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1000 tulosta hakusanalla Moser Oliver Perry

Pseudo-differential Operators and the Nash-Moser Theorem

Pseudo-differential Operators and the Nash-Moser Theorem

Serge Alinhac; Patrick Gerard; Stephen S. (TRN) Wilson

Amer Mathematical Society
2007
sidottu
This book presents two essential and apparently unrelated subjects. The first, microlocal analysis and the theory of pseudo-differential operators, is a basic tool in the study of partial differential equations and in analysis on manifolds. The second, the Nash-Moser theorem, continues to be fundamentally important in geometry, dynamical systems and nonlinear PDE. Each of the subjects, which are of interest in their own right as well as for applications, can be learned separately. But the book shows the deep connections between the two themes, particularly in the middle part, which is devoted to Littlewood-Paley theory, dyadic analysis, and the paradifferential calculus and its application to interpolation inequalities. An important feature is the elementary and self-contained character of the text, to which many exercises and an introductory Chapter $0$ with basic material have been added. This makes the book readable by graduate students or researchers from one subject who are interested in becoming familiar with the other. It can also be used as a textbook for a graduate course on nonlinear PDE or geometry.
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Family Record of Henry Reitzel and Katherine Moser and Their Descendants; Volume 1

Family Record of Henry Reitzel and Katherine Moser and Their Descendants; Volume 1

Charles H. (Charles Harlan) Murrow

Hassell Street Press
2021
nidottu
This work has been selected by scholars as being culturally important and is part of the knowledge base of civilization as we know it.This work is in the public domain in the United States of America, and possibly other nations. Within the United States, you may freely copy and distribute this work, as no entity (individual or corporate) has a copyright on the body of the work.Scholars believe, and we concur, that this work is important enough to be preserved, reproduced, and made generally available to the public. To ensure a quality reading experience, this work has been proofread and republished using a format that seamlessly blends the original graphical elements with text in an easy-to-read typeface.We appreciate your support of the preservation process, and thank you for being an important part of keeping this knowledge alive and relevant.
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In Fuga Dagli Sceriffi: Oltre Moser e Saronni: il ciclismo negli anni '80

In Fuga Dagli Sceriffi: Oltre Moser e Saronni: il ciclismo negli anni '80

Simone Basso

Independently Published
2020
nidottu
"In fuga dagli Sceriffi" era gi l negli anni Ottanta: bastava viverli senza la prospettiva di un posto comodo, ben remunerato, o da tifoso strillone e fanatico.Il libro ricostruisce la storia di quel ciclismo dal concetto stesso dello sport della bici: fa dunque a meno di un immaginario di cartone, falsato nelle prospettive e nella sostanza, che diventato uno stereotipo (comodo).Utilizzando un universo, come il ciclismo, ricco di storie come nessun altro in Europa: il nostro baseball?In fondo, qualsiasi difetto gli si possa trovare, In fuga dagli sceriffi soddisfa una missione possibile quanto ambiziosa: proporre un'opera - sportiva - mai scritta prima.
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Introduction to Arnold’s Proof of the Kolmogorov–Arnold–Moser Theorem

Introduction to Arnold’s Proof of the Kolmogorov–Arnold–Moser Theorem

Achim Feldmeier

TAYLOR FRANCIS LTD
2022
sidottu
INTRODUCTION TO ARNOLD’S PROOF OF THE KOLMOGOROV–ARNOLD–MOSER THEOREMThis book provides an accessible step-by-step account of Arnold’s classical proof of the Kolmogorov–Arnold–Moser (KAM) Theorem. It begins with a general background of the theorem, proves the famous Liouville–Arnold theorem for integrable systems and introduces Kneser’s tori in four-dimensional phase space. It then introduces and discusses the ideas and techniques used in Arnold’s proof, before the second half of the book walks the reader through a detailed account of Arnold’s proof with all the required steps. It will be a useful guide for advanced students of mathematical physics, in addition to researchers and professionals.Features• Applies concepts and theorems from real and complex analysis (e.g., Fourier series and implicit function theorem) and topology in the framework of this key theorem from mathematical physics.• Covers all aspects of Arnold’s proof, including those often left out in more general or simplifi ed presentations.• Discusses in detail the ideas used in the proof of the KAM theorem and puts them in historical context (e.g., mapping degree from algebraic topology).
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Introduction to Arnold’s Proof of the Kolmogorov–Arnold–Moser Theorem

Introduction to Arnold’s Proof of the Kolmogorov–Arnold–Moser Theorem

Achim Feldmeier

TAYLOR FRANCIS LTD
2024
nidottu
INTRODUCTION TO ARNOLD’S PROOF OF THE KOLMOGOROV–ARNOLD–MOSER THEOREMThis book provides an accessible step-by-step account of Arnold’s classical proof of the Kolmogorov–Arnold–Moser (KAM) Theorem. It begins with a general background of the theorem, proves the famous Liouville–Arnold theorem for integrable systems and introduces Kneser’s tori in four-dimensional phase space. It then introduces and discusses the ideas and techniques used in Arnold’s proof, before the second half of the book walks the reader through a detailed account of Arnold’s proof with all the required steps. It will be a useful guide for advanced students of mathematical physics, in addition to researchers and professionals.Features• Applies concepts and theorems from real and complex analysis (e.g., Fourier series and implicit function theorem) and topology in the framework of this key theorem from mathematical physics.• Covers all aspects of Arnold’s proof, including those often left out in more general or simplifi ed presentations.• Discusses in detail the ideas used in the proof of the KAM theorem and puts them in historical context (e.g., mapping degree from algebraic topology).
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