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Differential Equations On Measures And Functional Spaces Vassili Kolokoltsov

  • SKU: BELL-10132832
Differential Equations On Measures And Functional Spaces Vassili Kolokoltsov
$ 31.00 $ 45.00 (-31%)

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Differential Equations On Measures And Functional Spaces Vassili Kolokoltsov instant download after payment.

Publisher: Birkhäuser
File Extension: PDF
File size: 5.46 MB
Pages: 536
Author: Vassili Kolokoltsov
ISBN: 9783030033774, 3030033775
Language: English
Year: 2019

Product desciption

Differential Equations On Measures And Functional Spaces Vassili Kolokoltsov by Vassili Kolokoltsov 9783030033774, 3030033775 instant download after payment.

This advanced book focuses on ordinary differential equations (ODEs) in Banach and more general locally convex spaces, most notably the ODEs on measures and various function spaces. It briefly discusses the fundamentals before moving on to the cutting edge research in linear and nonlinear partial and pseudo-differential equations, general kinetic equations and fractional evolutions. The level of generality chosen is suitable for the study of the most important nonlinear equations of mathematical physics, such as Boltzmann, Smoluchovskii, Vlasov, Landau-Fokker-Planck, Cahn-Hilliard, Hamilton-Jacobi-Bellman, nonlinear Schroedinger, McKean-Vlasov diffusions and their nonlocal extensions, mass-action-law kinetics from chemistry. It also covers nonlinear evolutions arising in evolutionary biology and mean-field games, optimization theory, epidemics and system biology, in general models of interacting particles or agents describing splitting and merging, collisions and breakage, mutations and the preferential-attachment growth on networks.
The book is intended mainly for upper undergraduate and graduate students, but is also of use to researchers in differential equations and their applications. It particularly highlights the interconnections between various topics revealing where and how a particular result is used in other chapters or may be used in other contexts, and also clarifies the links between the languages of pseudo-differential operators, generalized functions, operator theory, abstract linear spaces, fractional calculus and path integrals.

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