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Concentration Properties of GeneralizedRandom Gilbert-Varshamov Codes …
www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/ITW2023_Final.pdf16 Mar 2023: IP (X; X′) 2R], (24). Elblt (R,E0) , minPXX′M(R,E0). [IP (X; X′) 2R], (25). -
Minimum probability of error of list -ary hypothesis testing
www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/ht_list_iai.pdf21 Jun 2023: Boronat 138, 08018 Barcelona, Spain†Corresponding author: Email: albert.guillen@eng.cam.ac.uk. [Received on 27 October 2021; revised on 1 December 2022; accepted on 24 January 2023]. ... 1(M1L1. ) (1 ̄) 1 maxQY. α 1(ML ). (PXY , QX QY ). (4.24). In -
Concentration Properties of Random Codes
www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/Concentration_Properties_of_Random_Codes-1.pdf29 Nov 2023: Manuscript received 24 May 2022; revised 4 August 2023;accepted 12 August 2023. ... 5.4] and the continuous mapping theorem[24, Th. 4.3], it holds that. -
Typical Error Exponents: A Dual Domain Derivation
www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/Typical_Error_Exponents_A_Dual_Domain_Derivation-2.pdf23 Jan 2023: y. W n(y|xm)1. 1ρ. (. m′ =mW n(y|xm′ ). 11ρ. )ρ)s, (24). ... 5]. Taking the ensemble average of (24) weobtain:. E[Pe(Cn)s] E[. Mnm=1. -
Mismatched Binary Hypothesis Testing: Error Exponent Sensitivity
www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/Mismatched_Binary_Hypothesis_Testing_Error_Exponent_Sensitivity.pdf23 Jan 2023: the test achieves the best error exponent trade-off in (23)and (24). ... testsimultaneously. Moreover, according to definition (24) theoptimal error exponent tradeoff is given by. -
A Sphere-Packing Error Exponent for Mismatched Decoding
www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/ub_mismatch_sp_final.pdf12 May 2023: Cq(W ) C(PŶ |X ). (24). The next result introduces a sphere-packing upper bound tothe error exponent of mismatched decoding. -
Time series modelling and inference with Bayesian Context Trees
www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/IP307/thesis_ip307.pdf6 Jul 2023: Time series modelling and inferencewith Bayesian Context Trees. Ioannis Papageorgiou. Department of EngineeringUniversity of Cambridge. This dissertation is submitted for the degree ofDoctor of Philosophy. St John’s College June 2023. I would like -
1482 IEEE TRANSACTIONS ON INFORMATION THEORY, VOL. 68, NO. ...
www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/Mismatched_Decoding_Reliability_Function_at_Zero_Rate.pdf23 Jan 2023: s , (24)and define the random variable. D(y) log q(b, y)q(a, y).
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