On Generalized Zeta Functions And Their Associated Lattice Point Problems
Download On Generalized Zeta Functions And Their Associated Lattice Point Problems full books in PDF, epub, and Kindle. Read online free On Generalized Zeta Functions And Their Associated Lattice Point Problems ebook anywhere anytime directly on your device. Fast Download speed and no annoying ads.
Author |
: Ivor Schilansky |
Publisher |
: |
Total Pages |
: 156 |
Release |
: 1941 |
ISBN-10 |
: UOM:39015039312338 |
ISBN-13 |
: |
Rating |
: 4/5 (38 Downloads) |
Synopsis On Generalized Zeta Functions and Their Associated Lattice Point Problems by : Ivor Schilansky
Author |
: |
Publisher |
: UM Libraries |
Total Pages |
: 1370 |
Release |
: 1941 |
ISBN-10 |
: UOM:39015078932897 |
ISBN-13 |
: |
Rating |
: 4/5 (97 Downloads) |
Synopsis University of Michigan Official Publication by :
Author |
: University of Michigan |
Publisher |
: |
Total Pages |
: 1686 |
Release |
: 1940 |
ISBN-10 |
: UOM:39015078932665 |
ISBN-13 |
: |
Rating |
: 4/5 (65 Downloads) |
Synopsis Catalogue of the University of Michigan by : University of Michigan
Announcements for the following year included in some vols.
Author |
: University of Michigan |
Publisher |
: |
Total Pages |
: 1670 |
Release |
: 1941 |
ISBN-10 |
: UOM:39015071518065 |
ISBN-13 |
: |
Rating |
: 4/5 (65 Downloads) |
Synopsis General Register by : University of Michigan
Announcements for the following year included in some vols.
Author |
: University of Michigan. Board of Regents |
Publisher |
: UM Libraries |
Total Pages |
: 1296 |
Release |
: 1939 |
ISBN-10 |
: UOM:39015051325739 |
ISBN-13 |
: |
Rating |
: 4/5 (39 Downloads) |
Synopsis Proceedings of the Board of Regents by : University of Michigan. Board of Regents
Author |
: Hari M. Srivastava |
Publisher |
: Springer Science & Business Media |
Total Pages |
: 408 |
Release |
: 2001 |
ISBN-10 |
: 0792370546 |
ISBN-13 |
: 9780792370543 |
Rating |
: 4/5 (46 Downloads) |
Synopsis Series Associated With the Zeta and Related Functions by : Hari M. Srivastava
In recent years there has been an increasing interest in problems involving closed form evaluations of (and representations of the Riemann Zeta function at positive integer arguments as) various families of series associated with the Riemann Zeta function ((s), the Hurwitz Zeta function ((s,a), and their such extensions and generalizations as (for example) Lerch's transcendent (or the Hurwitz-Lerch Zeta function) iI>(z, s, a). Some of these developments have apparently stemmed from an over two-century-old theorem of Christian Goldbach (1690-1764), which was stated in a letter dated 1729 from Goldbach to Daniel Bernoulli (1700-1782), from recent rediscoveries of a fairly rapidly convergent series representation for ((3), which is actually contained in a 1772 paper by Leonhard Euler (1707-1783), and from another known series representation for ((3), which was used by Roger Apery (1916-1994) in 1978 in his celebrated proof of the irrationality of ((3). This book is motivated essentially by the fact that the theories and applications of the various methods and techniques used in dealing with many different families of series associated with the Riemann Zeta function and its aforementioned relatives are to be found so far only"in widely scattered journal articles. Thus our systematic (and unified) presentation of these results on the evaluation and representation of the Zeta and related functions is expected to fill a conspicuous gap in the existing books dealing exclusively with these Zeta functions.
Author |
: |
Publisher |
: |
Total Pages |
: 808 |
Release |
: 1946 |
ISBN-10 |
: STANFORD:36105000829726 |
ISBN-13 |
: |
Rating |
: 4/5 (26 Downloads) |
Synopsis Bulletin of the American Mathematical Society by :
Author |
: H. M. Srivastava |
Publisher |
: Elsevier |
Total Pages |
: 675 |
Release |
: 2011-10-25 |
ISBN-10 |
: 9780123852182 |
ISBN-13 |
: 0123852188 |
Rating |
: 4/5 (82 Downloads) |
Synopsis Zeta and Q-Zeta Functions and Associated Series and Integrals by : H. M. Srivastava
Zeta and q-Zeta Functions and Associated Series and Integrals is a thoroughly revised, enlarged and updated version of Series Associated with the Zeta and Related Functions. Many of the chapters and sections of the book have been significantly modified or rewritten, and a new chapter on the theory and applications of the basic (or q-) extensions of various special functions is included. This book will be invaluable because it covers not only detailed and systematic presentations of the theory and applications of the various methods and techniques used in dealing with many different classes of series and integrals associated with the Zeta and related functions, but stimulating historical accounts of a large number of problems and well-classified tables of series and integrals. Detailed and systematic presentations of the theory and applications of the various methods and techniques used in dealing with many different classes of series and integrals associated with the Zeta and related functions
Author |
: Hari M. Srivastava |
Publisher |
: Springer |
Total Pages |
: 0 |
Release |
: 2001 |
ISBN-10 |
: 9401596727 |
ISBN-13 |
: 9789401596725 |
Rating |
: 4/5 (27 Downloads) |
Synopsis Series Associated with the Zeta and Related Functions by : Hari M. Srivastava
In recent years there has been an increasing interest in problems involving closed form evaluations of (and representations of the Riemann Zeta function at positive integer arguments as) various families of series associated with the Riemann Zeta function ((s), the Hurwitz Zeta function ((s,a), and their such extensions and generalizations as (for example) Lerch's transcendent (or the Hurwitz-Lerch Zeta function) iI>(z, s, a). Some of these developments have apparently stemmed from an over two-century-old theorem of Christian Goldbach (1690-1764), which was stated in a letter dated 1729 from Goldbach to Daniel Bernoulli (1700-1782), from recent rediscoveries of a fairly rapidly convergent series representation for ((3), which is actually contained in a 1772 paper by Leonhard Euler (1707-1783), and from another known series representation for ((3), which was used by Roger Apery (1916-1994) in 1978 in his celebrated proof of the irrationality of ((3). This book is motivated essentially by the fact that the theories and applications of the various methods and techniques used in dealing with many different families of series associated with the Riemann Zeta function and its aforementioned relatives are to be found so far only"in widely scattered journal articles. Thus our systematic (and unified) presentation of these results on the evaluation and representation of the Zeta and related functions is expected to fill a conspicuous gap in the existing books dealing exclusively with these Zeta functions.
Author |
: |
Publisher |
: |
Total Pages |
: 858 |
Release |
: 1973 |
ISBN-10 |
: STANFORD:36105119277882 |
ISBN-13 |
: |
Rating |
: 4/5 (82 Downloads) |
Synopsis Comprehensive Dissertation Index by :