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Topics from the Theory of Numbers

Topics from the Theory of Numbers
Catalogue Information
Field name Details
Dewey Class 512.7
Title Topics from the Theory of Numbers ([EBook]) / by Emil Grosswald.
Author Grosswald, Emil
Other name(s) SpringerLink (Online service)
Edition statement second edition.
Publication Boston, MA : Birkhäuser , 1984.
Physical Details XV, 335 pages : online resource.
Series Modern Birkhäuser classics 2197-1803
ISBN 9780817648381
Summary Note Many of the important and creative developments in modern mathematics resulted from attempts to solve questions that originate in number theory. The publication of Emil Grosswald’s classic text presents an illuminating introduction to number theory. Combining the historical developments with the analytical approach, Topics from the Theory of Numbers offers the reader a diverse range of subjects to investigate, including: * divisibility * congruences * the Riemann zeta function * Diophantine equations and Fermat’s conjecture * the theory of partitions Comprehensive in nature, Topics from the Theory of Numbers is an ideal text for advanced undergraduates and graduate students alike. "In my opinion it is excellent. It is carefully written and represents clearly a work of a scholar who loves and understands his subject. One can only wish more authors would take such pains and would be as good and honest expositors as Grosswald." — Marc Kac "This book is designed for use in a first course in number theory at the junior or senior level...The author has certainly planned his book well, chosen material that will be stimulating to its intended audience, and carried the project through in such a way that interest seldom flags." — Mathematical Reviews (Review of First Edition).:
Contents note Introduction, Historical Background, and Notations -- and Historical Background -- Introductory Remarks and Notations -- Elementary Number Theory -- Divisibility -- Congruences -- Quadratic Residues -- Arithmetical Functions -- The Theory of Partitions -- Topics from Analytic and Algebraic Number Theory -- The Distribution of Primes and the Riemann Zeta Function -- The Prime Number Theorem -- The Arithmetic of Number Fields -- Ideal Theory -- Primes in Arithmetic Progressions -- Diophantine Equations -- Fermat’s Equation.
System details note Online access to this digital book is restricted to subscription institutions through IP address (only for SISSA internal users)
Internet Site http://dx.doi.org/10.1007/978-0-8176-4838-1
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