Abstract
We propose a theoretical model of a non-local dispersive-dissipative equation which contains as a particular case a large class of non-local PDE's arising from stratified flows. Within this fairly general framework, we study the spatial behavior of solutions proving some sharp pointwise and averaged decay properties as well as some pointwise grow properties.
Citation
Manuel Fernando Cortez. Oscar Jarrín. "Spatial behavior of solutions for a large class of non-local PDE's arising from stratified flows." Differential Integral Equations 34 (9/10) 539 - 594, September/October 2021. https://doi.org/10.57262/die034-0910-539
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