Author: Edmund LandauPublisher:
ISBN: 9783959131919
Category :
Languages : de
Pages : 143
Book Description
Einführung in Die Elementare und Analytische Theorie Der Algebraischen Zahlen und Der Ideale
Author: Edmund LandauPublisher:
ISBN:
Category : Algebraic fields
Languages : en
Pages : 170
Book Description
Einführung in die elementare und analytische Theorie der algebraischen Zahlen und der Ideale
Author: Edmund LandauPublisher:
ISBN: 9783959131919
Category :
Languages : de
Pages : 143
Book Description
Einführung in Die Elementare Und Analytische Theorie Der Algebraischen Zahlen Und Der Ideale (Classic Reprint)
Author: Edmund LandauPublisher: Forgotten Books
ISBN: 9781391051079
Category :
Languages : de
Pages : 160
Book Description
Excerpt from Einführung in die Elementare und Analytische Theorie der Algebraischen Zahlen und der Ideale Dies Büchlein entstammt aus Vorlesungen, die ich oft in Berlin und Göttingen gehalten habe; es verfolgt einen doppelten Zweck. About the Publisher Forgotten Books publishes hundreds of thousands of rare and classic books. Find more at www.forgottenbooks.com This book is a reproduction of an important historical work. Forgotten Books uses state-of-the-art technology to digitally reconstruct the work, preserving the original format whilst repairing imperfections present in the aged copy. In rare cases, an imperfection in the original, such as a blemish or missing page, may be replicated in our edition. We do, however, repair the vast majority of imperfections successfully; any imperfections that remain are intentionally left to preserve the state of such historical works.
Einfuehrung in die elementare und analytische theorie der algebraischen Zahlen und der Ideale
Author: Edmund LandauEinführung in Die Elementare und Analytische Theorie Der Algebraischen Zahlen und Der Ideale
Author: Edmund Georg Hermann LandauPublisher:
ISBN:
Category :
Languages : en
Pages : 147
Book Description
Einführung in die elementare un analytische Theorie der algebraischen Zahlen un der Ideale, 2. Aufl
Author: Edmund LandauAn Introduction to the Theory of Numbers
Author: Godfrey Harold HardyPublisher: Oxford University Press
ISBN: 9780198531715
Category : Mathematics
Languages : en
Pages : 456
Book Description
This is the fifth edition of a work (first published in 1938) which has become the standard introduction to the subject. The book has grown out of lectures delivered by the authors at Oxford, Cambridge, Aberdeen, and other universities. It is neither a systematic treatise on the theory ofnumbers nor a 'popular' book for non-mathematical readers. It contains short accounts of the elements of many different sides of the theory, not usually combined in a single volume; and, although it is written for mathematicians, the range of mathematical knowledge presupposed is not greater thanthat of an intelligent first-year student. In this edition the main changes are in the notes at the end of each chapter; Sir Edward Wright seeks to provide up-to-date references for the reader who wishes to pursue a particular topic further and to present, both in the notes and in the text, areasonably accurate account of the present state of knowledge.
Lectures on the Theory of Algebraic Numbers
Author: E. T. HeckePublisher: Springer Science & Business Media
ISBN: 1475740921
Category : Mathematics
Languages : en
Pages : 251
Book Description
. . . if one wants to make progress in mathematics one should study the masters not the pupils. N. H. Abel Heeke was certainly one of the masters, and in fact, the study of Heeke L series and Heeke operators has permanently embedded his name in the fabric of number theory. It is a rare occurrence when a master writes a basic book, and Heeke's Lectures on the Theory of Algebraic Numbers has become a classic. To quote another master, Andre Weil: "To improve upon Heeke, in a treatment along classical lines of the theory of algebraic numbers, would be a futile and impossible task. " We have tried to remain as close as possible to the original text in pre serving Heeke's rich, informal style of exposition. In a very few instances we have substituted modern terminology for Heeke's, e. g. , "torsion free group" for "pure group. " One problem for a student is the lack of exercises in the book. However, given the large number of texts available in algebraic number theory, this is not a serious drawback. In particular we recommend Number Fields by D. A. Marcus (Springer-Verlag) as a particularly rich source. We would like to thank James M. Vaughn Jr. and the Vaughn Foundation Fund for their encouragement and generous support of Jay R. Goldman without which this translation would never have appeared. Minneapolis George U. Brauer July 1981 Jay R.
A Treatise on the Integral Calculus
Author: Joseph EdwardsPublisher:
ISBN:
Category : Calculus, Integral
Languages : en
Pages : 1016
Book Description
Collected Papers of Hans Rademacher
Author: Hans RademacherPublisher: MIT Press
ISBN: 9780262070553
Category : Business & Economics
Languages : en
Pages : 680
Book Description
These two volumes contain all the papers published by Hans Rademacher, either alone or as joint author, essentially in chronological order. Included also are a collection of published abstracts, a number of papers that appeared in institutes and seminars but are only now being formally published, and several problems posed and/or solved by Rademacher. The editor has provided notes for each paper, offering comments and making corrections. He has also contributed a biographical sketch. The earlier papers are on real variables, measurability, convergence factors, and Euler summability of series. This phase of Rademacher's work culminates in a paper of 1922, in which he introduced the systems of orthogonal functions now known as the Rademacher functions. After this, a new period in Rademacher's career began, and his major effort was devoted to the theory of functions of a complex variable and number theory. Some of his most important contributions were made in these fields. He perfected the sieve method and used it skillfully in the study of algebraic number fields; he studied the additive prime number theory of these fields; he generalized Goldbach's Problem; and he began his work on the theory of the Riemann zeta function, modular functions, and Dedekind sums (now often&-and justly&-called Dedekind-Rademacher sums). To this period also becomes what has become known as the Rademacher-Brauer formula. Rademacher came to the United States as a refugee in 1934. In the years that followed, he obtained some of his most important results in connection with the Fourier coefficients of modular forms of positive dimensions. His general method may be considered a modification and improvement of the Hardy-Ramanujan-Littlewood circle method. He also published additional papers on Dedekind-Rademacher sums (with A. Whiteman), general number theory (with H. S. Zuckerman), and modular functions (also with Zuckerman). During the last decade of his life&-the 1960s&-he continued his work on these problems and devoted considerable attention to general analysis&-especially harmonic analysis&-and to analytic number theory. All of the papers in Volume I and ten of those in Volume II are in German. One paper is in Hungarian. The volumes are part of the MIT Press series Mathematicians of Our Time (Gian-Carlo Rota, general editor).