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Fractional equations and models play an essential part in the description of anomalous dynamics in complex systems. Recent developments in the modeling of various physical, chemical and biological systems have clearly shown that fractional calculus is not just an exotic mathematical theory, as it might have once seemed. The present book seeks to demonstrate this using various examples of equations and models with fractional and generalized operators. Intended for students and researchers in mathematics, physics, chemistry, biology and engineering, it systematically offers a wealth of useful tools for fractional calculus.
Fractional equations and models play an essential part in the description of anomalous dynamics in complex systems. Recent developments in the modeling of vario
Fractional calculus is a rapidly growing field of research, at the interface between probability, differential equations, and mathematical physics. It is used t
The subject of fractional calculus and its applications (that is, convolution-type pseudo-differential operators including integrals and derivatives of any arbi
This work aims to present, in a systematic manner, results including the existence and uniqueness of solutions for the Cauchy Type and Cauchy problems involving
This book features original research articles on the topic of mathematical modelling and fractional differential equations. The contributions, written by leadin
