Kaplan M., Butt A.R., Thabet H., Akbulut A., Raza N., Kumar D.Kaplan, M, Butt, AR, Thabet, H, Akbulut, A, Raza, N, Kumar, D2023-05-092023-05-092021-01-012021.01.011745-5030https://hdl.handle.net/20.500.12597/13255The researchers have developed numerous analytical and numerical techniques for solving fractional partial differential equations most of which provide approximate solutions. Exact solutions, however, are vitally important in a convenient conception of the qualitative properties of the concerned phenomena and processes. In this paper, the pseudo-parabolic-type equations with conformable fractional derivatives are reduced to conformable fractional nonlinear ordinary differential equations by implementing a simple wave transformation. An important benefit of the proposed transformation is that it yields analytical solutions of the conformable pseudo-parabolic type equations by applying the exponential rational function strategy. The sensitivity behaviour of the model has been mentioned thoroughly.false02.30 Jr | 02.70 Wz | 05.45 Yv | 94.05 Fg | exponential rational function method | pseudo-parabolic-type fractional equations | Symbolic computation | traveling wave solutionsAn effective computational approach and sensitivity analysis to pseudo-parabolic-type equationsAn effective computational approach and sensitivity analysis to pseudo-parabolic-type equationsArticle10.1080/17455030.2021.198908110.1080/17455030.2021.19890812-s2.0-85117523052WOS:0007096805000011745-5049