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Based on the natural symplectic structure, the non-canonical Hamiltonian structure of the problem is derived.
An exact solution of the problem is derived using hypergeometric functions.
The solution of the problem is derived by using Navier's technique.
Variational formulation of the problem is derived and variationally consistent boundary conditions are obtained.
The weak form of the problem is derived using an asymptotic method, discretized using finite elements, and implemented into VAMUCH.
The problem of parameter estimation with both time and frequency-domain data is considered and a maximum likelihood approach to the problem is derived.
Similar(42)
Two numerical algorithms to solve the problem are derived.
Several structural results for special cases of the problem are derived and studied.
Assuming effects of shear deformation and initial curvature, governing equations of the problem are derived.
The governing equations of the problem are derived by employing Lagrange's equations.
The sufficient conditions on the solvability of the problem are derived in the form of linear matrix inequalities (LMI).
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