Stochastic Geometry and Its Applications (Wiley Series in Probability and Statistics - Applied Probability and Statistics Section)

Professor Dietrich Stoyan; Dr Wilfrid S. Kendall; Joseph Mecke

ISBN 10: 0471905194 / ISBN 13: 9780471905196

Editore: John Wiley & Sons, 1989

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Type: Book Small plain label inside cover.Some slight rippling to pages, water damage and to d/j , text unaffected.

Codice articolo 056139

Dati bibliografici

• Titolo: Stochastic Geometry and Its Applications (Wiley Series in Probability and Statistics - Applied Probability and Statistics Section)
• Editore: John Wiley & Sons
• Data di pubblicazione: 1989
• Lingua: Inglese
• ISBN 10: 0471905194
• ISBN 13: 9780471905196
• Rilegatura: Cloth
• Edizione: Reprint.
• Condizione: Good
• Condizione della sovraccoperta: Good
• Peso: 23 once
• Cataloghi dei venditori:
  • MATHEMATICS

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Riassunto

Stochastic geometry involves the statistical analysis of complicated geometrical patterns which occur in many areas of science and technology. This book aims to make the results and methods of stochastic geometry accessible to non-theoreticians, while at the same time serving as an introduction to the subject for mathematicians. The exposition is mathematically exact and takes into account the latest results, but in most cases proofs are omitted, and it is intended that applied scientists who may not wish to follow the mathematical arguments in detail will still be able to interpret and use the formulae. Topics covered include the basic theories of point processes, random sets, fibre processes, tessellations, stereology and the statistical theory of shape. The theory is illustrated by many examples drawn from different branches of science; actual data in the form of images are presented, and their analysis is discussed. The book is a greatly revised and enlarged version of the original German edition by Stoyan and Mecke, with a new chapter on random processes of geometrical objects. It is the first treatment available in English of the important East German school of stochastic geometry. As well as being of great interest to statisticians, this treatment of the subject should prove useful to applied scientists working in fields such as geology, biology, microscopy and metallurgy and to pure mathematicians working in geometry.