Fractional differential equations in electrochemistry
By K. B. Oldham. Advances in Engineering Software, 2010
515 citations recorded by the source corpus.
Subfields: Atomic and Molecular Physics, and Optics, Fluid Flow and Transfer Processes, Modeling and Simulation
View Paper: https://www.semanticscholar.org/paper/01cb69c814c1567e41022299a65ef30023329b9e
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In Atomic and Molecular Physics, and Optics
In Fluid Flow and Transfer Processes
In Modeling and Simulation
Citations in the corpus
- Existence of Solutions for a Class of Coupled Fractional Differential Systems with Nonlocal Boundary Conditions (2017, unknown): “The Caputo fractional derivative of order α > 0 of a function u : (0,∞) → R is given by CDα 0+u (t) = 1 Γ (n − α) ∫ t 0 u(n) (s) (t − s)α−n+1 ds, (5) where n = [α] + 1, [α] denotes the integer part of the real number α.”
- Stability analysis of a coupled system of nonlinear implicit fractional anti‐periodic boundary value problem (2019, unknown): “(A1): From (5), Green function is continuous on × .”
- A Generalized Definition of the Fractional Derivative with Applications (2021, background): “Massive attention on the advantages of integral inequalities has been paid for considering economics [1], continuum and statistical mechanics [2], solid mechanics [3], electrochemistry [4], biology [5], and acoustics [6].”