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Audience: The core audience of the book is researchers in probability and statistics, with no prior knowledge of geometry required. Since the book was originally published it has become a standard reference in areas of physical oceanography, cosmology, and neuroimaging. It is written at a level accessible to nonspecialists, including advanced undergraduates and early graduate students.
Contents: Preface to the Classics Edition; Preface; Corrections and Comments; Chapter 1: Random Fields and Excursion Sets; Chapter 2: Homogeneous Fields and Their Spectra; Chapter 3: Sample Function Regularity; Chapter 4: Geometry and Excursion Characteristics; Chapter 5: Some Expectations; Chapter 6: Local Maxima and High-Level Excursions; Chapter 7: Some Non-Gaussian Fields; Chapter 8: Sample Function Erraticism and Hausdorff Dimension; Appendix: The Markov Property for Gaussian Fields; References; Author Index; Subject Index.
Minimum entropy H-infinity control Автор: Mustafa D., Glover K. Год: 1990 |
Gaussian Measures (Mathematical Surveys and Monographs) Автор: Vladimir I. Bogachev Год: 1998 |
Gaussian measures Автор: Bogachev V.I. Год: 1998 |
Detection, Estimation, and Modulation Theory Автор: Harry L. Van Trees Год: 2001 |
Spontaneous Current Sheets in Magnetic Fields: With Applications to Stellar X-Rays Автор: Parker E.N. Год: 1994 |
Multivalued fields in condensed matter, electromagnetism, and gravitation Автор: Hagen Kleinert Год: 2008 |