A variational principle for a thin film equation
JH He, C Sun - Journal of Mathematical Chemistry, 2019 - Springer
Thin film arises in various applications from electrochemistry to nano devices, many
mathematical tools were adopted to study the problem, eg Lie symmetries and conservation …
mathematical tools were adopted to study the problem, eg Lie symmetries and conservation …
Invariant subspaces and exact solutions: and -dimensional generalized time-fractional thin-film equations
We investigate the applicability and efficiency of the invariant subspace method to (2+ 1)-
dimensional time-fractional nonlinear PDEs. We show how to find various types of invariant …
dimensional time-fractional nonlinear PDEs. We show how to find various types of invariant …
On the exact solutions and conservation laws of a generalized (1+ 2)-dimensional Jaulent-Miodek equation with a power law nonlinearity
In this paper, a generalized (1+ 2)-dimensional Jaulent-Miodek equation with a power law
nonlinearity is examined, which arises in numerous problems in nonlinear science. The …
nonlinearity is examined, which arises in numerous problems in nonlinear science. The …
Potential systems of a Buckley–Leverett equation: Lie point symmetries and conservation laws
In this work, we study a Buckley–Leverett equation of two-phase flow in porous media from
the point of view of the Lie theory. We find that for some functions the equation has abundant …
the point of view of the Lie theory. We find that for some functions the equation has abundant …
Symmetry nonintegrability for extended K(m, n, p) equation
J Vašíček - Journal of Mathematical Chemistry, 2022 - Springer
Symmetry nonintegrability for extended K(m, n, p) equation | Journal of Mathematical Chemistry
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