05047nam 2200721 450 991080796530332120200520144314.01-118-63789-51-118-63791-71-118-63788-7(CKB)2550000001175574(EBL)1584080(SSID)ssj0001081735(PQKBManifestationID)11631882(PQKBTitleCode)TC0001081735(PQKBWorkID)11078996(PQKB)11331067(OCoLC)874147151(MiAaPQ)EBC1584080(DLC) 2013045052(Au-PeEL)EBL1584080(CaPaEBR)ebr10826697(CaONFJC)MIL556860(OCoLC)866839242(PPN)18497092X(EXLCZ)99255000000117557420140128h20142014 uy 0engur|n|---|||||txtccrEarthquakes models, statistics, testable forecasts /Yan Y. KaganFirst edition.Hoboken, New Jersey :John Wiley & Sons, Ltd,2014.©20141 online resource (307 p.)Statistical Physics of Fracture and BreakdownDescription based upon print version of record.1-118-63792-5 1-306-25609-7 Includes bibliographical references and index.Cover; Title Page; Copyright; Contents; Preface; Acknowledgments; List of Abbreviations; List of Mathematical Symbols; Part I Models; Chapter 1 Motivation: Earthquake science challenges; Chapter 2 Seismological background; 2.1 Earthquakes; 2.2 Earthquake catalogs; 2.3 Description of modern earthquake catalogs; 2.4 Earthquake temporal occurrence: quasi-periodic, Poisson, or clustered?; 2.5 Earthquake faults: one fault, several faults, or an infinite number of faults?; 2.6 Statistical and physical models of seismicity; 2.7 Laboratory and theoretical studies of fractureChapter 3 Stochastic processes and earthquake occurrence models3.1 Earthquake clustering and branching processes; 3.2 Several problems and challenges; 3.3 Critical continuum-state branching model of earthquake rupture; 3.3.1 Time-magnitude simulation; 3.3.2 Space-focal mechanism simulation; Part II Statistics; Chapter 4 Statistical distributions of earthquake numbers: Consequence of branching process; 4.1 Theoretical considerations; 4.1.1 Generating function for the negative binomial distribution (NBD); 4.1.2 NBD distribution expressions; 4.1.3 Statistical parameter estimation6.2 Seismic moment release in earthquakes and aftershocks6.2.1 Temporal distribution of aftershocks; 6.2.2 Southern California earthquakes and their aftershocks; 6.2.3 Global shallow earthquakes; 6.2.4 Comparison of source-time functions and aftershock moment release; 6.3 Random shear stress and Omori's law; 6.4 Aftershock temporal distribution, theoretical analysis; 6.4.1 Lévy distribution; 6.4.2 Inverse Gaussian distribution (IGD); 6.5 Temporal distribution of aftershocks: Observations; 6.5.1 Aftershock sequences; 6.5.2 Temporal distribution for earthquake pairs6.6 Example: The New Madrid earthquake sequence of 1811-12"The proposed book is the first comprehensive and methodologically rigorous analysis of earthquake occurrence. Models based on the theory of the stochastic multidimensional point processes are employed to approximate the earthquake occurrence pattern and evaluate its parameters. The Author shows that most of these parameters have universal values. These results help explain the classical earthquake distributions: Omori's law and the Gutenberg-Richter relation. The Author derives a new negative-binomial distribution for earthquake numbers, instead of the Poisson distribution, and then determines a fractal correlation dimension for spatial distributions of earthquake hypocenters. The book also investigates the disorientation of earthquake focal mechanisms and shows that it follows the rotational Cauchy distribution. These statistical and mathematical advances make it possible to produce quantitative forecasts of earthquake occurrence. In these forecasts earthquake rate in time, space, and focal mechanism orientation is evaluated"--Provided by publisher."Our purpose is to analyze the causes of recent failures in earthquake forecasting, as well as the difficulties in earthquake investigation"--Provided by publisher.Statistical Physics of Fracture and BreakdownEarthquake predictionEarthquake hazard analysisEarthquake prediction.Earthquake hazard analysis.551.2201/12SCI032000bisacshKagan Yan K1667724MiAaPQMiAaPQMiAaPQBOOK9910807965303321Earthquakes4027762UNINA