Titlebook: Heavy-Tailed Distributions in Disaster Analysis; V. Pisarenko,M. Rodkin Book 2010 Springer Science+Business Media B.V. 2010 Analysis.Earth

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Nonlinear and Linear Growth of Cumulative Effects of Natural Disasters,ils. If the exponent . of such a distribution does not exceed unity, . ≤ 1, then the mathematical expectation is infinite. In this case, the standard statistical tools, such as sample mean and sample standard deviation, are highly unstable (see Table 1.1). The increase of sample size, in contrast to

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Estimating the Uppermost Tail of a Distribution,tistical estimation of the tail distribution. The method is based on the two main theorems in the theory of extreme values and on the derived duality between the Generalized Pareto Distribution (GPD) and the Generalized Extreme Value distribution (GEV). Particular attention is paid to the adequacy o

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Relationship Between Earthquake Losses and Social and Economic Situation,nlinear growth of losses with time. This tendency used to be ascribed to a population growth, the development of potentially hazardous industries, and a general deterioration of the environment. Extrapolation of this tendency suggests that all the economic gain will be consumed in the greater losses

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V. Pisarenko,M. Rodkins.The contributions to thisvolume report recent developments and trends in the field.The purpose is to make available the current state ofunderstanding of the materials and their potentialapplications. Eachcontribution focuses on a particulartopic, such as preparation methods,characterization, andmo

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V. Pisarenko,M. Rodkinies in this field.. The low energy part of the x-ray absorption spectra, in fact, is sensitive to the geometrical arrangement of the environment around the absorbing atom because of the strong scattering power of these low energy photoelectrons, favoring multiple scattering (MS) processes. Going to

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V. Pisarenko,M. Rodkinrials as a motivation. I then survey localization theory and in particular the scaling theory which allows a simple pedagogical description of it. Finally, localization on fractals is discussed from the theoretical point of view as well as with regard to its possible experimental consequences.

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V. Pisarenko,M. Rodkinly the simplest model of Coulombic systems but describes quite well some realistic systems under special circumstances. The OCP also provides a useful starting point for understanding real systems such as liquid metals. Bulk properties of the OCP have been investigated by a number of theoretical and

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