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Grid generation is a common feature of many computational tasks which require the discretization and representation of space and surfaces. The papers in this... Læs mere
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A collection of papers based on talks given at the Workshop on Structured Adaptive Mesh Refinement (SAMR) Grid Methods. Divided into two parts, this... Læs mere
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This text covers the measurement and prediction of the reliability behaviour of systems of physical items. The six techniques covered are:... Læs mere
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Based on the Russian edition published in 1980, this volume presents the fundamentals of mathematical geology. Developments of the last decade have been taken into... Læs mere
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This volume is devoted to stochastic and chaotic oscillations in dissipative systems. Coverage includes stochastic transformers, turbulence, phase portraits of... Læs mere
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These proceedings detail topics, including estimation, prediction and testing in linear models, robustness of relevant statistical methods, estimation of variance components appearing in linear models, design and analysis of experiments.
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The intensive exchange between mathematicians and users has led in recent years to a rapid development of stochastic analysis. This text describes some of its applications in physics including: white noise analysis; gauge field theories; and euclidean quantum mechanics.
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This volume contains the proceedings of the Fifteenth International Workshop on Maximum Entropy and Bayesian Methods, 1995, and looks at practical and fundamental applications of the area.
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This is a volume of original mathematical papers, written to honour the 70th birthday of the Russian mathematician, E.B. Dynkin. It contains papers dealing with problems in stochastic analysis, probability theory and mathematical physics.
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Concerned with stable processes and other infinitely divisible models this volume collates articles covering a range of related topics. Issues covered include: results in heavy-tailed processes, the central limit problem; and comparison and deviation problems.
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This work focuses on the distributional solutions of singular integral equations, progressing from basic concepts of the classical theory to the more difficult two-dimensional problems.