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Optimal location of controllers for the one-dimensional wave equation 

Privat, Y.; Trélat, E.; Zuazua, E. (2013-12-31)
In this paper, we consider the homogeneous one-dimensional wave equation defined on (0,π). For every subset ωâŠ[0,π] of positive measure, every T≥2π, and all initial data, there exists a unique control of minimal norm in ...
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Optimal Observation of the One-dimensional Wave Equation 

Privat, Y.; Trélat, E.; Zuazua, E. (2013-12-31)
In this paper, we consider the homogeneous one-dimensional wave equation on [0,π] with Dirichlet boundary conditions, and observe its solutions on a subset ω of [0,π]. Let L∈(0,1). We investigate the problem of maximizing ...

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Author
Privat, Y. (2)
Trélat, E. (2)
Zuazua, E. (2)
Subject
Wave equation (2)
Exact controllability (1)Harmonic analysis (1)HUM method (1)Observability (1)Optimal control (1)Optimal design (1)Pontryagin Maximum Principle (1)Relaxation (1)Shape optimization (1)... másFecha
2013 (2)

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