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Bae, Hantaek
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Global well-posedness for nonlinear nonlocal cauchy problems arising in elasticity

Author(s)
Bae, HantaekUlusoy, Suleyman
Issued Date
2017-02
URI
https://scholarworks.unist.ac.kr/handle/201301/21599
Fulltext
http://ejde.math.txstate.edu/
Citation
ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS, v.2017, no.55, pp.1 - 7
Abstract
In this article, we prove global well-posedness for a family of one dimensional nonlinear nonlocal Cauchy problems arising in elasticity. We consider the equation (Formula present) where L is a differential operator, β is an integral operator, and δ = 0 or 1. (Here, the case δ = 1 represents the additional doubly dispersive effect.) We prove the global well-posedness of the equation in energy spaces.
Publisher
TEXAS STATE UNIV
ISSN
1072-6691
Keyword (Author)
Nonlinear nonlocal wave equationskernel functionglobal solution
Keyword
BLOW-UPEXISTENCEEQUATIONS

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