Fox H functions in fractional diffusion

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Time-fractional Diffusion of Distributed Order (2007, methodology): “where E�0 denotes the Mittag-Leffler function, see Appendix B. The strategy (S2) has been followed by Gorenflo et al. [20] and by Mainardi et al. [37, 42 ] to obtain the Green functions of the more general space-time-fractional diffusion equations (of single order), and requires to invert the Fouri”
Lamperti-type laws (2007, background): “Naturally many of the quantities we discussed for general α can be expressed as the more general Fox-H functions (70; 57; 55; 58; 56; 35).”
Continuous-time random walk and parametric subordination in fractional diffusion (2007, background): “The representation of u(x, t) in terms of Fox H-functions can be found in [29].”