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Several ways exist to solve the governing equation.
However, they satisfy the governing equation and boundary conditions.
The governing equation is derived from the viscoelastic material model.
Substituting (2.3) in the governing equation (2.1-2.2 2.1-2.2(2.5).
The governing equation is derived based on the Hamiltonian principle.
The governing equation is solved in two ways.
The governing equation is obtained from Lagrange's equations.
The governing equation is a non-linear partial differential equation.
The governing equation is obtained using an energy minimization principle.
The governing equation is simplified for thin spherical shells.
The governing equation of such a system thus belongs to linear partial differential equation.
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