Backstepping observers for a class of parabolic PDEs
By Andrey Smyshlyaev, Miroslav Krstic. Systems & control letters (Print), 2005
479 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/e749d218dd0402e4829e2d6c260f728b60af24f0
How researchers see this paper
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In Computational Theory and Mathematics
- Miroslav Krstic
- Andrey Smyshlyaev
- Scott Jason Moura
- Jean-Michel Coron
- Rafael Vazquez
- Hoai-Minh Nguyen
- Florent Di Meglio
- Yungang Liu
In Control and Systems Engineering
- Miroslav Krstic
- Scott Jason Moura
- Andrey Smyshlyaev
- Anahita Mirtabatabaei
- Federico Bribiesca Argomedo
- Reinhardt Klein
- Jean-Michel Coron
- Rafael Vazquez
In Mathematical Physics
- Miroslav Krstic
- Andrey Smyshlyaev
- Jean-Michel Coron
- Rafael Vazquez
- Hoai-Minh Nguyen
- Florent Di Meglio
- Long Hu
- Xiushan Cai
Citations in the corpus
- Boundary Control of PDEs (2008, unknown): “, u(1, t) is measured, ux(1, t) is controlled); see [22] for details.”
- Backstepping boundary control for first order hyperbolic PDEs and application to systems with actuator and sensor delays (2007, methodology): “INTRODUCTION In this paper we apply the backstepping method, recently developed for parabolic PDEs [22], [23] and second order hyperbolic PDEs [13], [14], [12], to solve a problem of stabilization of a class of first order hyperbolic PDEs.”
- Battery State Estimation for a Single Particle Model With Electrolyte Dynamics (2017, methodology): “1) limt→∞ c̃+ s (r, t) = 0 uniformly in r , due to the exponential stability of (79) and (80) [32].”