2022
DOI: 10.1007/s11587-022-00698-1
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Complex solutions to the higher-order nonlinear boussinesq type wave equation transform

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Cited by 7 publications
(2 citation statements)
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“…Model Equation (1) has numerous applications in physics, mathematics, and engineering (Liu et al [1]. According to Kamran et al [2], it can be used to describe many real-life physical systems, among which are the Langmuir wave packet estimation in plasma, electrostatics, the non-relativistic limit of the Klein-Gordon equation, fluid flow, and bimolecular dynamics (Kilic and Celik [3], Akbarov et al [4], Chen et al [5], Singh et al [6], Mirzaee et al [7], Khan et al [8], and Aliev et al [9]). These classes of partial differential equations lack analytic solutions and are very difficult to approximate due to the nonlinear parameters.…”
Section: Introductionmentioning
confidence: 99%
“…Model Equation (1) has numerous applications in physics, mathematics, and engineering (Liu et al [1]. According to Kamran et al [2], it can be used to describe many real-life physical systems, among which are the Langmuir wave packet estimation in plasma, electrostatics, the non-relativistic limit of the Klein-Gordon equation, fluid flow, and bimolecular dynamics (Kilic and Celik [3], Akbarov et al [4], Chen et al [5], Singh et al [6], Mirzaee et al [7], Khan et al [8], and Aliev et al [9]). These classes of partial differential equations lack analytic solutions and are very difficult to approximate due to the nonlinear parameters.…”
Section: Introductionmentioning
confidence: 99%
“…Nonlinearity arises by both finite stress values and elastic material properties whereas the dispersion arises the finite transverse dimension of the rod in the process that is expressed by a Boussinesq-type equation or double dispersion equation (Porubov and Velarde, 2000; Samsonov et al. , 1994; Kiliç and Çelik, 2022).…”
Section: Introductionmentioning
confidence: 99%