A uniformly controllable and implicit scheme for the 1-D wave equation
By Arnaud Münch. 2005
67 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/234b7200311312350976383dc8709c419061fd77
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In Computational Theory and Mathematics
- Sylvain Ervedoza
- Enrique Zuazua
- Ademir Fernando Pazoto
- Chuang Zheng
- Arnaud Münch
- Xu Zhang
- Marius Tucsnak
- Genni Fragnelli
In Control and Systems Engineering
- Sylvain Ervedoza
- Enrique Zuazua
- Ademir Fernando Pazoto
- Chuang Zheng
- Arnaud Münch
- Xu Zhang
- Marius Tucsnak
- Karine Beauchard
In Mathematical Physics
- Sylvain Ervedoza
- Ademir Fernando Pazoto
- Enrique Zuazua
- Chuang Zheng
- Xu Zhang
- Genni Fragnelli
- Piermarco Cannarsa
- Marius Tucsnak
Citations in the corpus
- On the observability of time-discrete conservative linear systems (2008, background): “We refer to [18], where the uniform controllability of a fully discrete approximation scheme of the 1-d wave equation is analyzed, and to [27], where a time discretization of the wave equation is analyzed using multiplier techniques.”
- UNIFORM STABILIZATION OF A VISCOUS NUMERICAL APPROXIMATION FOR A LOCALLY DAMPED WAVE EQUATION (2007, methodology): “(27) Therefore, the extra viscous terms introduced are closely connected to the Tychonoff regularization technique [7] and also to the techniques introduced in [13,17] which consist to add extra corrected terms proportional to h(2)1, h 2 2 in order to restore uniform observability property (see [27]”