A simplification of Laplace's method: Applications to the Gamma function and Gauss hypergeometric function. - José L. López 001; Pedro J. Pagola; Ester Pérez Sinusía (J. Approx. Theory, 2009)

Asymptotic expansions of Mellin convolution integrals: An oscillatory case. - José L. López 001; Pedro J. Pagola (J. Comput. Appl. Math., 2010)

The confluent hypergeometric functions M(a, b;z) and U(a, b;z) for large b and z. - José L. López 001; Pedro J. Pagola (J. Comput. Appl. Math., 2010)

A family of integrals analytically solvable. - José L. López 001; Pedro J. Pagola (Int. J. Comput. Math., 2011)

The Pearcey integral in the highly oscillatory region. - José L. López 001; Pedro J. Pagola (Appl. Math. Comput., 2016)

Analytic formulas for the evaluation of the Pearcey integral. - José L. López 001; Pedro J. Pagola (Math. Comput., 2017)

Convergent expansions of the confluent hypergeometric functions in terms of elementary functions. - Blanca Bujanda; José L. López 001; Pedro J. Pagola (Math. Comput., 2019)

Series representations of the Volterra function and the Fransén-Robinson constant. - José L. López 001; Pedro J. Pagola; Pablo Palacios (J. Approx. Theory, 2021)

Uniform convergent expansions of integral transforms. - José L. López 001; Pablo Palacios; Pedro J. Pagola (Math. Comput., 2021)

Smart System with Artificial Intelligence for Sensory Gloves. - Idoia Cerro; Iban Latasa; Claudio Guerra; Pedro J. Pagola; Blanca Bujanda; José Javier Astrain (Sensors, 2021)

A convergent and asymptotic Laplace method for integrals. - José L. López 001; Pedro J. Pagola; Pablo Palacios (J. Comput. Appl. Math., 2023)

A generalization of the Laplace's method for integrals. - José L. López 001; Pedro J. Pagola; Pablo Palacios (Appl. Math. Comput., 2024)

The uniform asymptotic method "saddle point near an end point" revisited. - José L. López 001; Pedro J. Pagola; Pablo Palacios (J. Comput. Appl. Math., 2024)