Confluent Hypergeometric Functions (Cambridge Library Collection - Mathematics)

✍ Scribed by L. J. Slater

Publisher: Cambridge University Press
Year: 1960
Tongue: English
Leaves: 136
Category: Library

No coin nor oath required. For personal study only.

✦ Synopsis

The scanned file does not contain numerical tables (values of the Kummer functions, values at 1, smallest positive zeroes

✦ Table of Contents

DIFFERENTIAL EQUATIONS SATISFIED BY CONFLUENT HYPERGEOMETRIC FUNCTIONS

DIFFERENTIAL PROPERTIES

INTEGRAL PROPERTIES

ASYMPTOTIC EXPANSIONS

RELATED DIFFERENTIAL EQUATIONS AND PARTICULAR CASES OF THE FUNCTIONS

DESCRIPTIVE PROPERTIES

REFERENCES

📜 SIMILAR VOLUMES

Relations between Confluent Hypergeometr

📁 Relations between Confluent Hypergeometric Functions

✍ Bateman H. 📂 Library 📅 1931 🌐 English

Asymptotic Forms of Whittaker’s Confluen

📁 Asymptotic Forms of Whittaker’s Confluent Hypergeometric Functions

✍ Arthur Erdelyi, C.A. Swanson 📂 Library 📅 1957 🏛 Amer Mathematical Society 🌐 English

The Confluent Hypergeometric Function: w

📁 The Confluent Hypergeometric Function: with Special Emphasis on its Applications

✍ Professor Dr.-Ing. Herbert Buchholz (auth.) 📂 Library 📅 1969 🏛 Springer-Verlag Berlin Heidelberg 🌐 English

<p>The subject of this book is the higher transcendental function known as the confluent hypergeometric function. In the last two decades this function has taken on an ever increasing significance because of its use in the application of mathematics to physical and technical problems. There is no do

Spline Functions: Basic Theory (Cambridg

📁 Spline Functions: Basic Theory (Cambridge Mathematical Library)

✍ Larry Schumaker 📂 Library 📅 2007 🏛 Cambridge University Press 🌐 English

<span>This classic work continues to offer a comprehensive treatment of the theory of univariate and tensor-product splines. It will be of interest to researchers and students working in applied analysis, numerical analysis, computer science, and engineering. The material covered provides the reader

Theory of Hypergeometric Functions (Spri

📁 Theory of Hypergeometric Functions (Springer Monographs in Mathematics)

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This book presents a geometric theory of complex analytic integrals representing hypergeometric functions of several variables. Starting from an integrand which is a product of powers of polynomials, integrals are explained, in an open affine space, as a pair of twisted de Rham cohomology and its du

Hypergeometric functions

📁 Hypergeometric functions

✍ Antonius Levelt 📂 Library 📅 1961 🏛 Drukkerij 🌐 English