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AIP Conference Proceedings, 2012
The introduction of the relaxation time into classical constitutive relations yields the hyperbolic modification of the reaction-diffusion-convection equation. Conditions under which all global solutions are uniformly globally oscillatory are shown.
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The introduction of the relaxation time into classical constitutive relations yields the hyperbolic modification of the reaction-diffusion-convection equation. Conditions under which all global solutions are uniformly globally oscillatory are shown.
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1993
The present survey is devoted to the linear hyperbolic equations and systems. The concept of a hyperbolic equation first appeared in the case of a second-order equation $$Pu = \sum\limits_{i,j = 0}^n {{a_{ij}}} {\partial _i}{\partial _j}u = 0$$ (0.1) with constant coefficients.
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The present survey is devoted to the linear hyperbolic equations and systems. The concept of a hyperbolic equation first appeared in the case of a second-order equation $$Pu = \sum\limits_{i,j = 0}^n {{a_{ij}}} {\partial _i}{\partial _j}u = 0$$ (0.1) with constant coefficients.
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Extended hyperbolic function method for the (2 +1)-dimensional nonlinear soliton equation
Results in Physics, 2022Hamood Ur Rehman +2 more
exaly
Nonlinear Hyperbolic Equations
1996Here we study nonlinear hyperbolic equations, with emphasis on quasi-linear systems arising from continuum mechanics, describing such physical phenomena as vibrating strings and membranes and the motion of a compressible fluid, such as air.
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Hyperbolic metamaterials: fusing artificial structures to natural 2D materials
ELight, 2022Dasol Lee, Sunae So, Guangwei Hu
exaly
Exact solutions of (2 + 1)‐dimensional Schrödinger's hyperbolic equation using different techniques
Numerical Methods for Partial Differential Equations, 2023Hamood Ur Rehman +2 more
exaly