An Introduction to Hypergeometric, Supertrigonometric, and Superhyperbolic Functions

Dr. Xiao-Jun Yang is a full professor of China University of Mining and Technology, China. He was awarded the 2019 Obada-Prize, the Young Scientist Prize (Turkey), and Springer's Distinguished Researcher Award. His scientific interests include: Viscoelasticity, Mathematical Physics, Fractional Calculus and Applications, Fractals, Analytic Number Theory, and Special Functions. He has published over 160 journal articles and 4 monographs, 1 edited volume, and 10 chapters. He is currently an editor of several scientific journals, such as Fractals, Applied Numerical Mathematics, Mathematical Methods in the Applied Sciences, Mathematical Modelling and Analysis, Journal of Thermal Stresses, and Thermal Science, and an associate editor of Journal of Thermal Analysis and Calorimetry, Alexandria Engineering Journal, and IEEE Access.

1. Euler Gamma function, Pochhammer symbols and Euler beta function2. Hypergeometric supertrigonometric and superhyperbolic functions via Clausen hypergeometricseries3. Hypergeometric supertrigonometric and superhyperbolic functions via Gauss hypergeometricseries4. Hypergeometric supertrigonometric and superhyperbolic functions via Kummer confluenthypergeometric series5. Hypergeometric supertrigonometric and superhyperbolic functions via Jacobi polynomials6. Hypergeometric supertrigonometric functions and superhyperbolic functions via Laguerrepolynomials7. Hypergeometric supertrigonometric and superhyperbolic functions via Legendre Polynomials