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Continuation techniques satisfactorily resolve the problem of sensitivity.
After applying numerical continuation techniques and ideas from dynamical systems theory, complete bifurcation diagrams are constructed.
Orthogonal collocation and continuation techniques are used to calculate the flow patterns and bifurcation diagrams.
The linear dynamic stability and nonlinear response are analysed by using continuation techniques and direct simulations.
A bifurcation study is carried out with numerical continuation techniques applied to the scaled and averaged modal equations.
Periodic oscillations are studied by means of continuation techniques, while non-stationary dynamics are investigated through direct simulations.
Similar(35)
This set of equations is solved numerically by means of the pseudo-arclength continuation technique, which is capable of continuing both the stable and unstable solution branches as well as determining different types of bifurcations.
This high-dimensional nonlinear discretized model is solved numerically utilizing the pseudo-arclength continuation technique.
The multiple scales method and the continuation technique are used to analyze the system dynamics.
Finally, the resulting nonlinear parameterized equations are solved by the pseudo-arclength continuation technique.
Subsequently, the pseudo-arc length continuation technique is utilized to solve the nonlinear problem.
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