process at
  3. 2 Oct 2001: 3ÑS1H-09;)&%]5X ÒQNh1E/#jG&1 » ,ÉÔÓ#&CÁ ÕÃ )&?#,2;2&cJ8]dOf@XyQ/1b249;:<9r-.9;CH1?A-J#,9;%24'>9;%(G#&?09#,%(-« ... 94%24']?B1HV?0?B1%(- «SC0)]sù9Ch?01 HV?B?01%(-XEh'yQ/1)&?B1:5XÉØX « ' 9CQ-0/1%O94%SG#,?B9;#&%(-XeV-ÄÅ&Æ ' twTO < Ã.
  4. 2600523 237..252

    https://www.statslab.cam.ac.uk/~frank/rate.pdf
    17 Sep 2001: forms (21) and (24). Source uctuations. Consider the Brownian driving equa-. ... 0:0001, j 2 J , is once again an equilibrium point.Then, from relations (19) and (24), the covariance matrix.
  5. Bargaining, Arbitration and Voting Games: Some Mathematics of Fair ...

    https://www.statslab.cam.ac.uk/~rrw1/talks/qtalk2.pdf
    29 Nov 2001: 24. The Nucleolus. A final characterization of the Talmud solution is the.

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