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A Variational Theory of Convolution-Type Functionals - Nadia Ansini,Roberto Alicandro,Andrea Braides,Antonio Tribuzio,Andrey Piatnitski

English
2023-05-03
€67.74 €84.68

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This book provides a general treatment of a class of functionals modelled on convolution energies with kernel having finite p-moments. A general asymptotic analysis of such non-local functionals is performed, via Gamma-convergence, in order to show that the limit may be a local functional representable as an integral. Energies of this form are encountered in many different contexts and the interest in build ... Full description

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Description

This book provides a general treatment of a class of functionals modelled on convolution energies with kernel having finite p-moments. A general asymptotic analysis of such non-local functionals is performed, via Gamma-convergence, in order to show that the limit may be a local functional representable as an integral. Energies of this form are encountered in many different contexts and the interest in building up a general theory is also motivated by the multiple interests in applications (e.g. peridynamics theory, population dynamics phenomena and data science). The results obtained are applied to periodic and stochastic homogenization, perforated domains, gradient flows, and point-clouds models. This book is mainly intended for mathematical analysts and applied mathematicians who are also interested in exploring further applications of the theory to pass from a non-local to a local description, both in static problems and in dynamic problems.

More Information

Author Nadia Ansini, Roberto Alicandro, Andrea Braides, Antonio Tribuzio, Andrey Piatnitski
Publisher Springer Nature Singapore
Release year 2023
Cover type Softcover
EAN 9789819906840
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€67.74 €84.68