Wright functions as scale-invariant solutions of the diffusion-wave equation
By Rudolf Gorenflo, Yuri Luchko, Francesco Mainardi. 2000
276 citations recorded by the source corpus.
Subfields: Mechanics of Materials, Modeling and Simulation
View Paper: https://www.semanticscholar.org/paper/b49ae378b2a74ed4e7079005ddf44776fb1181f0
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In Mechanics of Materials
In Modeling and Simulation
Citations in the corpus
- Fractional calculus with an integral operator containing a generalized Mittag-Leffler function in the kernel (2009, unknown): “([5–7]), Kilbas et al.”
- Fractional calculus and continuous-time finance II: the waiting-time distribution (2000, background): “Refs. [17,22,23]. We note that for 0 24 ] and references therein).”
- A Space-Time Spectral Method for the Time Fractional Diffusion Equation (2009, methodology): “The TFDE as well as the fractional wave equation have been investigated in analytical and numerical frames by a number of authors [9, 17, 30, 39].”
- Analytical properties and applications of the Wright function (2007, methodology): “In the general case of arbitrary real ρ > −1 the Wright function is a particular case of the Fox H-function ([13], [14], [16, App.”
- Fundamental solutions of the general fractional‐order diffusion equations (2018, unknown): “L [ τυ−1O φ ν,υ (℘τ) ] = ψ−υ(1 −℘ψ−ν)−φ, (7)”