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عنوان
A mathematical theory of arguments for statistical evidence

پدید آورنده
Paul-André Monney.

موضوع
Evidence.,Mathematical statistics.,Probabilities.

رده

کتابخانه
Center and Library of Islamic Studies in European Languages

محل استقرار
استان: Qom ـ شهر: Qom

Center and Library of Islamic Studies in European Languages

تماس با کتابخانه : 32910706-025

INTERNATIONAL STANDARD BOOK NUMBER

(Number (ISBN
3642517463
(Number (ISBN
9783642517464

NATIONAL BIBLIOGRAPHY NUMBER

Number
b569671

TITLE AND STATEMENT OF RESPONSIBILITY

Title Proper
A mathematical theory of arguments for statistical evidence
General Material Designation
[Book]
First Statement of Responsibility
Paul-André Monney.

.PUBLICATION, DISTRIBUTION, ETC

Place of Publication, Distribution, etc.
Heidelberg ; New York
Name of Publisher, Distributor, etc.
Physica-Verlag
Date of Publication, Distribution, etc.
©2003.

PHYSICAL DESCRIPTION

Specific Material Designation and Extent of Item
(xiii, 154 pages) : illustrations

SERIES

Series Title
Contributions to statistics.

CONTENTS NOTE

Text of Note
The Theory of Generalized Functional Models --; The Plausibility and Likelihood Functions --; Hints on Continuous Frames and Gaussian Linear Systems --; Assumption-based Reasoning with Classical Regression Models --; Assumption-based Reasoning with General Gaussian Linear Systems --; Gaussian Hints as a Valuation System --; Local Propagation of Gaussian Hints; Application to the Kalman Filter --; References --; Index.

SUMMARY OR ABSTRACT

Text of Note
The subject of this book is the reasoning under uncertainty based on statistical evidence. The concepts are developed, explained and illustrated in the context of the mathematical theory of hints, which is a variant of the Dempster-Shafer theory of evidence. In the first two chapters, the theory of generalized functional models for a discrete parameter is developed, which leads to a general notion of weight of evidence. The second part of the book is dedicated to the study of special linear functional models called Gaussian linear systems. Finally, it is shown that the celebrated Kalman filter can easily be derived by local propagation of Gaussian hints in a Markov tree.

TOPICAL NAME USED AS SUBJECT

Evidence.
Mathematical statistics.
Probabilities.

PERSONAL NAME - PRIMARY RESPONSIBILITY

Paul-André Monney.

PERSONAL NAME - ALTERNATIVE RESPONSIBILITY

Paul-André Monney

ELECTRONIC LOCATION AND ACCESS

Electronic name
 مطالعه متن کتاب 

[Book]

Y

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