Results 21 to 30 of about 60,664 (263)
Fractional Diffusion on Bounded Domains
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Defterli, Ozlem +5 more
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On the evolution of fractional diffusive waves [PDF]
12 pages, 11 ...
Armando Consiglio, Francesco Mainardi
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This paper investigates the problem of the existence and uniqueness of solutions under the generalized self-similar forms to the space-fractional diffusion equation.
Farid Nouioua, Bilal Basti
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In the last few years, reaction–diffusion models associated with discrete fractional calculus have risen in prominence in scientific fields, not just due to the requirement for numerical simulation but also due to the described biological phenomena. This
Tareq Hamadneh +5 more
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Fractional-calculus diffusion equation [PDF]
Sequel to the work on the quantization of nonconservative systems using fractional calculus and quantization of a system with Brownian motion, which aims to consider the dissipation effects in quantum-mechanical description of microscale systems.The canonical quantization of a system represented classically by one-dimensional Fick's law, and the ...
Ajlouni, Abdul-Wali M. S. +1 more
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An Investigation of Methanol Anomalous Diffusion in Mesoporous Silica
Methanol transport in mesoporous silica is investigated. It is demonstrated that usual approach based on the second Fick’s law fails describing the experimental kinetic data.
A. A. Zhokh, P. E. Strizhak
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In this paper, we show that the invariant subspace method can be successfully utilized to get exact solutions for nonlinear fractional partial differential equations with generalized fractional derivatives. Using the invariant subspace method, some exact
Mohamed S. Abdel Latif +2 more
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Semi-Fractional Diffusion Equations [PDF]
32 pages, 5 ...
Kern, Peter +2 more
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Comprehensive analysis of early fractional anisotropy changes in acute ischemic stroke. [PDF]
Cerebral ischemia leads to a rapid decrease of the apparent diffusion coefficient. For fractional anisotropy both increase and decrease have been reported in acute ischemic stroke.
Anna Christina Alegiani +11 more
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New Insights into the Fractional Order Diffusion Equation Using Entropy and Kurtosis
Fractional order derivative operators offer a concise description to model multi-scale, heterogeneous and non-local systems. Specifically, in magnetic resonance imaging, there has been recent work to apply fractional order derivatives to model the non ...
Carson Ingo +2 more
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