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This advanced graduate-level text presents the fundamental tools of Fourier analysis and their applications to nonlinear partial differential equations. The book develops key analytical techniques, including Sobolev spaces, distribution theory, variational methods, and critical point theory, and applies them to the study of elliptic and evolution equations. It is widely used as a reference for students and researchers in mathematical analysis and PDE theory.

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245: $a: Fourier Analysis and Nonlinear Partial Differential Equations
245: $b:
082: $a:
100: $a: Haim Brezis
650: $a: Mathematics
250: $a: 1st
440: $v:
250: $b: Springer
250: $c: 2011
020: $a:
300: $a: 286