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Samuel Estala Arias
Samuel Estala Arias
Assistant professor at UAQ
Verified email at uaq.mx
Title
Cited by
Cited by
Year
Invariant ultrametrics and Markov processes on the finite adèle ring of ℚ
M Cruz-López, S Estala-Arias
P-Adic Numbers, Ultrametric Analysis, and Applications 8, 89-114, 2016
92016
Non-Archimedean analysis and a wave-type pseudodifferential equation on finite adèles
VA Aguilar-Arteaga, M Cruz-López, S Estala-Arias
Journal of Pseudo-Differential Operators and Applications 11 (3), 1139-1181, 2020
72020
Pseudodifferential operators and Markov processes on adèles
VA Aguilar-Arteaga, S Estala-Arias
p-Adic Numbers, Ultrametric Analysis and Applications 11, 89-113, 2019
42019
A heat equation on some adic completions of ℚ and ultrametric analysis
VA Aguilar-Arteaga, M Cruz-López, S Estala-Arias
p-Adic Numbers, Ultrametric Analysis and Applications 9, 165-182, 2017
42017
Distribution of cusp sections in the Hilbert modular orbifold
S Estala-Arias
Journal of Number Theory 155, 202-225, 2015
32015
Pseudodifferential operators and Markov processes on certain totally disconnected groups
S Estala-Arias
Statistics & Probability Letters 164, 108811, 2020
12020
A random walk on the profinite completion of a finitely generated group
M Cruz-López, S Estala-Arias
Statistics & Probability Letters 143, 7-16, 2018
12018
Harmonic Analysis on the Ad\ele Ring of $\Q$
VA Aguilar-Arteaga, M Cruz-López, S Estala-Arias
arXiv preprint arXiv:1803.01964, 2018
12018
A random walk on the profinite completion of Z
M Cruz-López, S Estala-Arias, A Murillo-Salas
Statistics & Probability Letters 109, 130-138, 2016
12016
Discrete Measures and the Extended Riemann Hypothesis
S Estala-Arias
arXiv preprint arXiv:1908.03658, 2019
2019
Invariant Parabolic equations and Markov process on Ad\'eles
VA Aguilar-Arteaga, S Estala-Arias
arXiv preprint arXiv:1805.11726, 2018
2018
HARMONIC ANALYSIS ON THE FINITE ADELE RING AS A GENERALIZATION OF m–ADIC ANALYSIS
VA AGUILAR–ARTEAGA, M CRUZ–LOPEZ, S ESTALA–ARIAS
arXiv preprint arXiv:1803.01964, 2018
2018
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