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In order to compute periodic orbits, families of impulsive transfers between triangular libration points are taken to generate the initial guesses of periodic orbits, and multiple shooting techniques are applied to solving the problem.
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The 2D-BPFs are applied to solve Equation 1 in 'Applying the method' section.
Subsequently, DE-based multiobjective optimization techniques are applied to solve the converted TOP.
Two different method – simultaneous and sequential – are applied to solve the optimization problem.
Computational intelligence algorithms are applied to solve the non-parametric model.
Numerical methods are applied to solve the one-dimensional Schrödinger equation.
In [11], the hyper-singular integral equations were applied to solving the flat crack problem.
The conventional LMS adaptive training process is applied to solving the optimal weight vector problem.
A metamodeling approach has been applied to solving a variety of optimization problems.
The final chapter summarizes what those studies teach us and how that should be applied to solving today's dilemma.
Similar approaches to solving the LASSO can also be applied to solving the SPLASSO; for details see [ 9].
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CEO of Professional Science Editing for Scientists @ prosciediting.com