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Encyclopedia of Mathematics and its Applications: Equivalents of the Riemann Hypothesis 2 Hardback Volume Set
  • Encyclopedia of Mathematics and its Applications: Equivalents of the Riemann Hypothesis 2 Hardback Volume Set
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Encyclopedia of Mathematics and its Applications: Equivalents of the Riemann Hypothesis 2 Hardback Volume Set

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£199.00
Mixed media product Published: 02/11/2017
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The Riemann hypothesis (RH) is perhaps the most important outstanding problem in mathematics. This two-volume text presents the main known equivalents to RH using analytic and computational methods. The book is gentle on the reader with definitions repeated, proofs split into logical sections, and graphical descriptions of the relations between different results. It also includes extensive tables, supplementary computational tools, and open problems suitable for research. Accompanying software is free to download. These books will interest mathematicians who wish to update their knowledge, graduate and senior undergraduate students seeking accessible research problems in number theory, and others who want to explore and extend results computationally. Each volume can be read independently. Volume 1 presents classical and modern arithmetic equivalents to RH, with some analytic methods. Volume 2 covers equivalences with a strong analytic orientation, supported by an extensive set of appendices containing fully developed proofs.

Publisher: Cambridge University Press
ISBN: 9781108290784
Weight: 1540 g
Dimensions: 247 x 166 x 56 mm


MEDIA REVIEWS
'This two volume catalogue of many of the various equivalents of the Riemann Hypothesis by Kevin Broughan is a valuable addition to the literature ... all in all these two volumes are a must have for anyone interested in the Riemann Hypothesis.' Steven Decke, MAA Reviews
'This two volume catalogue of many of the various equivalents of the Riemann Hypothesis by Kevin Broughan is a valuable addition to the literature ... all in all these two volumes are a must have for anyone interested in the Riemann Hypothesis.' Steven Decke, MAA Reviews

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