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Serves as collateral reading for people interested in fixed point theorems for contractive type mappings. Researchers in fixed point theory and their students will find it a delight to read. Contains many exercises for further exploration. Construction of theorems and proof writing is developed
This book serves as collateral reading for people interested in fixed point theorems for contractive mappings. The higher-order version of the Banach contraction principle is investigated in the setting of multiplicative b-metric space as well as other topics including application to graph theory. The book contains many exercises as the reader begins his or her own investigative inquire into fixed point theorems and related topics. Researchers will find it a delight to read. The exercises hold promise for further research ideas, and can lead to thesis of all sorts including at the postdoctoral level
This textbook is a completely revised, updated, and expanded English edition of the important Analyse fonctionnelle (1983). In addition, it contains a wealth of problems and exercises (with solutions) to guide the reader. Uniquely, this book presents in a coherent, concise and unified way the main results from functional analysis together with the main results from the theory of partial differential equations (PDEs). Although there are many books on functional analysis and many on PDEs, this is the first to cover both of these closely connected topics. Since the French book was first published, it has been translated into Spanish, Italian, Japanese, Korean, Romanian, Greek and Chinese. The English edition makes a welcome addition to this list.
A complete presentation of a central part of convex geometry, from basics for beginners, to the exposition of current research.
From its origins in the minimization of integral functionals, the notion of variations has evolved greatly in connection with applications in optimization, equilibrium, and control. This book develops a unified framework and provides a detailed exposition of variational geometry and subdifferential calculus in their current forms beyond classical and convex analysis. Also covered are set-convergence, set-valued mappings, epi-convergence, duality, and normal integrands.