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The Cauchy Problem for Non-Lipschitz Semi-Linear Parabolic Partial Differential Equations

by J. C. Meyer , D. J. Needham
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Current price ₹7,235.00
Original price ₹7,410.00
Original price ₹7,410.00
Original price ₹7,410.00
(-2%)
₹7,235.00
Current price ₹7,235.00

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Book cover type: Paperback
  • ISBN13: 9781107477391
  • Binding: Paperback
  • Subject: N/A
  • Publisher: Cambridge University Press
  • Publisher Imprint: Cambridge University Press
  • Publication Date:
  • Pages: 173
  • Original Price: GBP 57.0
  • Language: English
  • Edition: N/A
  • Item Weight: 264 grams
  • BISAC Subject(s): Differential Equations / Partial

Reaction-diffusion theory is a topic which has developed rapidly over the last thirty years, particularly with regards to applications in chemistry and life sciences. Of particular importance is the analysis of semi-linear parabolic PDEs. This monograph provides a general approach to the study of semi-linear parabolic equations when the nonlinearity, while failing to be Lipschitz continuous, is Hölder and/or upper Lipschitz continuous, a scenario that is not well studied, despite occurring often in models. The text presents new existence, uniqueness and continuous dependence results, leading to global and uniformly global well-posedness results (in the sense of Hadamard). Extensions of classical maximum/minimum principles, comparison theorems and derivative (Schauder-type) estimates are developed and employed. Detailed specific applications are presented in the later stages of the monograph. Requiring only a solid background in real analysis, this book is suitable for researchers in all areas of study involving semi-linear parabolic PDEs.

Meyer, J. C.: - J. C. Meyer is University Fellow in the School of Mathematics at the University of Birmingham, UK. His research interests are in reaction-diffusion theory.

Needham, D. J.: - D. J. Needham is Professor of Applied Mathematics at the University of Birmingham, UK. His research areas are applied analysis, reaction-diffusion theory and nonlinear waves in fluids. He has published over 100 papers in high-ranking journals of applied mathematics, receiving over 2000 citations.

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