J. Nonl. Mod. Anal., 4 (2022), pp. 529-538.
Published online: 2022-06
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The dynamics and bifurcations of traveling wave solutions are studied for three nonlinear wave equations. A new phenomenon, such as a composed orbit, which consists of two or three heteroclinic orbits, may correspond to a solitary wave solution, a periodic wave solution or a peakon solution, is found for the equations. Some previous results are extended.
}, issn = {2562-2862}, doi = {https://doi.org/10.12150/jnma.2022.529}, url = {http://global-sci.org/intro/article_detail/jnma/20723.html} }The dynamics and bifurcations of traveling wave solutions are studied for three nonlinear wave equations. A new phenomenon, such as a composed orbit, which consists of two or three heteroclinic orbits, may correspond to a solitary wave solution, a periodic wave solution or a peakon solution, is found for the equations. Some previous results are extended.