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タイトルENTIRE SOLUTIONS FOR A DISCRETE DIFFUSIVE EQUATION WITH BISTABLE CONVOLUTION TYPE NONLINEARITY
DOIhttps://doi.org/10.18910/26014
10.18910/26014
本文(外部サイト)https://ir.library.osaka-u.ac.jp/repo/ouka/all/26014/ojm50_03_607.pdf
著者(英)Guo, Jong-Shenq; Lin, Ying-Chin
発行日2013-09
発行機関などOsaka University and Osaka City University, Departments of Mathematics
刊行物名Osaka Journal of Mathematics
50
3
開始ページ607
終了ページ629
言語eng
内容記述We study entire solutions for a discrete diffusive equation with bistable convolution type nonlinearity. We construct three different types of entire solutions. Each of these entire solutions behaves as two traveling wavefronts connecting two of those three equilibria as time approaches minus infinity. Moreover, the first and second ones are solutions which behave as two traveling wavefronts approaching each other from both sides of x-axis. The behavior of the second one is like the first one except it connects two different wavefronts. The third one is a solution which behaves as two different traveling wavefronts and one chases another from the same side of x-axis.


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