Author: Prince Ibrahim-Hilmy (son of Ismail, Khedive of Egypt)
Publisher:
Published: 1886
Total Pages: 414
ISBN-13:
DOWNLOAD EBOOK →Author: British Museum. Department of Printed Books
Publisher:
Published: 1885
Total Pages: 1082
ISBN-13:
DOWNLOAD EBOOK →Author: British Museum. Dept. of Printed Books
Publisher:
Published: 1965
Total Pages: 632
ISBN-13:
DOWNLOAD EBOOK →Author: British Museum. Department of Printed Books
Publisher:
Published: 1946
Total Pages: 1444
ISBN-13:
DOWNLOAD EBOOK →Author: Raymond George Ayoub
Publisher: Eurospan
Published: 2014-05-22
Total Pages: 406
ISBN-13:
DOWNLOAD EBOOK →The mathematical preparation is relatively modest: the elements of number theory, algebra, and group theory are required. A good working knowledge of element of complex function theory and general analytic processes is needed. The subject matter is of varying difficulty, and while the first chapter reads relatively easily, subsequent chapters require close attention. The subject of analytic number theory is not clearly defined. While the choice of topics included herein is somewhat arbitrary, the topics themselves represent some important problems of number theory to which generations of outstanding mathematicians have contributed.
Author: Komaravolu Chandrasekharan
Publisher: Springer Science & Business Media
Published: 2012-12-06
Total Pages: 151
ISBN-13: 3642461247
DOWNLOAD EBOOK →This book has grown out of a course of lectures I have given at the Eidgenossische Technische Hochschule, Zurich. Notes of those lectures, prepared for the most part by assistants, have appeared in German. This book follows the same general plan as those notes, though in style, and in text (for instance, Chapters III, V, VIII), and in attention to detail, it is rather different. Its purpose is to introduce the non-specialist to some of the fundamental results in the theory of numbers, to show how analytical methods of proof fit into the theory, and to prepare the ground for a subsequent inquiry into deeper questions. It is pub lished in this series because of the interest evinced by Professor Beno Eckmann. I have to acknowledge my indebtedness to Professor Carl Ludwig Siegel, who has read the book, both in manuscript and in print, and made a number of valuable criticisms and suggestions. Professor Raghavan Narasimhan has helped me, time and again, with illuminating comments. Dr. Harold Diamond has read the proofs, and helped me to remove obscurities. I have to thank them all. K.C.