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From Arithmetic to Zeta-Functions
This book collects more than thirty contributions in memory of Wolfgang Schwarz, most of which were presented at the seventh International Conference on Elementary and Analytic Number Theory (ELAZ), held July 2014 in Hildesheim, Germany. Ranging from the theory of arithmetical functions to diophantine problems, to analytic aspects of zeta-functions, the various research and survey articles cover the broad interests of the well-known number theorist and cherished colleague Wolfgang Schwarz (1934-2013), who contributed over one hundred articles on number theory, its history and related fields. Readers interested in elementary or analytic number theory and related fields will certainly find many fascinating topical results among the contributions from both respected mathematicians and up-and-coming young researchers. In addition, some biographical articles highlight the life and mathematical works of Wolfgang Schwarz.
Number Theory in Memory of Eduard Wirsing
Eduard Wirsing was an outstanding number theorist. In his research he made significant contributions to various subfields of number theory and also collaborated with other eminent scientists (e.g., with the Fields Medalist Alan Baker as well as Don Zagier). This commemorative volume includes numerous papers on current research in number theory by well-known experts, as well as some personal recollections by companions of Wirsing. The topics covered in this volume include arithmetical functions, continued fractions, elementary proofs of the prime number theorem, friable integers, the Goldbach problem, Dirichlet series, Euler products, and more. There is something for every interested reader.
Value-Distribution of L-Functions
These notes present recent results in the value-distribution theory of L-functions with emphasis on the phenomenon of universality. Universality has a strong impact on the zero-distribution: Riemann’s hypothesis is true only if the Riemann zeta-function can approximate itself uniformly. The text proves universality for polynomial Euler products. The authors’ approach follows mainly Bagchi's probabilistic method. Discussion touches on related topics: almost periodicity, density estimates, Nevanlinna theory, and functional independence.
Diophantine Analysis
While its roots reach back to the third century, diophantine analysis continues to be an extremely active and powerful area of number theory. Many diophantine problems have simple formulations, they can be extremely difficult to attack, and many open problems and conjectures remain. Diophantine Analysis examines the theory of diophantine ap
Teddy Suhren, Ace of Aces
Reinhard ‘Teddy’ Suhren fired more successful torpedo shots than any other man during the war, many before he even became a U-boat commander. He was also the U-boat service’s most irreverent and rebellious commander; his lack of a military bearing was a constant source of friction with higher authority. Valued for his good humour and ability to lead, his nickname was acquired because he marched like a teddy-bear. Despite his refusal to conform to the rigid thought-patterns of National Socialism, his operational successes protected him, and he found himself accepted in the highest circles of power in Germany. He was one of the lucky third of all U-boat crewmen who survived the war, larg...
Number Theory
This book contains proceedings presented at the fourth Canadian Number Theory Association conference held at Dalhousie University in July 1994. The invited speakers focused on analytic, algebraic, and computational number theory. The contributed talks represented a wide variety of areas in number theory.
The Idea of Phenomenology
3 same lecture he characterizes the phenomenology of knowledge, more specifically, as the "theory of the essence of the pure phenomenon of knowing" (see below, p. 36). Such a phenomenology would advance the "critique of knowledge," in which the problem of knowledge is clearly formulated and the possibility of knowledge rigorously secured. It is important to realize, however, that in these lectures Husserl will not enact, pursue, or develop a phenomenological critique of knowledge, even though he opens with a trenchant statement of the problem of knowledge that such a critique would solve. Rather, he seeks here only to secure the possibility of a phe nomenological critique of knowledge; that ...
