Fractional Calculus - Theory and Applications

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Caputo fractional derivative; fractional differential equations; hybrid differential equations; coupled hybrid Sturm–Liouville differential equation; multi-point boundary coupled hybrid condition; integral boundary coupled hybrid condition; dhage type fixed point theorem; Caputo fractional derivative; linear fractional system; distributed delay; finite time stability; impulsive differential equations; fractional impulsive differential equations; instantaneous impulses; non-instantaneous impulses; time-fractional diffusion-wave equations; Euler wavelets; integral equations; numerical approximation; coupled systems; Riemann–Liouville fractional derivative; Hadamard–Caputo fractional derivative; nonlocal boundary conditions; existence; fixed point; LR-p-convex interval-valued function; Katugampola fractional integral operator; Hermite-Hadamard type inequality; Hermite-Hadamard-Fejér inequality; space–fractional Fokker–Planck operator; time–fractional wave with the time–fractional damped term; Laplace transform; Mittag–Leffler function; Grünwald–Letnikov scheme; potential and current in an electric transmission line; random walk of a population; fractional derivative; gradient descent; economic growth; group of seven; fractional order derivative model; GPU; a spiral-plate heat exchanger; parallel model; heat transfer; nonlinear system; stochastic epidemic model; malaria infection; stochastic generalized Euler; nonstandard finite-difference method; positivity; boundedness; n/a