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We apply the variational minimizing method to prove the following.
In this paper, we use a variational minimizing method to look for a periodic solution for the ( N + 2 ) th particle which winds around the q i ( i = 1, …, N + 1 ).
We use the variational minimizing method to study the existence of new nontrivial periodic solutions with a prescribed energy for second order Hamiltonian systems with singular potential V ∈ C 1 ( R n ∖ { 0 }, R ), which may have an unbounded potential well.
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The Kit also helped to minimize method development for this analysis.
Third, we suggest avoiding using the same wording across subscales to minimize method variance.
To minimize method variance, we recommend avoiding the use of similar wording across subscales.
The resulted bi-objective model is solved through goal programming method to minimizing the objectives, simultaneously.
Medical training is another method to minimize medical errors and to make procedures more accurate.
We employ the Gauss Newton method to minimize function F in Eq. (8).
E. Bae et al. [8] proposed a dual method to minimize the Potts model.
It is important for the accuracy of this method to minimize height errors.
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