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Petrole --- Processus de markov --- Econometrie --- Industrie et commerce --- Modeles de prevision
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Stochastic processes --- Stochastic Processes --- PROBABILITES --- Processus de diffusion --- PROCESSUS DE MARKOV --- CHAINES DE MARKOV --- Processus stochastiques --- 519.216 --- Random processes --- Probabilities --- 519.216 Stochastic processes in general. Prediction theory. Stopping times. Martingales --- Stochastic processes in general. Prediction theory. Stopping times. Martingales --- Operational research. Game theory --- Queuing theory --- Stochastic Processes. --- Processus stochastiques. --- Probabilités --- Processus de diffusion. --- PROCESSUS DE MARKOV. --- CHAINES DE MARKOV. --- Probabilités
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Vibration aleatoire --- Processus stochastiques. --- Analyse harmonique. --- 534.6 --- Acoustic measurements --- 534.6 Acoustic measurements --- Spectrometry --- Vibration --- Vibrations aléatoires --- Random vibration --- Statistique --- Analyse spectrale --- Probabilite --- Analyse des données --- Probabilités --- Processus de markov --- Processus gaussien --- Processus aleatoire
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In this study extending classical Markov chain theory to handle fluctuating transition matrices, the author develops a theory of Markov set-chains and provides numerous examples showing how that theory can be applied. Chapters are concluded with a discussion of related research. Readers who can benefit from this monograph are those interested in, or involved with, systems whose data is imprecise or that fluctuate with time. A background equivalent to a course in linear algebra and one in probability theory should be sufficient.
Stochastic processes --- Markov processes --- Stochastic matrices --- Mathematical Statistics --- Mathematical Theory --- Mathematics --- Physical Sciences & Mathematics --- Markoff processes --- Markov [Processus de ] --- Markov models --- Markov processen --- Markov-processen --- Processus de Markov --- Probabilities. --- Matrix theory. --- Algebra. --- Convex geometry . --- Discrete geometry. --- Biomathematics. --- Computer science—Mathematics. --- Probability Theory and Stochastic Processes. --- Linear and Multilinear Algebras, Matrix Theory. --- Convex and Discrete Geometry. --- Mathematical and Computational Biology. --- Math Applications in Computer Science. --- Biology --- Discrete mathematics --- Geometry --- Combinatorial geometry --- Mathematical analysis --- Probability --- Statistical inference --- Combinations --- Chance --- Least squares --- Mathematical statistics --- Risk
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The book presents an in-depth study of arbitrary one-dimensional continuous strong Markov processes using methods of stochastic calculus. Departing from the classical approaches, a unified investigation of regular as well as arbitrary non-regular diffusions is provided. A general construction method for such processes, based on a generalization of the concept of a perfect additive functional, is developed. The intrinsic decomposition of a continuous strong Markov semimartingale is discovered. The book also investigates relations to stochastic differential equations and fundamental examples of irregular diffusions.
Markov processes --- Stochastic integral equations --- Markoff processes --- Markov [Processus de ] --- Markov models --- Markov processen --- Markov-processen --- Processus de Markov --- Probabilities. --- Statistics . --- Probability Theory and Stochastic Processes. --- Statistical Theory and Methods. --- Statistical analysis --- Statistical data --- Statistical methods --- Statistical science --- Mathematics --- Econometrics --- Probability --- Statistical inference --- Combinations --- Chance --- Least squares --- Mathematical statistics --- Risk --- Markov processes. --- Stochastic integral equations. --- Integral equations --- Stochastic analysis --- Analysis, Markov --- Chains, Markov --- Markov analysis --- Markov chains --- Models, Markov --- Processes, Markov --- Stochastic processes
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The idea of writing up a book on the hydrodynamic behavior of interacting particle systems was born after a series of lectures Claude Kipnis gave at the University of Paris 7 in the spring of 1988. At this time Claude wrote some notes in French that covered Chapters 1 and 4, parts of Chapters 2, 5 and Appendix 1 of this book. His intention was to prepare a text that was as self-contained as possible. lt would include, for instance, all tools from Markov process theory ( cf. Appendix 1, Chaps. 2 and 4) necessary to enable mathematicians and mathematical physicists with some knowledge of probability, at the Ievel of Chung (1974), to understand the techniques of the theory of hydrodynamic Iimits of interacting particle systems. In the fall of 1991 Claude invited me to complete his notes with him and transform them into a book that would present to a large audience the latest developments of the theory in a simple and accessible form. To concentrate on the main ideas and to avoid unnecessary technical difficulties, we decided to consider systems evolving in finite lattice spaces and for which the equilibrium states are product measures. To illustrate the techniques we chose two well-known particle systems, the generalized exclusion processes and the zero-range processes. We also conceived the book in such a manner that most chapters can be read independently of the others. Here are some comments that might help readers find their way.
