Luis Acedo

Dr. Luis Acedo

Department of Mathematics, University of Extremadura, Spain
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Research Focus & Metrics

Academic Career Length

33Years (1994-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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31 March 2004 in Physical Review E
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Santos Bravo YusteSantos Bravo Yuste
Santos Bravo Yuste
Luis AcedoLuis Acedo
Luis Acedo
KLKatja Lindenberg
Katja Lindenberg
We study the reaction front for the process A+B→C in which the reagents move subdiffusively. Our theoretical description is based on a fractional reaction-subdiffusion equation in which both the motion and the reaction terms are affected by the subdiffusive character of the process. We design numerical simulations to check our theoretical results, describing the simulations in some detail because the rules necessarily differ in important respects from those used in diffusive processes. Comparisons between theory and simulations are on the whole favorable, with the most difficult quantities to capture being those that involve very small numbers of particles. In particular, we analyze the total number of product particles, the width of the depletion zone, the production profile of product and its width, as well as the reactant concentrations at the center of the reaction zone, all as a function of time. We also analyze the shape of the product profile as a function of time, in particular, its unusual behavior at the center of the reaction zone.

15 December 2009 in Epidemiology and Infection
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Luis AcedoLuis Acedo
Luis Acedo
JDJAVIER DIEZ DOMINGO
JAVIER DIEZ DOMINGO
JMJ.-A. Moraño
J.-A. Moraño
Rafael VillanuevaRafael Villanueva
Rafael Villanueva
SUMMARY: We propose an age-structured mathematical model for respiratory syncytial virus in which children aged <1 year are especially considered. Real data on hospitalized children in the Spanish region of Valencia were used in order to determine some seasonal parameters of the model. Weekly predictions of the number of children aged <1 year that will be hospitalized in the following years in Valencia are presented using this model. Results are applied to estimate the regional cost of paediatric hospitalizations and to perform a cost-effectiveness analysis of possible vaccination strategies.

26 October 2001 in Physical Review E
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Santos Bravo YusteSantos Bravo Yuste
Santos Bravo Yuste
Luis AcedoLuis Acedo
Luis Acedo
KLKatja Lindenberg
Katja Lindenberg
We present results for the ordered sequence of first-passage times of arrival of N random walkers at a boundary in Euclidean spaces of d dimensions.

8 August 2001 in The Journal of Chemical Physics
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Luis AcedoLuis Acedo
Luis Acedo
Andrés SantosAndrés Santos
Andrés Santos
A model for the radial distribution function g(r) of a square-well fluid of variable width previously proposed [Yuste and Santos, J. Chem. Phys. 101, 2355 (1994)] is revisited and simplified. The model provides an explicit expression for the Laplace transform of rg(r), the coefficients being given as explicit functions of the density, the temperature, and the interaction range. In the limits corresponding to hard spheres and sticky hard spheres, the model reduces to the analytical solutions of the Percus–Yevick equation for those potentials. The results can be useful to describe in a fully analytical way the structural and thermodynamic behavior of colloidal suspensions modeled as hard-core particles with a short-range attraction. Comparison with computer simulation data shows a general good agreement, even for relatively wide wells.

1 June 2010 in Nonlinear Analysis: Real World Applications
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Luis AcedoLuis Acedo
Luis Acedo
Gilberto Gonzalez-ParraGilberto Gonzalez-Parra
Gilberto Gonzalez-Parra
ABRAHAM JOSE ARENAS TAWILABRAHAM JOSE ARENAS TAWIL
ABRAHAM JOSE ARENAS TAWIL

1 October 1999 in Physical Review E
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Santos Bravo YusteSantos Bravo Yuste
Santos Bravo Yuste
Luis AcedoLuis Acedo
Luis Acedo
The problem of evaluating the number of distinct sites SN(t) covered up to time t by N random walkers is revisited. For the nontrivial time regime and for N≫1 we show how to get the asymptotic behavior of SN(t) and we calculate the main and first two corrective terms. The mth corrective term decays mildly as 1/lnmN. For d-dimensional (d=1,2,3) simple cubic lattices, the main term is the volume of the hypersphere of radius [(lnN2)2Dt/d]1/2,D being the diffusion constant, and the corrective terms account for the roughening of the surface of the set of visited sites.