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STRONG CODING THEOREM AND ASYMPTOTICERROR EXPONENT OF ARBITRARILY VARYING SOURCE WITH A FIDELITY CRITERION
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作者 FU Fangwei SHEN Shiyi(Department Of Mathematics, Nankai University, Tiawtn 300071, China) 《Systems Science and Mathematical Sciences》 SCIE EI CSCD 1998年第2期168-174,共7页
When the error probability is less than 2--"", the minimum compression rate(r-optimal rate) of arbitrarily varying source with a fidelity criterion is determined. Thisgeneralizes the result of Arutyunyan and... When the error probability is less than 2--"", the minimum compression rate(r-optimal rate) of arbitrarily varying source with a fidelity criterion is determined. Thisgeneralizes the result of Arutyunyan and Mekaushll] for discrete memoryless source witha fidelity criterion, and is called strong coding theorem of arbitrarily varying source witha fidelity criterion. We also determine the asymptotic error exponellt for arbitrarily varying source with a fidelity criterion. This generalizes Marton’s result in [2] for discretememoryless source with a fidelity criterion. 展开更多
关键词 arbitrarily varying sourcel coding theorem error exponent information quantity RATE-DISTORTION theory.
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STRONG CODING THEOREM AND ASYMPTOTIC ERROR EXPONENT OF ARBITRARILY VARYING SOURCE
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作者 符方伟 沈世镒 《Acta Mathematica Scientia》 SCIE CSCD 1996年第1期23-30,共8页
Csiszar's strong coding theorem for discrete memoryless scarce is generalized to arbitrarily varying source.We also determine the asymptotic error exponent for arbitrarily wrying source.
关键词 arbitrarily varying source coding theorem error exponent information quantity types.
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Hypothesis Testing for Arbitrarily Varying Source
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作者 Fu Fangwei Shen Shiyi Department of Mathematics Nankai University Tianjin, 300071 China 《Acta Mathematica Sinica,English Series》 SCIE CSCD 1996年第1期33-39,共7页
Hypothesis testing for arbitrarily varying source (AVS), which is to decide between the two hypotheses for the varying behavior of the distribution of AVS, is considered in this paper. We determine the best asymptotic... Hypothesis testing for arbitrarily varying source (AVS), which is to decide between the two hypotheses for the varying behavior of the distribution of AVS, is considered in this paper. We determine the best asymptotic exponent of the second kind of error probability when the first kind of error probability is fixed. This result generalizes the well-known lemma of Stein in statistics. As a corollary, Strassen’s coding theorem for AVS is obtained. 展开更多
关键词 Hypothesis testing Stein lemma arbitrarily varying source coding theorem
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