Aspects of convergence and approximation in random systems analysis

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Details

This book is intended as a text and reference both in some basic theoretical topics of proba-bility theory and some topics able to suggest re-searches regarding the convergence and approxi-mation in the study of systems. It is written especially from a practical po-int of view, based on main theoretical results. It appears as a special field with a profound pragmatic character. To be accessible to as great a number as possible of readers, a methodical and gradual introduction in the problems is made. Various examples and applications illustrate the questions discussed. Also a wide references is given at the end of the book. In this sense the book can become useful to all those who are interested in problems of mo-delling certain scientific phenomena they are concerned with. The book also contains the essential material for an introductory course (senior or first-year graduate level) for students in mathematics and statistics, in mechanics and electrical engi-neering or in economical, financial, biological or social sciences as well as for research workers in the large variety of applied fields.

Autorentext

GABRIEL V. ORMAN, Dr., Professor of Probability Theory and Applied Mathematics at the Transilvania University of Brasov, Romania. Head of the Department of Mathematical Analysis and Probability about 20 years. Member of some scientific national and international organizations. Invited to Conferences, Congresses and also as a Visiting Professorship.

Weitere Informationen

  • Allgemeine Informationen
    • GTIN 09783659255038
    • Sprache Englisch
    • Größe H220mm x B220mm x T150mm
    • Jahr 2012
    • EAN 9783659255038
    • Format Kartonierter Einband (Kt)
    • ISBN 978-3-659-25503-8
    • Titel Aspects of convergence and approximation in random systems analysis
    • Autor Gabriel V. Orman
    • Untertitel Some aspects of convergence and approximation in random systems analysis
    • Herausgeber LAP Lambert Academic Publishing
    • Anzahl Seiten 200
    • Genre Mathematik

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