Average stability and decay properties of forced solutions of the wave propagation problems of classical physics in energy and mean norms (Q910548)
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scientific article; zbMATH DE number 4140239
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Average stability and decay properties of forced solutions of the wave propagation problems of classical physics in energy and mean norms |
scientific article; zbMATH DE number 4140239 |
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Average stability and decay properties of forced solutions of the wave propagation problems of classical physics in energy and mean norms (English)
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1989
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It is considered the wave propagation problem of classical physics as described by \[ \partial u/\partial t=E(x,t)^{-1}\sum^{n}_{1}A_ j(\partial u/\partial x_ j)+B(x,t)u+\lambda u+f(x,t). \] The paper considers several cases of this problem; the local energy, eventual local energy and the global energy are defined and their estimates obtained.
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wave propagation
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local energy
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global energy
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