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Applied Analysis: Math Methods...(2nd Ed)

by Senba Takasi

A broad toolkit for applied analysis

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AlbakiReads Editorial

A broad toolkit for applied analysis

Senba Takasi’s second edition brings together core areas of mathematical analysis and methods used across applied mathematics. Its coverage ranges from vector and Fourier analysis, calculus of variations, distributions, and eigenfunction expansions to topics including real and complex analysis and topological spaces. The book also connects these foundations with examples from nonlinear science, including models involving particle motion, semiconductor equations, and biological chemotaxis. A substantial section addresses linear partial differential equation techniques—among them fundamental solutions, Perron’s method, layer potentials, and iteration schemes—and the study of solution blowup. The scope makes it a wide-ranging reference across theory, methods, and applications.

Good fit for readers who enjoy

  • Students or researchers seeking a broad introduction to applied analysis.
  • Readers interested in mathematical methods connecting analysis with physics and biology.
  • Those studying linear PDE techniques and nonlinear phenomena.

Themes

Applied mathematical analysisFourier analysis and calculus of variationsLinear partial differential equationsMathematical modeling in physical and biological sciencesNonlinear science and solution blowup

Based on publisher information and book metadata.

Book overview

This book provides a general introduction to applied analysis; vector analysis with physical motivation, calculus of variation, Fourier analysis, eigenfunction expansion, distribution, and so forth, including a catalogue of mathematical theories, such as basic analysis, topological spaces, complex function theory, real analysis, and abstract analysis. This book also uses fundamental ideas of applied mathematics to discuss recent developments in nonlinear science, such as mathematical modeling of reinforced random motion of particles, semiconductor device equation in applied physics, and chemotaxis in biology. Several tools in linear PDE theory, such as fundamental solutions, Perron's method, layer potentials, and iteration scheme, are described, as well as systematic descriptions on the recent study of the blowup of the solution.

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