Advances in Boundary Value Problems for Fractional Differential Equations (MDPI - Multidisciplinary Digital Publishing Institute, 2023)
Keywords: approximate controllability; at resonance; boundary value problem; boundary value problems; bounded domain; Caputo fractional derivative; Caputo fractional q-difference derivative; Chebyshev polynomial; coincidence degree theory; collocation method; compactness; Computer science; Computing and Information Technology; contractible sets; delay; differential equation with fractional derivatives; Economics, Finance, Business and Management; existence; existence and uniqueness; fixed point; fixed point theorems; four-point boundary value problem system; fractional calculus; fractional differential equation; fractional Dzhrbashyan–Nersesyan derivative; fractional evolution systems; fractional integro-differential equation; fractional q-difference equations; fractional q-integro-difference system; Hilfer fractional system; impulsive fractional differential inclusions; Industry and industrial studies; Information technology industries; initial value problem; initial-boundary value problem; Mawhin’s continuation technique; measure of noncompactness; Media, entertainment, information and communication industries; mild solutions; multi-valued maps; multiplicity; Mönch’s fixed point theorem; n/a; neutral differential inclusions; neutral system; nonexistence; nonlocal boundary conditions; nonlocal conditions; nonlocal coupled boundary conditions; parameter; perturbation theorem; piecewise constant function; positive parameters; positive solutions; q-calculus; resolvent operator; resolving family of operators; resonance; Riemann-Stieltjes q-integrals; Riemann–Liouville fractional differential equations; Riemann–Stieltjes integro-multipoint boundary conditions; Rδ-set; Schauder fixed point theorem; sectorial operators; sequential fractional differential equations; singular functions; singularity; Sobolev operator; solvability; Sturm–Liouville boundary condition; time-fractional damped wave inequalities; variable order; variational method; viscoelastic Oldroyd fluid