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The problem is solved using the Galerkin method.
The vibration problem is solved using the Galerkin method.
These equations are then discretized by using the Galerkin method.
Approximate, numerical solutions are obtained using the Galerkin method and chaos polynomials.
The critical buckling conditions are calculated using the Galerkin method in the current research.
The static and dynamic solutions have been achieved by using the Galerkin method and the multiple-scales perturbation approach, respectively.
The simplified closed-form solutions for the transverse vibration and forced vibration are presented using the Galerkin method.
An approximate solution is generated using the Galerkin method to solve the eigenvalues effectively.
These equations of motion are discretized by using the Galerkin method.
These nonlinear partial equations are transformed to ordinary nonlinear differential equations using the Galerkin method.
The equations of motion are solved numerically using the Galerkin method and an automatic ODE solver.
More suggestions(13)
using the Framework method
using the Tukey method
using the Fick method
using the Jadad method
using the Wintrobe method
using the galerkin truncation
using the Newton method
using the galerkin decomposition
using the Delphi method
using the galerkin finite
using the Trump method
using the galerkin approximation
using the Clauss method
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