Pedro J. Pagola

Publication Activity (10 Years)

Years Active: 2009-2024
Publications (10 Years): 9

Top Topics

Elementary Functions

Top Venues

J. Comput. Appl. Math.

Appl. Math. Comput.

J. Approx. Theory

Publications

José L. López, Pedro J. Pagola, Pablo Palacios
The uniform asymptotic method "saddle point near an end point" revisited. J. Comput. Appl. Math. 443 (2024)
José L. López, Pedro J. Pagola, Pablo Palacios
A generalization of the Laplace's method for integrals. Appl. Math. Comput. 483 (2024)
José L. López, Pedro J. Pagola, Pablo Palacios
A convergent and asymptotic Laplace method for integrals. J. Comput. Appl. Math. 422 (2023)
Idoia Cerro, Iban Latasa, Claudio Guerra, Pedro J. Pagola, Blanca Bujanda, José Javier Astrain
Smart System with Artificial Intelligence for Sensory Gloves. Sensors 21 (5) (2021)
José L. López, Pablo Palacios, Pedro J. Pagola
Uniform convergent expansions of integral transforms. Math. Comput. 90 (329) (2021)
José L. López, Pedro J. Pagola, Pablo Palacios
Series representations of the Volterra function and the Fransén-Robinson constant. J. Approx. Theory 272 (2021)
Blanca Bujanda, José L. López, Pedro J. Pagola
Convergent expansions of the confluent hypergeometric functions in terms of elementary functions. Math. Comput. 88 (318) (2019)
José L. López, Pedro J. Pagola
Analytic formulas for the evaluation of the Pearcey integral. Math. Comput. 86 (307) (2017)
José L. López, Pedro J. Pagola
The Pearcey integral in the highly oscillatory region. Appl. Math. Comput. 275 (2016)
José L. López, Pedro J. Pagola
A family of integrals analytically solvable. Int. J. Comput. Math. 88 (13) (2011)
José L. López, Pedro J. Pagola
Asymptotic expansions of Mellin convolution integrals: An oscillatory case. J. Comput. Appl. Math. 233 (6) (2010)
José L. López, Pedro J. Pagola
The confluent hypergeometric functions M(a, b;z) and U(a, b;z) for large b and z. J. Comput. Appl. Math. 233 (6) (2010)
José L. López, Pedro J. Pagola, Ester Pérez Sinusía
A simplification of Laplace's method: Applications to the Gamma function and Gauss hypergeometric function. J. Approx. Theory 161 (1) (2009)