Results 281 to 290 of about 25,082,508 (331)
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2015
Wave propagation phenomena give us an important mean to check the validation of the nonequilibrium thermodynamics theory. In this chapter, we present a short review on the modern theory of wave propagation for hyperbolic systems. Firstly, we present the theory of linear waves emphasizing the role of the dispersion relation.
Tommaso Ruggeri, Masaru Sugiyama
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Wave propagation phenomena give us an important mean to check the validation of the nonequilibrium thermodynamics theory. In this chapter, we present a short review on the modern theory of wave propagation for hyperbolic systems. Firstly, we present the theory of linear waves emphasizing the role of the dispersion relation.
Tommaso Ruggeri, Masaru Sugiyama
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A first-order hyperbolic system approach for dispersion
Journal of Computational Physics, 2016A. Mazaheri, M. Ricchiuto, H. Nishikawa
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Symmetry analysis and conservation laws for a coupled (2 + 1)-dimensional hyperbolic system
Communications in nonlinear science & numerical simulation, 2015B. Muatjetjeja, C. M. Khalique
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Brain and other central nervous system tumor statistics, 2021
Ca-A Cancer Journal for Clinicians, 2021Kimberly D Miller +2 more
exaly
Hyperbolic metamaterials: fusing artificial structures to natural 2D materials
ELight, 2022Dasol Lee, Sunae So, Guangwei Hu
exaly
Hyperbolic shear polaritons in low-symmetry crystals
Nature, 2022Nikolai Christian Passler +2 more
exaly
Sharp Decay Rates for the Weakly Coupled Hyperbolic System with One Internal Damping
SIAM Journal of Control and Optimization, 2012Xiaoyu Fu
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Local exponential H2 stabilization of a 2 × 2 quasilinear hyperbolic system using backstepping
IEEE Conference on Decision and Control and European Control Conference, 2011J. Coron +3 more
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Linear symmetric hyperbolic systems
1992Let \(u=u(t,x)=(u_1,\ldots,u_{N})(t,x), t\geq 0,x \in \mathrm{I}\!\mathrm{R}^{n}, N \in \mathrm{I}\!\mathrm{N}\), and let the formal linear differential operator L be defined by $$Lu := A^{0}(t,x)\partial_{t}u + \sum\limits^{n}_{j=1}A^{j}(t,x)\partial_{j}u + B(t,x)u$$ .
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Proceedings of the 2011 American Control Conference, 2011
F. D. Meglio +3 more
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F. D. Meglio +3 more
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