Asymptotic Integration and Stability: For Ordinary, Functional and Discrete Differential Equations of Fractional Order (Complexity, Nonlinearity and Chaos)

This volume presents several important and recent contributions to the emerging field of fractional differential equations in a self-contained manner. It deals with new results on existence, uniqueness and multiplicity, smoothness, asymptotic development, and stability of solutions. The new topics in the field of fractional calculus include also the Mittag-Leffler and Razumikhin stability, stability of a class of discrete fractional non-autonomous systems, asymptotic integration with a priori given coefficients, intervals of disconjugacy (non-oscillation), existence of Lp solutions for various linear, and nonlinear fractional differential equations.

Readership: Researchers and PhD students in mathematics, physics and applied sciences whose interests involve differential equations, fractional calculus, special functions, variational methods and their applications in physics, mechanics, engineering, economics, life sciences and social sciences.