Magda Rebelo
Assistant Professor, Department of Mathematics
msjr@fct.unl.pt
(email)
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2016
Morgado, M. L., M. Rebelo, L. L. Ferrás, and N. Ford.
"
Numerical solution for diffusion equations with distributed order in time using a Chebyshev collocation method
."
Applied Numerical Mathematics
114 (2016): 108-123.
2015
Morgado, M. L., and M. Rebelo.
"
Numerical approximation of distributed order reaction–diffusion equations
."
Journal of Computational and Applied Mathematics
275 (2015): 216-227.
2013
N.J.Ford, M. L. Morgado, and M. Rebelo.
Nonpolynomial approximation of solutions to delay fractional differential equations
In
Proceedings of the 13th International Conference on Computational and Mathematical Methods in Science and Engineering, CMMSE2013
. Almería , Spain.: ISBN:978-84-616-2723-3, 2013.
Ford, Neville J., Luísa M. Morgado, and Magda Rebelo.
"
Nonpolynomial collocation approximation of solutions to fractional differential equation
."
Fractional Calculus and Applied Analysis
16 (2013): 874-891.
2012
Diogo, T., and M. Rebelo.
Numerical Methods for Nonlinear Singular Volterra Integral Equations
In
AIP Conference Proceedings- ICNAAM 2012, Vol. 1479,
. Kos, Greece, 2012.
Morgado, M. L., N. J. Ford, and M. Rebelo.
A non-polynomial collocation method for fractional terminal value problems
In
AIP Conference Proceedings- ICNAAM 2012, Vol. 1479,
. Kos, Greece, 2012.
2006
Diogo, T., P. Lima, and M. Rebelo.
"
Numerical solution of a nonlinear Abel type Volterra integral equation
."
Communications on Pure and Applied Analysis
5 (2006): 277-288.
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Recent Publications
Stable and convergent finite difference schemes on nonuniformtime meshes for distributed-order diffusion equations
A generalised distributed-order Maxwell model
Finite Difference Schemes with Non-uniform Time Meshes for Distributed-Order Diffusion Equations
A spectral approach to non-linear weakly singular fractional integro-differential equations
A distributed order viscoelastic model for small deformations
A study on mixed electro-osmotic/pressure-driven microchannel flows of a generalised Phan-Thien–Tanner fluid
more