GV
Gaston Vergara-Hermosilla
math.APcs.NAepidemiologymath.DSmath.NAphysics.soc-phq-bio.PE
On Valency
published · living versionsW_43cdbk49·v1 · currentpublished
Liouville Theorems for the Stationary Fractional Magnetohydrodynamic Equations
with Albert Ai
1 version
Preprints & journals
21 papers in the corpus · 2020–2026Liouville Theorems for the Stationary Fractional Magnetohydrodynamic Equations2610.27494v1 · Albert Ai, Gaston Vergara-Hermosilla2026 · 0 citationsarXivon Valency
Remarks on a Liouville-type theorem by Chae and Wolf for stationary Navier-Stokes equations2609.06013v1 · Ra'ul Fierro, Gaston Vergara-Hermosilla2026 · 0 citationsarXiv
Notes on Liouville-type theorems for the 3D stationary Navier-Stokes equations2605.05555v2 · Hongling Jiang, Jianfeng Sun, Gast'on Vergara-Hermosilla et al.2026 · 0 citationsarXiv
Liouville Theorems for Stationary Navier-Stokes Equations via the Radial Velocity Component2605.05647v2 · Gaston Vergara-Hermosilla2026 · 0 citationsarXiv
Liouville Theorems Above the Critical Threshold for Stationary Navier-Stokes Equations2604.06527v2 · Gaston Vergara-Hermosilla2026 · 0 citationsarXiv
Finite time blow-up for a nonlinear parabolic equation with smooth coefficients2502.03931v2 · Oscar Jarrin, Gaston Vergara-Hermosilla2025 · 0 citationsarXiv
Global well-posedness of the Navier--Stokes equations and the Keller--Segel system in variable Fourier--Besov spaces2410.05293v2 · Gast'on Vergara-Hermosilla, Jihong Zhao2024 · 0 citationsarXiv
Global well-posedness of the fractional dissipative system in the framework of variable Fourier--Besov spaces2410.00060v2 · Gast'on Vergara-Hermosilla, Jihong Zhao2024 · 2 citationsarXiv
Local exact Lagrangian controllability for 1D barotropic compressible Navier--Stokes equations2407.19210v3 · Kai Koike, Franck Sueur, Gast'on Vergara-Hermosilla2024 · 0 citationsarXiv
On the Cauchy problem for the fractional Keller-Segel system in variable Lebesgue spaces2405.01209v1 · Gast'on Vergara-Hermosilla (LaMME), Jihong Zhao2024 · 0 citationsarXiv
On variable Lebesgue spaces and generalized nonlinear heat equations2404.09588v2 · Gast'on Vergara-Hermosilla (LaMME)2024 · 1 citationarXiv
Well-posedness of the 2D surface quasi-geostrophic equation in variable Lebesgue spaces2404.05127v2 · Hao Chen, Gast'on Vergara-Hermosilla, Jihong Zhao2024 · 1 citationarXiv
On the blow-up for a Kuramoto-Velarde type equation2402.17619v1 · Oscar Jarrin, Gaston Vergara-Hermosilla2024 · 1 citationarXiv
Remarks on variable Lebesgue spaces and fractional Navier-Stokes equations2402.07508v2 · Gast'on Vergara-Hermosilla (LaMME)2024 · 0 citationsarXiv
Liouville type theorems for stationary Navier-Stokes equations with Lebesgue spaces of variable exponent2311.07173v1 · Diego Chamorro (LaMME), Gast'on Vergara-Hermosilla (LaMME)2023 · 0 citationsarXiv
Lebesgue spaces with variable exponent: some applications to the Navier-Stokes equations2309.10420v1 · Diego Chamorro (LaMME), Gast'on Vergara-Hermosilla (LaMME)2023 · 5 citationsarXiv
Some remarks about the stationary Micropolar fluid equations: existence, regularity and uniqueness2306.04270v3 · Diego Chamorro (LaMME), David Llerena (LaMME), Gast'on Vergara-Hermosilla (LaMME)2023 · 2 citationsarXiv
Well-posedness of a nonlinear shallow water model for an oscillating water column with time-dependent air pressure2104.11570v3 · Edoardo Bocchi, Jiao He, Gast'on Vergara-Hermosilla2021 · 2 citationsarXiv
Modelling and simulation of a wave energy converter2102.02275v1 · Edoardo Bocchi, Jiao He, Gaston Vergara-Hermosilla2021 · 11 citationsarXiv
Extension and implementation of a system modelling the COVID-19 pandemic in Chile10.1101/2020.06.21.20136606v1 · Vergara-Hermosilla, G., Navas, A.2020 · 0 citationsmedRxiv
On the dynamics of the Coronavirus epidemic and the unreported cases: the Chilean case2006.02632v1 · Andr'es Navas, Gast'on Vergara-Hermosilla2020 · 2 citationsarXiv
Career total: 39 works. 21 are in this corpus.
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