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We mainly show that the non-convex l 2/l q (0 < q < 1) <span class="lh">minimization method has stronger sparsity promoting ability than the commonly used l 2/l 1 minimization method both practically and theoretically.
The radically symmetric Sobolev spaces have been applied to (1.3) (see [24, 25]), and the concentration-compactness principle or the constrained minimization method has been used to find solutions in (W^{1,p}(mathbb{R}^{N} cap W^{1,q}(mathbb{R}^{N})) (see [1, 3, 4, 21, 26]).
Moreover, the logic minimization method has the additional capability of generating interpretable rules that allow biological scientists to correlate the predictions with other experimental results and to form new hypotheses for further investigation.
Furthermore, the logic minimization method has the additional capability of generating interpretable rules that allow biological scientists to correlate the predictions with other experimental results and form new hypothesis for further investigation.
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For this, four equation-solving and three free minimization methods have been selected and applied to commonly encountered vapour liquid equilibrium (VLE), liquid liquid equilibrium (LLE), and vapour liquid liquid equilibrium (VLLE) examples involving multiple components and popular thermodynamic models.
According to the result in [37], we mention that constructing ETFs using alternating minimization methods have a global minimum subject to an appropriate initialization.
The equilibrium products at different temperatures and pressures were calculated using the Gibbs free energy minimization method, which has been widely applied for thermodynamic calculations (Adhikari et al. 2007; Nahar and Madhani 2010; López Ortiz et al. 2015).
Automated function minimization by the simplex method has been used to optimize the mirror region lengths and voltages.
In this paper a method has been proposed for the minimization of transportation costs.
An implicit solvation model based on the generalized Born method has been employed during energy minimization and conformational search.
By exploiting the channel knowledge at the transmitters, a two-step method has been proposed to solve the power minimization problem, leading to a JPCBRA algorithm.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com