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Dive into the research topics where Adam Larios is active.

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Featured researches published by Adam Larios.


Archive | 2015

Validation of an Entropy-Viscosity Model for Large Eddy Simulation

Jean-Luc Guermond; Adam Larios; T. Thompson

A primary mainstay of difficulty when working with problems of very high Reynolds numbers is the lack of computational resources; this implies that numerical simulations in this realm are, in general, always under-resolved.


Journal of Differential Equations | 2013

Global well-posedness for the 2D Boussinesq system with anisotropic viscosity and without heat diffusion

Adam Larios; Evelyn Lunasin; Edriss S. Titi


Discrete and Continuous Dynamical Systems-series B | 2010

ON THE HIGHER-ORDER GLOBAL REGULARITY OF THE INVISCID VOIGT-REGULARIZATION OF THREE-DIMENSIONAL HYDRODYNAMIC MODELS

Adam Larios; Edriss S. Titi


arXiv: Analysis of PDEs | 2010

Global Well-posedness for The 2D Boussinesq System Without Heat Diffusion and With Either Anisotropic Viscosity or Inviscid Voigt-

Adam Larios; Evelyn Lunasin; Edriss S. Titi


Computers & Mathematics With Applications | 2012

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Paul Kuberry; Adam Larios; Leo G. Rebholz; Nicholas E. Wilson


Journal of Mathematical Fluid Mechanics | 2014

Regularization

Adam Larios; Edriss S. Titi


arXiv: Analysis of PDEs | 2017

Numerical approximation of the Voigt regularization for incompressible Navier-Stokes and magnetohydrodynamic flows

Adam Larios; Edriss S. Titi


Theoretical and Computational Fluid Dynamics | 2018

Higher-order global regularity of an inviscid Voigt-regularization of the three-dimensional inviscid resistive magnetohydrodynamic equations

Adam Larios; Mark R. Petersen; Edriss S. Titi; Beth A. Wingate


Journal of Differential Equations | 2017

GLOBAL REGULARITY VS. FINITE-TIME SINGULARITIES: SOME PARADIGMS ON THE EFFECT OF BOUNDARY CONDITIONS AND CERTAIN PERTURBATIONS

Adam Larios; Yuan Pei


Annales De L Institut Henri Poincare-analyse Non Lineaire | 2017

A Computational Investigation of the Finite-Time Blow-Up of the 3D Incompressible Euler Equations Based on the Voigt Regularization

Animikh Biswas; Ciprian Foias; Adam Larios

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Edriss S. Titi

Weizmann Institute of Science

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Yuan Pei

Western Washington University

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Animikh Biswas

University of North Carolina at Charlotte

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Beth A. Wingate

Los Alamos National Laboratory

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Mark R. Petersen

Los Alamos National Laboratory

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