1) Sharp Well-Posedness and Parameter Asymptotics for a Nonlocal Model of Thin Film Flows (with O. Jarrín and M. Yangari) arXiv:2506.15863.
Publications in peer-reviewed journals
1) On Stationary Gevrey Solutions to the Gravitational Boussinesq System and Applications to Uniqueness. J. Math. Anal. Appl. 565, January 2027, p. 130993. (with N. Acevedo and O. Jarrín), arXiv:2603.16658.
2) Sharp well-posedness and spatial decaying for a generalized Kuramoto-Velarde-type equations. Adv. Diff. Equ., 31, March 2026, p. 253-312. (with O. Jarrín), arXiv:2308.01449.
3) Remarks on the Spatial Asymptotic Behavior of Solutions to a 1D Model of Equatorial Oceanic Flows. J. Ellip. Par. Equ., \textit{12}, February 2026, p. 801–832. (with O. Jarrín), arXiv:2510.27520.
4) Mathematical study of a new Navier-Stokes-alpha model with nonlinear filter equation Part I. J. Math.Flu. Mech. \textbf{28}, Issue 12, January 2026 (with O. Jarrín), arXiv:2408.03481.
5)The role of the dimension in uniqueness results for the stationary quasi-geostrophic system. Math. Meth. Appl. Sci.48, June 2025, p. 14194-14206. (with D. Chamorro), arXiv:2411.16414.
6) On the long-time behavior for a damped Navier-Stokes-Bardina model. Dis. Con. Dyn. Sys., 42, August 2022, p. 3661-3707. (with O. Jarrín), arXiv:2107.07070.
7) Spatial behavior of solutions for a large class of non-local PDE's arising from stratified flows. Diff. Int. Equ., 34, October 2021, p. 539-594 (with O. Jarrín), arXiv: 2006.095942006.09594.
8) On the local regularity theory for the MHD equations., Doc. Math. 26, March 2021, p. 125-148. (with D. Chamorro, M. F. Cortez, J. He, O. Jarrín.), arXiv:2002.02682.
9) On decay properties and asymptotic behavior of solutions to a non-local perturbed KdV equation. Non. Anal. 187, October 2019, p. 365-396 (with O. Jarrín.), arXiv:1811.10492.
10) Blowup for the nonlinear heat equation with small initial data in scale-invariant Besov norms. J. Funct. Anal 276, Issue 8, April 2019, p. 2589-2604 (with L. Brandolese), arXiv:1902.06302.
11) On the dynamics of zero-speed solutions for Camassa-Holm type equations, Int. Math. Res. Not., rnz038. (2019), p.1--43. (with M. Alejo, F. Cortez, C. Kwak, C. Mu\~noz.), arXiv:1810.09594.
12) Blow-up for the b-family of Equations. Math. Meth. Appl. Sci. 40, Issue 4, March 2017, p. 1099-1476, arXiv:1407.4084.
13) Blowup issues for a class of nonlinear dispersive wave equations. J. Diff. Equ. 256, Issue 12, June 2014, p. 3981-3998 (with L. Brandolese), arXiv:1403.1798.
14) On permanent and breaking waves in hyperelastic rods and rings. J. Funct. Anal 266, Issue 12, June 2014, p. 6954-6987 (with L. Brandolese), arXiv:1311.5170.
15) PDEs in Moving Time Dependent Domains. Without Bounds: A Scientific Canvas of Nonlinearity and Complex Dynamics. Springer Berlin Heidelberg, 2013. p. 559-577. (with A. Rodríguez-Bernal.), arXiv:1403.0838.