Asymptotic behavior for non-homogeneous nonlocal dispersal equations

Sun, Jian-Wen

doi:10.1016/j.aml.2015.06.007

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“…Sun [10] proved that the same property also holds for the nonlocal problem (1.1), that is Theorem 1.6 (see [10]). Assume Hypothesis 1.5 holds and that J has compact support.…”

Section: Introductionmentioning

confidence: 76%

Long-time behavior of a nonlocal dispersal equation

Dintawong

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In this thesis, study the nonlocal dispersal equation [equation] with a non-homogeneous boundary condition. We generalize the result of J.W. Sun (2015), where in this work the kernel J has a non-compact support. The global well-posedness and comparison principles (both time-dependent and stationary problems) are established. The main result is the long-time behavior of solutions, which is proved to depend on the boundary data.

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“…Sun [10] proved that the same property also holds for the nonlocal problem (1.1), that is Theorem 1.6 (see [10]). Assume Hypothesis 1.5 holds and that J has compact support.…”

Section: Introductionmentioning

confidence: 76%

Long-time behavior of a nonlocal dispersal equation

Dintawong

View full text Add to dashboard Cite

show abstract

Asymptotic behavior for non-homogeneous nonlocal dispersal equations

Cited by 1 publication

References 13 publications

Long-time behavior of a nonlocal dispersal equation

Long-time behavior of a nonlocal dispersal equation

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