The analysis on information capacity in gaussian channels with feedback system
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著者
書誌事項
- タイトル
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The analysis on information capacity in gaussian channels with feedback system
- 著者名
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陳, 漢武
- 著者別名
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チン, カンブ
- 学位授与大学
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山口大学
- 取得学位
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博士 (工学)
- 学位授与番号
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理工博甲第164号
- 学位授与年月日
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2000-03-23
注記・抄録
博士論文
資料形態 : テキストデータ プレーンテキスト
コレクション : 国立国会図書館デジタルコレクション > デジタル化資料 > 博士論文
目次
- 論文目録
- 学位論文の要旨
- Contents
- Abstract
- Acknowledgements
- Part(1)
- Chapter I
- Introduction
- 1.1 What is the Communication System
- 1.2 C.E.Shannon's Contribution to Communication Theory
- 1.3 Information Quantity Measure and Entropy
- 1.4 Asymptotic Equipatition Property(AEP) and Channel Capacity Theory
- 1.5 The Gaussian Channel
- Chapter II
- Communication Channel Mathematical Models and My Researche
- 2.1 Channel Models,Coding,Capacity
- 2.2 My research
- Part(2)
- Chapter III
- On the Cover's Conjecture on Capacity of Gaussian Channel with Feedback
- 3.1 The Cover's Conjecture(Th.1;Th.2)
- 3.2 The Proof(The Cover's Conjecture for n=2 is right)
- Chapter IV
- Refinements of the Half-bit and Factor-of-two Bounds for Capacity in Gaussian Channel with Feedback
- 4.1 Refinements of the Half-bit and Factor-of-two Bounds(Th.3;Th.4;Th.5;Th.6)
- 4.2 The Proofs of Theorem 3 and Theorem 4
- 4.3 The Proof of Theorem 5
- 4.4 The Proof of Theorem 6
- 4.5 Examples
- Chapter V
- The Functional Characters of the Capacity of Gaussian Channel with or without Feedback
- 5.1 Conclusions of Character about the Capacity of Gaussian Channel as a Functional
- 5.2 Propositions and Lemmas
- 5.3 Cn(P)and Cn,FB(P)are Concave Function of P(Th.7;Th.8;Cor.l;Cor.2)
- 5.4 Operator Inequality in Hilbert Space
- 5.5 Cn,z(P) is a Convex Function of Z and Convexity of Cn,FB,z(P) with respect to Z(Th.9;Th.10;Cor.3)
- Chapter VI
- Upper Bounds on the Capacity of Discrete Time Blockwise White Gaussian Channels with Feedback
- 6.1 From Yanagi's Conclusions
- 6.2 Properties of Functions F(P,α) and G(P,α)(Th.11;Th.11;Cor.4;Cor.5;Cor.6;Cor.7)
- 6.3 Blockwise White Gaussian Channels
- 6.4 Examples
- Conclusion
- References