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7 and 8 with the boundary conditions (9) were obtained using a shooting method.
Mathematical modeling is undertaken and numerical results are constructed using a shooting method.
Here, we adopt a shooting method that is widely used to solve boundary value problems.
Then small steady-state vibrations about the equilibrium configuration are obtained numerically using a shooting method.
The governing equations are formulated and then numerically solved in Mathematica using a shooting method.
Then, a shooting method is employed to numerically solve the resulting equations.
Similar(19)
Next, harmonically forced, lightly damped responses of the beam are studied using both a slow frequency sweep and a shooting-method based search for periodic solutions along with numerical continuation.
In this paper, we consider a simple shooting method coupled with an iterative method for the numerical solution of a certain class of singular two-point boundary value problems.
This arbitrary dimensional boundary value problem is solved using a numerical shooting method derived from a general Lax pair solution.
Assuming a two-period delay at most, an algorithm based on an existing shooting method for DDEs is developed to simulate tool dynamics and seek periodic solutions.
The discontinuities in the natural-shape model are handled with a parallel shooting method.
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