eBook - ePub
An Introduction to Hypergeometric, Supertrigonometric, and Superhyperbolic Functions
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- 502 pages
- English
- ePUB (mobile friendly)
- Only available on web
eBook - ePub
An Introduction to Hypergeometric, Supertrigonometric, and Superhyperbolic Functions
Book details
Table of contents
Citations
About This Book
An Introduction to Hypergeometric, Supertigonometric, and Superhyperbolic Functions gives a basic introduction to the newly established hypergeometric, supertrigonometric, and superhyperbolic functions from the special functions viewpoint. The special functions, such as the Euler Gamma function, the Euler Beta function, the Clausen hypergeometric series, and the Gauss hypergeometric have been successfully applied to describe the real-world phenomena that involve complex behaviors arising in mathematics, physics, chemistry, and engineering.
- Provides a historical overview for a family of the special polynomials
- Presents a logical investigation of a family of the hypergeometric series
- Proposes a new family of the hypergeometric supertrigonometric functions
- Presents a new family of the hypergeometric superhyperbolic functions
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Yes, you can access An Introduction to Hypergeometric, Supertrigonometric, and Superhyperbolic Functions by Xiao-Jun Yang in PDF and/or ePUB format, as well as other popular books in Mathematics & Mathematics General. We have over one million books available in our catalogue for you to explore.
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Table of contents
- Cover image
- Title page
- Table of Contents
- Copyright
- Dedication
- Biography
- Preface
- 1: Euler gamma function, Pochhammer symbols and Euler beta function
- 2: Hypergeometric, supertrigonometric, and superhyperbolic functions via Clausen hypergeometric series
- 3: Hypergeometric supertrigonometric and superhyperbolic functions via Gauss hypergeometric series
- 4: Hypergeometric supertrigonometric and superhyperbolic functions via Kummer confluent hypergeometric series
- 5: Hypergeometric supertrigonometric and superhyperbolic functions via Jacobi polynomials
- 6: Hypergeometric supertrigonometric and superhyperbolic functions via Laguerre polynomials
- 7: Hypergeometric supertrigonometric and superhyperbolic functions via Legendre polynomials
- References
- Index