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11: Wadim Zudilin
His research interests are primarily focused on applications of special functions in different parts of number theory. Zudilin is author or coauthor of numerous publications including the book Neverending Fractions, An Introduction to Continued Fractions published by Cambridge University Press in 2014. …He is a member of several editorial boards including the series Monographs in Number Theory published by World Scientific. …
12: Peter Paule
Paule’s main research interests are computer algebra and algorithmic mathematics, together with connections to combinatorics, special functions, number theory, and other related fields. …He is also Editor-in-Chief of the Springer book series Texts and Monographs in Symbolic Computation. …
13: Barry I. Schneider
Schneider’s current research interests span a broad number of areas of theoretical chemistry, atomic and molecular physics, numerical methods and high performance computing. …He has authored or co-authored 140 refereed papers and books and has given numerous invited talks in the US and abroad. …Schneider has served as Chair and Co-Chair of the APS Division of Computational Physics and the Topical Group on Few-Body Systems and Multipartical Dynamics and has been the organizer of a number of conferences and invited sessions here and abroad. …
14: DLMF Project News
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15: Gerhard Wolf
His book Mathieu Functions and Spheroidal Functions and Their Mathematical Foundations: Further Studies (with J. … Schmidt) of the Chapter Double Confluent Heun Equation in the book Heun’s Differential Equations (A. …
16: Tom M. Apostol
He was internationally known for his textbooks on calculus, analysis, and analytic number theory, which have been translated into five languages, and for creating Project MATHEMATICS!, a series of video programs that bring mathematics to life with computer animation, live action, music, and special effects. …His complete list of publications contains numerous articles and research papers (fifty of them published since he became Emeritus in 1992), as well as sixty-one books, sixteen videotapes, and nine DVD’s. … In 1998, the Mathematical Association of America (MAA) awarded him the annual Trevor Evans Award, presented to authors of an exceptional article that is accessible to undergraduates, for his piece entitled “What Is the Most Surprising Result in Mathematics?” (Answer: the prime number theorem). …
  • 17: Bibliography E
  • A. Erdélyi, W. Magnus, F. Oberhettinger, and F. G. Tricomi (1954a) Tables of Integral Transforms. Vol. I. McGraw-Hill Book Company, Inc., New York-Toronto-London.
  • A. Erdélyi, W. Magnus, F. Oberhettinger, and F. G. Tricomi (1954b) Tables of Integral Transforms. Vol. II. McGraw-Hill Book Company, Inc., New York-Toronto-London.
  • A. Erdélyi, W. Magnus, F. Oberhettinger, and F. G. Tricomi (1953b) Higher Transcendental Functions. Vol. II. McGraw-Hill Book Company, Inc., New York-Toronto-London.
  • A. Erdélyi, W. Magnus, F. Oberhettinger, and F. G. Tricomi (1955) Higher Transcendental Functions. Vol. III. McGraw-Hill Book Company, Inc., New York-Toronto-London.
  • Euclid (1908) The Thirteen Books of Euclid’s Elements. Cambridge University Press, Cambridge.
  • 18: Software Index
    Open Source With Book Commercial
    24.21(ii) B n , B n ( x ) , E n , E n ( x ) a Derive, MuPAD
    27 Functions of Number Theory
  • Software Associated with Books.

    An increasing number of published books have included digital media containing software described in the book. Often, the collection of software covers a fairly broad area. Such software is typically developed by the book author. While it is not professionally packaged, it often provides a useful tool for readers to experiment with the concepts discussed in the book. The software itself is typically not formally supported by its authors.

  • 19: 27.2 Functions
    where p 1 , p 2 , , p ν ( n ) are the distinct prime factors of n , each exponent a r is positive, and ν ( n ) is the number of distinct primes dividing n . …Euclid’s Elements (Euclid (1908, Book IX, Proposition 20)) gives an elegant proof that there are infinitely many primes. … (See Gauss (1863, Band II, pp. 437–477) and Legendre (1808, p. 394).) …
    §27.2(ii) Tables
    20: Peter A. Clarkson