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Adam Larios
Observed names:
A. Larios,
Larios, Adam
Institution:
University of Nebraska–Lincoln
Observed institutions:
Florida State University,
University of Nebraska–Lincoln,
Weizmann Institute of Science,
Texas A&M University
ORCID:
0000-0001-8066-1439
Observed ORCID:
0000-0001-8066-1439
OpenAlex ID:
A5067799906
Global well-posedness for the 2D Boussinesq system with anisotropic viscosity and without heat diffusion
2013
·
Adam Larios
, Evelyn Lunasin
, et al.
·
Journal of Differential Equations
·
148
PDF
On the higher-order global regularity of the inviscid Voigt-regularizationof three-dimensional hydrodynamic models
2010
·
Adam Larios
, E. S. Titi
·
Discrete and Continuous Dynamical Systems - B
·
84
PDF
A general and fast convolution-based method for peridynamics: Applications to elasticity and brittle fracture
2022
·
Siavash Jafarzadeh
, Farzaneh Mousavi
, et al.
·
Computer Methods in Applied Mechanics and Engineering
·
67
Parameter Recovery for the 2 Dimensional Navier--Stokes Equations via Continuous Data Assimilation
2020
·
Elizabeth Carlson
, Joshua Hudson
, et al.
·
SIAM Journal on Scientific Computing
·
58
A fast convolution-based method for peridynamic transient diffusion in arbitrary domains
2021
·
Siavash Jafarzadeh
, Longzhen Wang
, et al.
·
Computer Methods in Applied Mechanics and Engineering
·
56
Efficient Solutions for Nonlocal Diffusion Problems Via Boundary-Adapted Spectral Methods
2020
·
Siavash Jafarzadeh
, Adam Larios
, et al.
·
Journal of Peridynamics and Nonlocal Modeling
·
55
PDF
Global in time stability and accuracy of IMEX-FEM data assimilation schemes for Navier–Stokes equations
2018
·
Adam Larios
, Leo G. Rebholz
, et al.
·
Computer Methods in Applied Mechanics and Engineering
·
55
PDF
On the local well-posedness and a Prodi–Serrin-type regularity criterion of the three-dimensional MHD-Boussinesq system without thermal diffusion
2017
·
Adam Larios
, Yuan Pei
·
Journal of Differential Equations
·
52
PDF
Numerical approximation of the Voigt regularization for incompressible Navier–Stokes and magnetohydrodynamic flows
2012
·
Paul Kuberry
, Adam Larios
, et al.
·
Computers & Mathematics with Applications
·
46
Dynamically learning the parameters of a chaotic system using partial observations
2022
·
Elizabeth Carlson
, Joshua Hudson
, et al.
·
Discrete and Continuous Dynamical Systems
·
43
PDF
Higher-Order Global Regularity of an Inviscid Voigt-Regularization of the Three-Dimensional Inviscid Resistive Magnetohydrodynamic Equations
2013
·
Adam Larios
, Edriss S. Titi
·
Journal of Mathematical Fluid Mechanics
·
43
PDF
Nonlinear continuous data assimilation
2023
·
Adam Larios
, Yuan Pei
·
Evolution equations and control theory
·
41
PDF
On the attractor for the semi-dissipative Boussinesq equations
2015
·
Animikh Biswas
, Ciprian Foias
, et al.
·
Annales de l Institut Henri Poincaré C Analyse Non Linéaire
·
37
PDF
Continuous data assimilation applied to a velocity-vorticity formulation of the 2D Navier-Stokes equations
2020
·
Matthew Gardner
, Adam Larios
, et al.
·
Electronic Research Archive
·
33
Approximate continuous data assimilation of the 2D Navier-Stokes equations via the Voigt-regularization with observable data
2019
·
Adam Larios
, Yuan Pei
·
Evolution equations and control theory
·
27
A computational investigation of the finite-time blow-up of the 3D incompressible Euler equations based on the Voigt regularization
2017
·
Adam Larios
, Mark R. Petersen
, et al.
·
Theoretical and Computational Fluid Dynamics
·
27
PDF
Sensitivity Analysis for the 2D Navier–Stokes Equations with Applications to Continuous Data Assimilation
2021
·
Elizabeth Carlson
, Adam Larios
·
Journal of Nonlinear Science
·
26
PDF
Continuous data assimilation for the 2D magnetohydrodynamic equations using one component of the velocity and magnetic fields
2018
·
Animikh Biswas
, Joshua Hudson
, et al.
·
Asymptotic Analysis
·
25
PDF
Construction of a Peridynamic Model for Viscous Flow
2021
·
Jiangming Zhao
, Adam Larios
, et al.
·
Journal of Computational Physics
·
23
Continuous Data Assimilation with a Moving Cluster of Data Points for a Reaction Diffusion Equation: A Computational Study
2021
·
Adam Larios
, Collin Victor
·
Communications in Computational Physics
·
21
PDF
The bleeps, the sweeps, and the creeps: Convergence rates for dynamic observer patterns via data assimilation for the 2D Navier–Stokes equations
2022
·
Trenton Franz
, Adam Larios
, et al.
·
Computer Methods in Applied Mechanics and Engineering
·
20
Global well-posedness of the velocity–vorticity-Voigt model of the 3D Navier–Stokes equations
2018
·
Adam Larios
, Yuan Pei
, et al.
·
Journal of Differential Equations
·
20
Identifying the body force from partial observations of a two-dimensional incompressible velocity field
2024
·
Aseel Farhat
, Adam Larios
, et al.
·
Physical Review Fluids
·
19
PDF
On the well-posedness of an anisotropically-reduced two-dimensional Kuramoto–Sivashinsky equation
2020
·
Adam Larios
, Kazuo Yamazaki
·
Physica D Nonlinear Phenomena
·
19
Super-Exponential Convergence Rate of a Nonlinear Continuous Data Assimilation Algorithm: The 2D Navier–Stokes Equation Paradigm
2024
·
Elizabeth Carlson
, Adam Larios
, et al.
·
Journal of Nonlinear Science
·
14
PDF
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Works count:
66
Citation count:
1,200
H-index:
21
I10-index:
27
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