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The governing equations are then formulated for the laminated composite plates using the Hamiltonian principle.
The equations of motion of the system are derived by using the Hamiltonian Principle.
The non-linear partial differential equations and the associated boundary conditions are derived from an energy method, by using the Hamiltonian principle.
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The optimal minimum temperature profiles are determined using the Hamiltonian maximum principle.
The governing differential equations of the problem are obtained using the Hamiltonian's principle.
An overview of the Riemannian metrics on spaces of curves using the Hamiltonian approach.
Given the dynamical systems, features are extracted using the Hamiltonian streamlines.
Using the Hamiltonian given in Eqs.
To evaluate the performance of the numerical study, the analytical closed-form boundary value equations have been developed using the extended Hamiltonian principle.
Governing equations are derived based on the Hamiltonian principle.
The governing equation is derived based on the Hamiltonian principle.
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