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The Dirichlet Space and Related Function Spaces

The study of the classical Dirichlet space is one of the central topics on the intersection of the theory of holomorphic functions and;

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Diophantine Approximation and Dirichlet Series

characterization by Gordon and Hedenmalm. The book is devoted to Diophantine approximation, the analytic theory of Dirichlet series and their composition;

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Diophantine Approximation and Dirichlet Series

characterization by Gordon and Hedenmalm. The book is devoted to Diophantine approximation, the analytic theory of Dirichlet series and their composition;

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Primer On The Dirichlet Space

The Dirichlet space is one of the three fundamental Hilbert spaces of holomorphic functions on the unit disk. It boasts a rich and;

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Vorlesungen Uber Zahlentheorie

Peter Gustav Lejeune Dirichlet (1805-59) may be considered the father of modern number theory. He studied in Paris, coming under the;

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Weyl Group Multiple Dirichlet Series

Weyl group multiple Dirichlet series are generalizations of the Riemann zeta function. Like the Riemann zeta function, they are Dirichlet;

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Semi-Dirichlet Forms and Markov Processes

This book deals with analytic treatments of Markov processes. Symmetric Dirichlet forms and their associated Markov processes are important;

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Statistics Based on Dirichlet Processes and Related Topics

This book focuses on the properties associated with the Dirichlet process, describing its use a priori for nonparametric inference and the;

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Analytic Number Theory

Articles in this volume are based on talks given at the Gauss-Dirichlet Conference held in Gottingen on June 20-24, 2005. The conference;

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Dirichlet Forms and Symmetric Markov Processes

This book contains an introductory and comprehensive account of the theory of (symmetric) Dirichlet forms. Moreover this analytic theory;

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Dirichlet Series and Holomorphic Functions in High Dimensions

Over 100 years ago Harald Bohr identified a deep problem about the convergence of Dirichlet series, and introduced an ingenious idea;

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Diophantine Approximation and Dirichlet Series

of Dirichlet series, and some connections between these two domains, which often occur through the Kronecker approximation theorem. Accordingly, the;

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Symmetric Markov Processes, Time Change, and Boundary Theory (LMS-35)

Dirichlet forms. In a detailed and accessible manner, Zhen-Qing Chen and Masatoshi Fukushima cover the essential elements and applications of the;

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Hyperfinite Dirichlet Forms and Stochastic Processes

This monograph treats the theory of Dirichlet forms from a comprehensive point of view, using nonstandard analysis. Thus, it is close;

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G. Lejeune Dirichlet's Werke

The great nineteenth-century mathematician Peter Gustav Lejeune Dirichlet (1805-59) studied in Paris, coming under the influence;

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Cambridge Library Collection - Mathematics

The great nineteenth-century mathematician Peter Gustav Lejeune Dirichlet (1805-59) studied in Paris, coming under the influence;

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Dirichlet

This is the first extensive biography of the influential German mathematician, Peter Gustav Lejeune Dirichlet (1805 - 1859). Dirichlet made;

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Mathematical Physics at Saint-Flour

, Edward: Stochastic mechanics and random fields.- Albeverio, Sergio: Theory of Dirichlet forms and applications.;

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Stochastic Analysis and Applications

stochastic problems in physics and biology. It includes information on the theory of Dirichlet forms, Feynman integration and the Schrodinger's;

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Elliptic Boundary Value Problems and Construction of Lp-Strong Feller Processes with Singular Drift and Reflection

processes in particular. Topics covered are: Construction of Lp-strong Feller processes using Dirichlet form methods, regularity for solutions;

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Stochastic Analysis and Applications

stochastic problems in physics and biology. It includes information on the theory of Dirichlet forms, Feynman integration and the Schrodinger's;

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The Dirichlet Problem for Elliptic-Hyperbolic Equations of Keldysh Type

yet even the linear theory of these equations is at a very early stage. This text examines various Dirichlet problems which can be formulated;

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G. Lejeune Dirichlet's Werke

The great nineteenth-century mathematician Peter Gustav Lejeune Dirichlet (1805-59) studied in Paris, coming under the influence;

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Boundary Integral Equations on Contours with Peaks

1877 when C. Neumann reduced the Dirichlet problem for the Laplace equation to an integral equation and solved the latter using the method;

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Partitions, Hypergeometric Systems, and Dirichlet Processes in Statistics

intersection of three subjects that are generally studied independently of each other: partitions, hypergeometric systems, and Dirichlet processes. The;

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