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An Introduction to Hypergeometric Functions - Daniel Duverney

An Introduction to Hypergeometric Functions

(Autor)

Buch | Hardcover
XIII, 368 Seiten
2024 | 2024
Springer International Publishing (Verlag)
978-3-031-65143-4 (ISBN)
CHF 104,80 inkl. MwSt
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This textbook provides an elementary introduction to hypergeometric functions, which generalize the usual elementary functions. It includes plenty of solved exercises and it is appropriate for a wide audience, starting from undergraduate students in mathematics, physics and engineering. Since the presented functions are limited to hypergeometric functions of a real variable, the only prerequisites are the basics of real analysis.

Daniel Duverney. Born in 1955, Dr. Duverney has taught in highschools and in higher schools for engineering and science preparatory classes. He got his PhD and Habilitation Thesis in the University of Lille. He has written more than 40 research papers (alone or in collaboration with Japanese mathematicians). He has also written three books in French: The first one is an introduction to Number Theory (also translated into Japanese and English), the second (written in collaboration with four colleagues) deals with the mathematical curriculum of the first year of the preparatory classes, and the third book consists in an elementary presentation of hypergeometric functions. All three books include a great number of solved exercises.

- 1. Eulerian Functions.- 2. Polygamma Functions.- 3. Hypergeometric Functions.- 4. Gauss Hypergeometric Function.- 5. Elliptic Integrals.- 6. Kummer Hypergeometric Function.- 7. Bessel Functions.- 8. Polylogarithm Function.- 9. Classical Orthogonal Polynomials.- 10. q-Hypergeometric Functions.

Erscheinungsdatum
Zusatzinfo XIII, 368 p. 4 illus., 1 illus. in color.
Verlagsort Cham
Sprache englisch
Original-Titel Introduction aux fonctions hypergéométriques
Maße 155 x 235 mm
Themenwelt Mathematik / Informatik Mathematik Analysis
Schlagworte BBP Formulas • Bessel Equation • Bessel functions • confluent hypergeometric function • Elliptic integrals • gamma function • Gauss hypergeometric function • Hypergeometric Equation • hypergeometric functions • Jacobi elliptic functions • orthogonal polynomials • Polygamma function • Polylogarithm Function • q-hypergeometric functions
ISBN-10 3-031-65143-X / 303165143X
ISBN-13 978-3-031-65143-4 / 9783031651434
Zustand Neuware
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