Summary and Info
Commences with the historical development of fractional calculus, its mathematical theory—particularly the Riemann-Liouville version. Numerous examples and theoretical applications of the theory are presented. Features topics associated with fractional differential equations. Discusses Weyl fractional calculus and some of its uses. Includes selected physical problems which lead to fractional differential or integral equations.
More About the Author
Dr. Kenneth G. Miller (born 1956) is an American geologist who is currently a distinguished professor at Rutgers University.