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Boundary Values And Convolution In Ultradistribution Spaces

representation of ultradistributions as boundary values of analytic functions is obtained and the recovery of the analytic functions as Cauchy, Fourier;

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Methods of the Theory of Generalized Functions

, and boundary values of helomorphic functions for one and several variables. The author addresses several facets in depth, including;

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Methods of the Theory of Generalized Functions

, and boundary values of helomorphic functions for one and several variables. The author addresses several facets in depth, including;

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Extrema of Non-local Functionals & Boundary Value Problems for Functional Differential Equations

calculus for non-local functionals and to theory of boundary value problems for functional differential equations. There are described different;

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Banach Spaces of Analytic Functions

devotes the first four chapters to proofs of classical theorems on boundary values and boundary integral representations of analytic functions;

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Spectral Analysis on Graph-Like Spaces

structures ( graph-like spaces''), and their natural limits on metric graphs. In particular, we explore norm resolvent convergence, convergence;

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Structural Aspects In The Theory Of Probability (2nd Enlarged Edition)

structure of continuous convolution semigroups and the corresponding processes with independent increments. Fourier transformation - the method;

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Geometry and Martingales in Banach Spaces

metric geometry of Banach spaces and the theory of martingales, and general random vectors with values in those Banach spaces. Geometric concepts;

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Geometry and Martingales in Banach Spaces

metric geometry of Banach spaces and the theory of martingales, and general random vectors with values in those Banach spaces. Geometric concepts;

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Retarded Potentials and Time Domain Boundary Integral Equations: A Road Map

This book offers a thorough and self-contained exposition of the mathematics of time-domain boundary integral equations associated to the;

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Stochastic Processes in Non-Archimedean Banach Spaces, Manifolds & Topological Groups

in stochastic processes with values in Banach spaces, manifolds and topological groups. Also discussed herein are random functions with values in Lie;

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Lectures on Elliptic and Parabolic Equations in Holder Spaces

These lectures concentrate on fundamentals of the modern theory of linear elliptic and parabolic equations in Holder spaces. Krylov shows;

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Numerical Solutions of Boundary Value Problems of Non-linear Differential Equations

converge to Euler solutions. We find that, except for the boundary values, initial values of the 1st iteration need not be anything close to the;

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Convolution-like Structures, Differential Operators and Diffusion Processes

known that convolutions, differential operators and diffusion processes are interconnected: the ordinary convolution commutes with the Laplacian;

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Boundary Integral Equations

of solution spaces of Maxwell's equations and their trace spaces. These two new chapters, which summarize the most up-to-date results in the;

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Boundary Integral Equations

of solution spaces of Maxwell's equations and their trace spaces. These two new chapters, which summarize the most up-to-date results in the;

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Green's Functions and Boundary Value Problems

guide to boundary value problems, now featuring modern computational methods and approximation theory Green's Functions and Boundary Value;

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Distribution Theory And Applications

differential equations (PDEs). It begins with a chapter of general interest, on the fundamental spaces (or test function spaces). The book advances and;

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Safety and Health in Confined Spaces

health and safety concepts. Confined spaces differ from other workspaces because their boundary surfaces amplify the consequences of hazardous;

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Safety And Health In Confined Spaces

health and safety concepts. Confined spaces differ from other workspaces because their boundary surfaces amplify the consequences of hazardous;

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Eisenstein Cohomology for GLN and the Special Values of Rankin-Selberg L-Functions

This book studies the interplay between the geometry and topology of locally symmetric spaces, and the arithmetic aspects of the special;

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Volterra Adventures

what they already know, and learn fundamental Banach-space techniques--all in the pursuit of two celebrated results: the Titchmarsh Convolution;

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London Mathematical Society Lecture Note Series

The subject of this book lies on the boundary between probability theory and the theory of function spaces. Here Professor Braverman;

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Analytic Functions with Real Boundary Values in Smirnov Classes E

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Nonlocal Nonlinear Fractional-order Boundary Value Problems

limitation led to the consideration of nonlocal and integral conditions which relate the boundary values of the unknown function to its values at;

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Functional Spaces for the Theory of Elliptic Partial Differential Equations

The theory of elliptic boundary problems is fundamental in analysis and the role of spaces of weakly differentiable functions (also called;

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Urban Challenges in the Globalizing Middle-East

places, which have been influenced by cultural heritage values. Sustainable and livable open spaces can help in improving living conditions;

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