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Intermittent Motion, Nonlinear Diffusion Equation and Tsallis Formalism

Intermittent Motion, Nonlinear Diffusion Equation and Tsallis Formalism

E. K. Lenzi, L. R. da Silva, M. K. Lenzi, M. A. F. dos Santos, H. V. Ribeiro, L. R. Evangelista, Entropy 19, 42 (2017). PDF | DOI

Solutions for a sorption process governed by a fractional diffusion equation

Solutions for a sorption process governed by a fractional diffusion equation

E.K. Lenzi, M.A.F. dos Santos, D.S. Vieira, R.S. Zola, H.V. Ribeiro, Physica A 443, 32 (2016). PDF | DOI

Solutions for a fractional diffusion equation: Anomalous diffusion and adsorption-desorption processes

Solutions for a fractional diffusion equation: Anomalous diffusion and adsorption-desorption processes

E. K. Lenzi, M. A. F. dos Santos, M. K. Lenzi, D. S. Vieira, L. R. da Silva, Journal of King Saud University – Science (Accepted 2015). PDF | DOI

Solutions for a q-generalized Schrödinger equation of entangled interacting particles

Solutions for a q-generalized Schrödinger equation of entangled interacting particles

L.G.A. Alves, H.V. Ribeiro, M.A.F. Santos, R.S. Mendes, E.K. Lenzi, Physica A 429 (2015) 35–44, PDF | DOI

First passage time for a diffusive process under a geometric constraint

First passage time for a diffusive process under a geometric constraint

A. A. Tateishi, F. S. Michels, M. A. F. Santos, E. K. Lenzi, H. V. Ribeiro, J. Stat. Mech. P09017 (2013). PDF | DOI

Time dependent solutions for a fractional Schrödinger equation with delta potentials

Time dependent solutions for a fractional Schrödinger equation with delta potentials

E. K. Lenzi, H. V. Ribeiro, M. A. F. Santos, R. Rossato, R. S. Mendes, J. Math. Phys. 54, 082107 (2013). PDF | DOI