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This book is divided into two parts, the first one to study the theory of differentiable functions between Banach spaces
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This book makes a significant inroad into the unexpectedly difficult question of existence of Fréchet derivatives of Lip
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The theory of set-valued maps and of differential inclusion is developed in recent years both as a field of his own and
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Preface These are the lecture notes for Math 3210 (formerly named Math 321), Manifolds and Differential Forms, as taught
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This monograph attempts to present the results known today on bases in Banach spaces and some unsolved problems concerni
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U-statistics are universal objects of modern probabilistic summation theory. They appear in various statistical problems
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This book is devoted to recent developments concerning linear operators, covering topics such as the Cauchy problem, Rie
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This book is about the subject of higher smoothness in separable real Banach spaces. It brings together several angles o
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