Fysica [Mathematische ] --- Fysica [Wiskundige ] --- Lois d'échelle (Physique statistique) --- Markoff processes --- Markov [Processus de ] --- Markov models --- Markov processen --- Markov processes --- Markov-processen --- Mathematical physics --- Mathematische fysica --- Physical mathematics --- Physics -- Mathematics --- Physics [Mathematical ] --- Physique -- Mathématiques --- Physique -- Méthodes mathématiques --- Physique mathématique --- Physique théorique --- Probabiliteit--Theorie --- Probabiliteitstheorie --- Probabilities --- Probabilité [Théorie de la ] --- Probabilités --- Processus de Markov --- Scaling laws (Statistical physics) --- Schaalwetten (Statistische fysica) --- Waarschijnlijkheid--Theorie --- Waarschijnlijkheidstheorie --- Wiskundige fysica --- Hydrodynamics --- Mathematics --- Probabilities. --- Mathematical physics. --- Probability Theory and Stochastic Processes. --- Theoretical, Mathematical and Computational Physics. --- Physics --- Probability --- Statistical inference --- Combinations --- Chance --- Least squares --- Mathematical statistics --- Risk --- Hydrodynamics - Mathematics
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Applied Semi-Markov Processes aims to give to the reader the tools necessary to apply semi-Markov processes in real-life problems. The book is self-contained and, starting from a low level of probability concepts, gradually brings the reader to a deep knowledge of semi-Markov processes. The book presents homogeneous and non-homogeneous semi-Markov processes, as well as Markov and semi-Markov rewards processes. These concepts are fundamental for many applications, but they are not as thoroughly presented in other books on the subject as they are here. Audience This book is intended for graduate students and researchers in mathematics, operations research and engineering; it might also appeal to actuaries and financial managers, and anyone interested in its applications for banks, mechanical industries for reliability aspects, and insurance companies.
Markov processes --- Renewal theory --- Markov, Processus de --- Renouvellement, Théorie du --- Markov processes. --- Mathematics --- Physical Sciences & Mathematics --- Mathematical Statistics --- Renewal theory. --- Markoff processes --- Markov [Processus de ] --- Markov models --- Markov processen --- Markov-processen --- Processus de Markov --- Théorie de nouveauté --- Vernieuwingstheorie --- Renouvellement, Théorie du --- EPUB-LIV-FT LIVMATHE SPRINGER-B --- Analysis, Markov --- Chains, Markov --- Markov analysis --- Markov chains --- Models, Markov --- Processes, Markov --- Mathematics. --- Finance. --- Applied mathematics. --- Engineering mathematics. --- Mathematical models. --- Probabilities. --- Quality control. --- Reliability. --- Industrial safety. --- Public finance. --- Probability Theory and Stochastic Processes. --- Public Economics. --- Applications of Mathematics. --- Mathematical Modeling and Industrial Mathematics. --- Quality Control, Reliability, Safety and Risk. --- Finance, general. --- Stochastic processes --- Distribution (Probability theory. --- System safety. --- Safety, System --- Safety of systems --- Systems safety --- Accidents --- Industrial safety --- Systems engineering --- Funding --- Funds --- Economics --- Currency question --- Math --- Science --- Cameralistics --- Public finance --- Distribution functions --- Frequency distribution --- Characteristic functions --- Probabilities --- Prevention --- Public finances --- Engineering --- Engineering analysis --- Mathematical analysis --- Probability --- Statistical inference --- Combinations --- Chance --- Least squares --- Mathematical statistics --- Risk --- Dependability --- Trustworthiness --- Conduct of life --- Factory management --- Industrial engineering --- Reliability (Engineering) --- Sampling (Statistics) --- Standardization --- Quality assurance --- Quality of products --- Industrial accidents --- Industries --- Job safety --- Occupational hazards, Prevention of --- Occupational health and safety --- Occupational safety and health --- Prevention of industrial accidents --- Prevention of occupational hazards --- Safety, Industrial --- Safety engineering --- Safety measures --- Safety of workers --- System safety --- Models, Mathematical --- Simulation methods
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