| ID | 71386 |
| Author |
Ono, Kosuke
Department of Mathematical and Natural Sciences,Faculty of Integrated Arts and Sciences, The University of Tokushima
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| Content Type |
Departmental Bulletin Paper
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| Description | We study the initial-boundary value problem for the sublinear wave equations with a linear dampping : u" - △u - ω△u' + δu' = γlulp-2u with the homogeneous Dirichlet boundary condition and H10(Ω) x L2(Ω)-data condition under ω ≥ 0 and δ > -ωλ1. When 1<p<2, we show that the (local) weak solutions are global and uniformly bounded in time t≥0.
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| Journal Title |
Journal of mathematics, the University of Tokushima
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| ISSN | 13467387
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| NCID | AA11595324
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| Volume | 42
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| Start Page | 19
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| End Page | 26
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| Sort Key | 19
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| Published Date | 2008-12
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| FullText File | |
| language |
eng
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| TextVersion |
Publisher
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| departments |
Science and Technology
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