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Beijing Lectures in Harmonic Analysis by Elias M. Stein
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About this book :-
Beijing Lectures in Harmonic Analysis written by Elias M. Stein
The purpose of this book is to describe a certain number of results involving the study of non-linear analytic dependence of some functionals arising naturally in P.D.E. or operator theory.
The subjects deal It with were topics of current interest in the closely interrelated areas of Fourier analysis, pseudo-differential and singular integral operators, partial differential equations, real-variable theory, and several complex variables. Entitled the "Summer Symposium of Analysis in China," the conference was organized around seven series of expository lectures whose purpose was to give both an introduction of the basic material as well as a description of the most recent results in these areas. Our objective was to facilitate further scientific exchanges between the mathematicians of our two countries and to bring the students of the summer school to the level of current research in those important fields.
(Elias M. Stein)
Book Detail :-
Title: Beijing Lectures in Harmonic Analysis
Author(s): Elias M. Stein
Publisher: Princeton University Press
Series: Annals of Mathematics Studies volume 112
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About Author :-
Author Elias Menachem Stein was an American mathematician who was famous because of his work in the field of harmonic analysis. He was professor of Mathematics at Princeton University from 1963 until his death in 2018.
Author Menachem Stein was born in Antwerp Belgium, to Elkan Stein and Chana Goldman, Ashkenazi Jews from Belgium. In 1940, the Stein family move to the United States. He graduated from Stuyvesant High School in 1949, where he was classmates with future Fields Medalist Paul Cohen, before moving on to the University of Chicago for college. In 1955, Stein earned a Ph.D. from the University of Chicago under the direction of Antoni Zygmund. He began teaching in MIT in 1955, moved to the University of Chicago in 1958 as an assistant professor, and in 1963 became a full professor at Princeton.
Stein worked primarily in the field of harmonic analysis, and made contributions in both extending and clarifying Calderón–Zygmund theory. These include Stein interpolation, the Stein maximal principle, Stein complementary series representations, Nikishin–Pisier–Stein factorization in operator theory, the Tomas–Stein restriction theorem in Fourier analysis, the Kunze–Stein phenomenon in convolution on semisimple groups, the Cotlar–Stein lemma concerning the sum of almost orthogonal operators, and the Fefferman–Stein theory of the Hardy space and the space of functions of bounded mean oscillation.
All Famous Books of this Author :-
Here is list all books/editions avaliable of this author, We recomended you to download all.
• Download PDF Complex Analysis by Elias M. Stein, Rami Shakarchi
• Download PDF Functional Analysis:Introduction to Further Topics in Analysis by Elias M. Stein, Rami Shakarchi
• Download PDF Real Analysis: Measure Theory, Integration, Hilbert Spaces by Elias M. Stein, Rami Shakarchi
• Download PDF Singular Integrals and Differentiability Properties of Functions by Elias M. Stein
• Download PDF Hardy Spaces on Homogeneous Groups by Gerald B. Folland, Elias M. Stein
• Download PDF Essays Fourier Analysis by Elias M. Stein, Fefferman Fefferman Wainger
• Download PDF Introduction to Fourier Analysis on Euclidean Spaces by Elias M. Stein, Guido Weiss
• Download PDF Fourier Analysis: An Introduction by Elias M. Stein, Rami Shakarchi
• Download PDF Harmonic Analysis by Elias M. Stein
• Download PDF Beijing Lectures in Harmonic Analysis by Elias M. Stein
• Download PDF Topics in Harmonic Analysis, Related to the Littlewood-Paley Theory by Elias M. Stein
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Book Contents :-
Beijing Lectures in Harmonic Analysis written by Elias M. Stein cover the following topics.
NON-LINEAR HARMONIC ANALYSIS, OPERATOR THEORY AND P.D.D. by R. R. Coifman and Yves Meyer
MUL TIPARAMETER FOURIER ANALYSIS by Robert Fefferman
ELLIPTIC BOUNDARY VALUE PROBLEMS ON LIPSCHITZ DOMAINS by Carlos E. Kenig
INTEGRAL FORMULAS IN COMPLEX ANALYSIS by Steven G. Krantz
VECTOR FIELDS AND NONISOTROPIC METRICS by Alexander Nagel
OSCILLATORY INTEGRALS IN FOURIER ANALYSIS by E. M. Stein
AVERAGES AND SINGULAR INTEGRALS OVER LOWER DIMENSIONAL SETS by Stephen Wainger
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