This second edition of Sources in the Development of Mathematics, now in two volumes, traces the development of series and products from 1380-2000 through the interconnected concepts and results of unsung and celebrated mathematicians. This second volume treats more advanced topics, with extensive added context, detail, and primary source material.
This second edition of Sources in the Development of Mathematics, now in two volumes, traces the development of series and products from 1380-2000 through the interconnected concepts and results of unsung and celebrated mathematicians. This second volume treats more advanced topics, with extensive added context, detail, and primary source material.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Ranjan Roy is the Ralph C. Huffer Professor of Mathematics and Astronomy at Beloit College, Wisconsin, and has published papers and reviews on Riemann surfaces, differential equations, fluid mechanics, Kleinian groups, and the development of mathematics. He has received the Allendoerfer Prize, the Wisconsin MAA teaching award, and the MAA Haimo Award for Distinguished Mathematics Teaching, and was twice named Teacher of the Year at Beloit College. He co-authored Special Functions (2001) with George Andrews and Richard Askey and co-authored chapters in the NIST Handbook of Mathematical Functions (2010); he also authored Elliptic and Modular Functions from Gauss to Dedekind to Hecke (2017) and the first edition of this book, Sources in the Development of Mathematics (2011).
Inhaltsangabe
25. q-series 26. Partitions 27. q-Series and q-orthogonal polynomials 28. Dirichlet L-series 29. Primes in arithmetic progressions 30. Distribution of primes: early results 31. Invariant theory: Cayley and Sylvester 32. Summability 33. Elliptic functions: eighteenth century 34. Elliptic functions: nineteenth century 35. Irrational and transcendental numbers 36. Value distribution theory 37. Univalent functions 38. Finite fields Bibliography Index.
25. q-series 26. Partitions 27. q-Series and q-orthogonal polynomials 28. Dirichlet L-series 29. Primes in arithmetic progressions 30. Distribution of primes: early results 31. Invariant theory: Cayley and Sylvester 32. Summability 33. Elliptic functions: eighteenth century 34. Elliptic functions: nineteenth century 35. Irrational and transcendental numbers 36. Value distribution theory 37. Univalent functions 38. Finite fields Bibliography Index.
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