Pedro Magaña

Dr. Pedro Magaña

orcid

Research Focus & Metrics

Academic Career Length

22Years (2005-Present)

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

Representative Publications

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1 May 2020 in Estuarine, Coastal and Shelf Science
Verified
Journal Article
Closed access
MSM.A. Serrano
M.A. Serrano
MCM. Cobos
M. Cobos
PMPedro Magaña
Pedro Magaña
MDM. Díez-Minguito
M. Díez-Minguito

1 May 2015 in International Journal of Applied Earth Observation and Geoinformation
Verified
Journal Article
Closed access
Antonio J. Pérez-LuqueAntonio J. Pérez-Luque
Antonio J. Pérez-Luque
RPR. Pérez-Pérez
R. Pérez-Pérez
FBFrancisco J. Bonet-García
Francisco J. Bonet-García
PMPedro Magaña
Pedro Magaña

1 December 2014 in Applied Geography
Verified
Journal Article
Closed access
PMPedro Magaña
Pedro Magaña
Alejandro López-RuizAlejandro López-Ruiz
Alejandro López-Ruiz
ALAndrea Lira Loarca
Andrea Lira Loarca
Miguel Ortega-SánchezMiguel Ortega-Sánchez
Miguel Ortega-Sánchez
MLMiguel A. Losada
Miguel A. Losada

30 November 2005 in Expert Systems with Applications
Verified
Journal Article
Closed access
MDMiguel Delgado
Miguel Delgado
Juan Gómez RomeroJuan Gómez Romero
Juan Gómez Romero
PMPedro Magaña
Pedro Magaña
RPR. Pérez-Pérez
R. Pérez-Pérez

2 July 2022 in Stochastic Environmental Research and Risk Assessment
Verified
Journal Article
Open access
PDF file
COBOS ManuelCOBOS Manuel
COBOS Manuel
POP. Otiñar
P. Otiñar
PMPedro Magaña
Pedro Magaña
Asunción BaquerizoAsunción Baquerizo
Asunción Baquerizo
We propose a general methodology to characterize a non-stationary random process that can be used for simulating random realizations that keep the probabilistic behavior of the original time series. The probability distribution of the process is assumed to be a piecewise function defined by several weighted parametric probability models. The weights are obtained analytically by ensuring that the probability density function is well defined and that it is continuous at the common endpoints. Any number of subintervals and continuous probability models can be chosen. The distribution is assumed to vary periodically in time over a predefined time interval by defining the model parameters and the common endpoints as truncated generalized Fourier series. The coefficients of the expansions are obtained with the maximum likelihood method. Different sets of orthogonal basis functions are tested. The method is applied to three time series with different particularities. Firstly, it is shown its good behavior to capture the high variability of the precipitation projected at a semiarid location of Spain for the present century. Secondly, for the Wolf sunspot number time series, the Schwabe cycle and time variations close to the 7.5 and 17 years are analyzed along a 22-year cycle. Finally, the method is applied to a bivariate time series that contains (1) freshwater discharges at the last regulation point of a dam located in a semiarid zone in Andalucía (Spain) which is influenced not only by the climate variability but also by management decisions and (2) the salinity at the mouth of the river. For this case, the analysis, that was combined with a vectorial autoregressive model, focus on the assessment of the goodness of the methodology to replicate the statistical features of the original series. In particular, it is found that it reproduces the marginal and joint distributions and the duration of sojourns above/below given thresholds.

Verified
Journal Article
Open access
PDF file
PMPedro Magaña
Pedro Magaña
JDJuan Del-Rosal-Salido
Juan Del-Rosal-Salido
COBOS ManuelCOBOS Manuel
COBOS Manuel
ALAndrea Lira Loarca
Andrea Lira Loarca
Miguel Ortega-SánchezMiguel Ortega-Sánchez
Miguel Ortega-Sánchez
Research software is currently used by a large number of scientists on a daily basis, and everything indicates that this trend will continue to increase in the future. Most of this scientific software is very often developed by the researchers themselves, who usually make it available to the rest of the scientific community. Although the relationship between science and software is unquestionably useful, it is not always successful. Some of the critical problems that scientists face include a lack of training in software development, a shortage of time and resources, or difficulty in effectively cooperating with other colleagues. Additional challenges arise in the context of increasingly common cross-cutting and multidisciplinary research. This often results in the developed software and code being slow, not reusable, lacks visibility and dissemination, and in the worst cases it is defective and unreliable. Therefore, a multidisciplinary framework is needed to meet the demands of both scientists and software engineers and handle the situation successfully. However, a multidisciplinary team is not always sufficient to solve this problem, and it is necessary to have links between scientists and developers: software engineers with a solid scientific background. This paper presents the approach used in the framework of the PROTOCOL project, and more particularly in the development of its applied software, in which a tool for the characterization of climate agents has been developed. The main guidelines of the development process include, among others, modularity, distributed control version, unit testing, profiling, inline documentation and the use of best practices and tools.