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Stochastic and Infinite Dimensional Analysis

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概要 This volume presents a collection of papers covering applications from a wide range of systems with infinitely many degrees of freedom studied using techniques from stochastic and infinite dimensional... analysis, e.g. Feynman path integrals, the statistical mechanics of polymer chains, complex networks, and quantum field theory. Systems of infinitely many degrees of freedom create their particular mathematical challenges which have been addressed by different mathematical theories, namely in the theories of stochastic processes, Malliavin calculus, and especially white noise analysis. These proceedings are inspired by a conference held on the occasion of Prof. Ludwig Streit’s 75th birthday and celebrate his pioneering and ongoing work in these fields.続きを見る
目次 Preface
Along paths inspired by Ludwig Streit: Stochastic equations for quantum fields and related systems
Detecting hierarchical communities in net-works: a new approach
Transition Probabilities for Processes with Memory on Topological Non-trivial Spaces
Generalized Scaling Operators in White Noise Analysis and Applications to Hamiltonian Path Integrals with Quadratic Action
Computer Simulations of Self-Repelling Fractional Brownian Motion
Principal Solutions Revisited
Laplace operators in gamma analysis
38 years with Professor Ludwig Streit
Quasi-analyticity and determinacy of the full moment problem from finite to infinite dimensions
Elements for the Retrieval of the Solar Spectrum on the Surface of Mars from an Array of Photodiodes
Stochastic processes on ends of tree and Dirichlet forms
Completing Canonical Quantization, and Its Role in Nontrivial Scalar Field Quantization
Stochastic solutions of nonlinear PDE's and an extension of superprocesses
Maximum likelihood drift estimation for the mixing of two fractional Brownian motions
Existence of density for solutions of mixed stochastic equations.
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本文を見る Full text available from Springer Mathematics and Statistics eBooks 2016 English/International

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登録日 2020.06.27
更新日 2020.06.28