E-Books →Unified Theory for Fractional and Entire Differential Operators

The computation of adjoint operators;
The definition of abstract boundary values;
The solvability of equations supplemented with inhomogeneous abstract linear boundary conditions;
The analysis of fractional inhomogeneous Dirichlet Problems.
As a result of this approach, two striking consequences are highlighted: Riemann-Liouville and Caputo operators appear to differ only by their boundary conditions; and the boundary values of functions in the domain of fractional operators are closely related to their kernel.
Unified Theory for Fractional and Entire Differential Operators will appeal to researchers in analysis and those who work with fractional derivatives. It is mostly self-contained, covering the necessary background in functional analysis and fractional calculus.
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