Thermoelasticity with second sound—exponential stability in linear and non‐linear 1‐d
By Reinhard Racke. 2002
189 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Mathematical Physics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/4283baaf5f11158b06449d427bb3192ac8d427f0
How researchers see this paper
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In Control and Systems Engineering
- Mauro L. Santos
- D. A. Júnior
- J. E. Muñoz Rivera
- Hugo D. Fernández Sare
- Ramón Quintanilla
- Reinhard Racke
- Pablo S. Casas
- Salim A. Messaoudi
In Mathematical Physics
- Hugo D. Fernández Sare
- Mauro L. Santos
- J. E. Muñoz Rivera
- Ramón Quintanilla
- D. A. Júnior
- Reinhard Racke
- Pablo S. Casas
- Salim A. Messaoudi
In Mechanics of Materials
- Ramón Quintanilla
- J. E. Muñoz Rivera
- Mauro L. Santos
- D. A. Júnior
- Hugo D. Fernández Sare
- Pablo S. Casas
- Reinhard Racke
- Tijani Abdul-Aziz Apalara
Citations in the corpus
- Exponential decay in one-dimensional porous-thermo-elasticity (2005, background): “The classical theory has been studied in the book of Jiang and Racke [5].”
- On the Stability of Damped Timoshenko Systems: Cattaneo Versus Fourier Law (2009, methodology): “For some applications like working with very short laser pulses in laser cleaning of computer chips, see the references in [14], it is worth while thinking of another model removing this paradox, but still keeping the essentials of a heat conduction process.”
- Exponential stability in thermoelasticity with microtemperatures (2005, unknown): “The Lord and Shulmann theory of thermoelasticity has been studied by Racke [ 21 ] and the thermoelasticity of type III has been considered by Quintanilla and Racke [17] and Zhang and Zuazua [24]”
- The stability number of the Timoshenko system with second sound (2012, background): “For some applications like laser cleaning computer chips with very short laser pulses, see the references in [17].”