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In this article, the fractional diffusion-advection equation with resetting is introduced to promote the theory of anomalous transport. The fractional equation describes a particle's non-diffusive motion performing a random walk and is reset to its initial position.
The model describes the diffusive motion of a particle, performing a random walk with Lévy distributed jump lengths, which is interrupted at random times when ...
Jan 26, 2019 · The model describes the diffusive motion of a particle, performing a random walk with Lévy distributed jump lengths, which is interrupted at ...
The model consists of five partial differential equations that describe the population kinetics of human tumor cell in vitro and the responses to radiotherapie ...
A numerical method is presented for this diffusive problem with resetting. The influence of resetting on the solutions is analysed and physical quantities such ...
The fractional diffusion-advection equation has been solved in the case of resetting assumption. The probability distribution functions (non-Maxwellian ...
Oct 22, 2024 · In this article, the fractional diffusion-advection equation with resetting is introduced to promote the theory of anomalous transport.
In this work, we investigate a series of mathematical aspects for the fractional diffusion equation with stochastic resetting. The stochastic resetting ...
In this work, we investigate a series of mathematical aspects for the fractional diffusion equation with stochastic resetting. The stochastic resetting ...
Here we generalize the model of diffusion with resetting to account for situations where a particle is returned only a fraction of its distance to the origin.
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