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Numerical Study of Semidiscrete Penalty Approach for Stabilizing Boussinesq System with Localized Feedback Control

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摘要 We investigate the numerical approximation for stabilizing the semidiscrete linearized Boussinesq system around an unstable stationary state.Stabilization is attained through internal feedback controls applied to the velocity and temperature equations,localized within an arbitrary open subset.This study follows the framework presented in[14],considering the continuous linearized Boussinesq system.The primary objective is to explore the penalizationbased approximation of the free divergence condition in the semidiscrete case and provide a numerical validation of these results in a two-dimensional setting.
出处 《Annals of Applied Mathematics》 2024年第2期191-218,共28页 应用数学年刊(英文版)
基金 supported by the French National Research Agency ANR-22-CE46-0005(NumOpTES) supported by the grant"Numerical simulation and optimal control in view of temperature regulation in smart buildings"of the Nouvelle Aquitaine Region partially supported by the Project TRECOS ANR-20-CE40-0009 funded by the ANR(2021-2024).
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