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New exact homoclinic wave and periodic wave solutions for the Ginzburg-Landau equation |
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| Authors: | Zitian Li |
| Institution: | College of Mathematics and Information Science, Qujing Normal University, Qujing 655011, PR China |
| Abstract: | New exact solutions including homoclinic wave and periodic wave solutions for the 2D Ginzburg-Landau equation are obtained using the auxiliary function method and the  -expansion method, respectively. The solutions are expressed by the hyperbolic functions and the trigonometric functions. There result shows that there exists a kink wave solution which tends to one and the same periodic wave solution as time tends to infinite. |
| Keywords: | Ginzburg-Landau equation _method=retrieve& _eid=1-s2 0-S009630030900616X& _mathId=si2 gif& _pii=S009630030900616X& _issn=00963003& _acct=C000054348& _version=1& _userid=3837164& md5=854f52ac81a999beab9ea07b73be17b9')" style="cursor:pointer |
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