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1 - 5 of 5 search results for :pc53 24 / |u:www-sigproc.eng.cam.ac.uk where 0 match all words and 5 match some words.

  1. Results that match 1 of 2 words

  2. Error Exponents of Discrete MemorylessChannels Under Small Mismatch…

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/isit2024_exp.pdf
    20 Jun 2024: counterpart in Appendix A closely. Recall that weperformed a Taylor expansion of the cost function (23) andthus wish to solve (24). ... Upon applying the minimax theoremto (24), we cannot further move the minimization inside thelogarithm.

  3. Fixed-Memory Capacity Bounds for theGilbert-Elliott Channel Yutong…

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/isit2024_gec.pdf
    20 Jun 2024: by. PZi (1) =zi1. PZi2Zi1 (zi2zi1)qi(z. i2zi1) (24). zi1. PZi1 (zi1)qi(0i2zi1) (25). = ... p1 q(0). 1 q(0) q(01)(29). Similarly, by substituting the upper bound in (21) into (24),we get.

  4. Nearest Neighbor Decodingfor a Class of Compound Channels Francesc ...

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/isit2024_cont.pdf
    20 Jun 2024: 24). When r is sufficiently small, the o() term can beomitted from the constraint, penalizing the cost functionas o(d(ŴW |QX)) = o(r) using the new constraintd(ŴW |QX) r.

  5. Fixed Composition Arguments andLower Bounds to Error Probability…

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/fixed_composition_notes.pdf
    24 Jun 2024: Pe en(Esp(Q,Rδn)δn) (23). whereEsp(Q,R) = min. P̂ :I(Q;P̂ )RD(P̂‖P |Q) (24). ... and. δn (JK 1) log(n 1) log 2. n. Note that the rate R in (24) corresponds to R δn in (22); this allows us to make aclean definition of

  6. Universal Neyman–Pearson classification with a partially known…

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/univ_imaiai.pdf
    20 Jun 2024: engineering, signal processing, medicine and finance among others [24]. ... 1–31. 24. LEHMANN, E. L. & ROMANO, J. P. (2005) Testing statistical hypotheses, Springer Texts in Statistics, 3rd edn.

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