2003. - 119 pages.<div class="bb-sep"></div>A Riemann zeta function is a function which is analytic in the complex plane, with the possible exception of a simple pole at one, and which has characteristic Euler product and functional identity. Riemann zeta functions originate in an adelic generalizat
Riemann zeta function
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This book provides both classical and new results in Reimann Zeta-Function theory, one of the most important problems in analytic number theory. These results have application in solving problems in multiplicative number theory, such as power moments, the zero-free region, and the zero density estim
While this is a strong mathematical treatment of Riemann's Zeta function, the steps between equations are very terse and not intuitively obvious. A little more time could have been spent filling in steps between equations. This is not a book to read but to study. If you have not had graduate leve
Superb, high-level study of one of the most influential classics in mathematics examines landmark 1859 publication entitled βOn the Number of Primes Less Than a Given Magnitude,β and traces developments in theory inspired by it. Topics include Riemannβs main formula, the prime number theorem, the Ri
<DIV>Superb study of one of the most influential classics in mathematics examines the landmark 1859 publication entitled ΒOn the Number of Primes Less Than a Given Magnitude,β and traces developments in theory inspired by it. Topics include Riemann's main formula, the prime number theorem, the Riema
<p>"[β¦] the scope of this well-written book is by no means restricted to the Riemann zeta-function. It spans the range successfully from elementary theory to topics of recent and current research." <em>Mathematical Reviews</em> </p>