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Concrete Operators, Spectral Theory, Operators in Harmonic Analysis and Approximation
This book contains a collection of research articles and surveys on recent developments on operator theory as well as its applications covered in the IWOTA 2011 conference held at Sevilla University in the summer of 2011. The topics include spectral theory, differential operators, integral operators, composition operators, Toeplitz operators, and more. The book also presents a large number of techniques in operator theory.
Concrete Operators
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Smooth Analysis in Banach Spaces
This book is about the subject of higher smoothness in separable real Banach spaces. It brings together several angles of view on polynomials, both in finite and infinite setting. Also a rather thorough and systematic view of the more recent results, and the authors work is given. The book revolves around two main broad questions: What is the best smoothness of a given Banach space, and its structural consequences? How large is a supply of smooth functions in the sense of approximating continuous functions in the uniform topology, i.e. how does the Stone-Weierstrass theorem generalize into infinite dimension where measure and compactness are not available? The subject of infinite dimensional real higher smoothness is treated here for the first time in full detail, therefore this book may also serve as a reference book.
Mathematical Reviews
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Studia mathematica
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Temas clave de la filosofía del Derecho y política
El presente volumen colectivo trata de materias de rabiosa actualidad y doctrinalmente controvertidas, que por su naturaleza y consecuencias tanto interesan a los expertos como al público en general. Son temas del volumen: el terror de Estado, los sistemas electorales, el Estado islámico, la ecosofía, los derechos humanos y la cooperación para el desarrollo, la biotecnología, el derecho a la propiedad intelectual y el copyleft, la crítica al concepto moderno de derecho y democracia, las relaciones entre derecho, poder e internet, la crítica a los modelos clásicos de democracia y la defensa de un nuevo modelo y finalmente las semejanzas y diferencias entre los derechos indígenas y lo...
THEORIE DE L'APPROXIMATION REGULIERE ET GEOMETRIE DES ESPACES DE BANACH
CETTE THESE CONTIENT TROIS RESULTATS PRINCIPAUX. NOUS DIRONS QU'UNE FONCTION A VALEURS REELLES DEFINIE SUR UN ESPACE DE BANACH EST -CONVEXE SI ELLE EST DIFFERENCE DE DEUX FONCTIONS CONVEXES CONTINUES. LE PREMIER THEOREME ENONCE QU'UN ESPACE DE BANACH X EST SUPER-REFLEXIF SI ET SEULEMENT SI TOUTE FONCTION LIPSCHITZIENNE DEFINIE SUR X EST LIMITE UNIFORME SUR LES BORNES DE FONCTIONS -CONVEXES. UN DEUXIEME RESULTAT EST QUE TOUTE FONCTION DEFINIE SUR UN ESPACE SUPER-REFLEXIF QUI EST UNIFORMEMENT CONTINUE SUR LES BORNES EST LIMITE UNIFORME SUR LES BORNES DE FONCTION -CONVEXES DIFFERENTIABLES A DERIVEE -HOLDERIENNE, OU NE DEPEND QUE DE L'ESPACE. QUAND DE PLUS LA FONCTION EST BORNEE INFERIEUREMENT, LES APPROXIMANTS CONSTRUITS ONT LE MEME INFIMUM ET LE MEME ENSEMBLE MINIMISANT. UN TROISIEME THEOREME, OBTENU EN COLLABORATION AVEC P. HAJEK, EST QUE TOUTE FONCTION UNIFORMEMENT CONTINUE SUR L'ESPACE C 0 EST LIMITE UNIFORME DE FONCTIONS ANALYTIQUES AU SENS REEL.
