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- W4318994657 abstract "This paper is devoted to derive periodic solutions of a generalized Chaffee–Infante equation. This will be attained by employing several periodic ansatz methods so as to obtain a variety of exact solutions of distinct physical structures. In addition, other analytical solutions for the aforesaid equation, will be established via the symmetry reduction approach. It will be shown that a generalized Chaffee–Infante equation admits four principal Lie algebra. It will be further shown that the principal Lie algebra admits only one possible extension. The obtained results show that a generalized Chaffee–Infante equation reveals the richness of explicit periodic and traveling wave solutions." @default.
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- W4318994657 date "2023-06-01" @default.
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- W4318994657 title "Periodic solutions and symmetry reductions of a generalized Chaffee–Infante equation" @default.
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- W4318994657 doi "https://doi.org/10.1016/j.padiff.2023.100497" @default.
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