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Identification and other probabilist...
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Ahlswede, Rudolf.
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Identification and other probabilistic models = Rudolf Ahlswede's lectures on information theory 6 /
紀錄類型:
書目-電子資源 : Monograph/item
正題名/作者:
Identification and other probabilistic models/ by Rudolf Ahlswede.
其他題名:
Rudolf Ahlswede's lectures on information theory 6 /
作者:
Ahlswede, Rudolf.
出版者:
Cham :Springer International Publishing : : 2021.,
面頁冊數:
xxii, 724 p. :ill., digital ;24 cm.
內容註:
Words and Introduction of the Editors -- Preface -- Part I Identification via Channels -- Part II A General Theory of Information Transfer -- Part III Identification, Mystery Numbers, or Common Randomness. - Part IV Identification for Sources, Identication Entropy, and Hypothesis Testing -- Part VI New Results in Identification Theory -- Part VII Supplement -- List of Notations. - Subject Index -- Author Index.
Contained By:
Springer Nature eBook
標題:
Information theory. -
電子資源:
https://doi.org/10.1007/978-3-030-65072-8
ISBN:
9783030650728
Identification and other probabilistic models = Rudolf Ahlswede's lectures on information theory 6 /
Ahlswede, Rudolf.
Identification and other probabilistic models
Rudolf Ahlswede's lectures on information theory 6 /[electronic resource] :by Rudolf Ahlswede. - Cham :Springer International Publishing :2021. - xxii, 724 p. :ill., digital ;24 cm. - Foundations in signal processing, communications and networking,v.161863-8538 ;. - Foundations in signal processing, communications and networking ;v.16..
Words and Introduction of the Editors -- Preface -- Part I Identification via Channels -- Part II A General Theory of Information Transfer -- Part III Identification, Mystery Numbers, or Common Randomness. - Part IV Identification for Sources, Identication Entropy, and Hypothesis Testing -- Part VI New Results in Identification Theory -- Part VII Supplement -- List of Notations. - Subject Index -- Author Index.
The sixth volume of Rudolf Ahlswede's lectures on Information Theory is focused on Identification Theory. In contrast to Shannon's classical coding scheme for the transmission of a message over a noisy channel, in the theory of identification the decoder is not really interested in what the received message is, but only in deciding whether a message, which is of special interest to him, has been sent or not. There are also algorithmic problems where it is not necessary to calculate the solution, but only to check whether a certain given answer is correct. Depending on the problem, this answer might be much easier to give than finding the solution. ''Easier'' in this context means using fewer resources like channel usage, computing time or storage space. Ahlswede and Dueck's main result was that, in contrast to transmission problems, where the possible code sizes grow exponentially fast with block length, the size of identification codes will grow doubly exponentially fast. The theory of identification has now developed into a sophisticated mathematical discipline with many branches and facets, forming part of the Post Shannon theory in which Ahlswede was one of the leading experts. New discoveries in this theory are motivated both by concrete engineering problems and by explorations of the inherent properties of the mathematical structures. Rudolf Ahlswede wrote: It seems that the whole body of present day Information Theory will undergo serious revisions and some dramatic expansions. In this book we will open several directions of future research and start the mathematical description of communication models in great generality. For some specific problems we provide solutions or ideas for their solutions. The lectures presented in this work, which consists of 10 volumes, are suitable for graduate students in Mathematics, and also for those working in Theoretical Computer Science, Physics, and Electrical Engineering with a background in basic Mathematics. The lectures can be used as the basis for courses or to supplement courses in many ways. Ph.D. students will also find research problems, often with conjectures, that offer potential subjects for a thesis. More advanced researchers may find questions which form the basis of entire research programs. The book also contains an afterword by Gunter Dueck.
ISBN: 9783030650728
Standard No.: 10.1007/978-3-030-65072-8doiSubjects--Topical Terms:
542527
Information theory.
LC Class. No.: Q367 / .A357 2021
Dewey Class. No.: 003.54
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The sixth volume of Rudolf Ahlswede's lectures on Information Theory is focused on Identification Theory. In contrast to Shannon's classical coding scheme for the transmission of a message over a noisy channel, in the theory of identification the decoder is not really interested in what the received message is, but only in deciding whether a message, which is of special interest to him, has been sent or not. There are also algorithmic problems where it is not necessary to calculate the solution, but only to check whether a certain given answer is correct. Depending on the problem, this answer might be much easier to give than finding the solution. ''Easier'' in this context means using fewer resources like channel usage, computing time or storage space. Ahlswede and Dueck's main result was that, in contrast to transmission problems, where the possible code sizes grow exponentially fast with block length, the size of identification codes will grow doubly exponentially fast. The theory of identification has now developed into a sophisticated mathematical discipline with many branches and facets, forming part of the Post Shannon theory in which Ahlswede was one of the leading experts. New discoveries in this theory are motivated both by concrete engineering problems and by explorations of the inherent properties of the mathematical structures. Rudolf Ahlswede wrote: It seems that the whole body of present day Information Theory will undergo serious revisions and some dramatic expansions. In this book we will open several directions of future research and start the mathematical description of communication models in great generality. For some specific problems we provide solutions or ideas for their solutions. The lectures presented in this work, which consists of 10 volumes, are suitable for graduate students in Mathematics, and also for those working in Theoretical Computer Science, Physics, and Electrical Engineering with a background in basic Mathematics. The lectures can be used as the basis for courses or to supplement courses in many ways. Ph.D. students will also find research problems, often with conjectures, that offer potential subjects for a thesis. More advanced researchers may find questions which form the basis of entire research programs. The book also contains an afterword by Gunter Dueck.
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