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Selected Topics in Partial Differential Equations
Selected Topics in Partial Differential Equations
Knygos.lt klubas Knygos.lt nariams
87,49 €
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124,99 €
  • Planuojame turėti už 47 d.
This book presents a collection of topics in partial differential equations designed to serve as a bridge to research for Master's students. Drawing on material originally developed for student projects, the selected topics require only standard prerequisites such as differential calculus, complex analysis, Fourier analysis, the Lebesgue integral, and some functional analysis. They span a broad range of problems in PDE, including Burgers’ equation, the wave equation, spectral theory of the Lapl…

Selected Topics in Partial Differential Equations (el. knyga) (skaityta knyga) | knygos.lt

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This book presents a collection of topics in partial differential equations designed to serve as a bridge to research for Master's students.

Drawing on material originally developed for student projects, the selected topics require only standard prerequisites such as differential calculus, complex analysis, Fourier analysis, the Lebesgue integral, and some functional analysis. They span a broad range of problems in PDE, including Burgers’ equation, the wave equation, spectral theory of the Laplacian, and harmonic functions. The topics and their presentation are intended to help readers access the research literature.

Offering a diverse set of themes that highlights the richness of the field and opens the door to research, this book will be of interest to graduate students studying PDEs. With original material closely related to the author’s own research, it can also serve as a concise reference for researchers.

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This book presents a collection of topics in partial differential equations designed to serve as a bridge to research for Master's students.

Drawing on material originally developed for student projects, the selected topics require only standard prerequisites such as differential calculus, complex analysis, Fourier analysis, the Lebesgue integral, and some functional analysis. They span a broad range of problems in PDE, including Burgers’ equation, the wave equation, spectral theory of the Laplacian, and harmonic functions. The topics and their presentation are intended to help readers access the research literature.

Offering a diverse set of themes that highlights the richness of the field and opens the door to research, this book will be of interest to graduate students studying PDEs. With original material closely related to the author’s own research, it can also serve as a concise reference for researchers.

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