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In this paper, we propose to fit the CP model of a three-way array by imposing both the semi-nonnegativity and the semi-symmetry constraints.
We propose to fit this background to a low-order polynomial, but rather than determining the polynomial parameters that minimise a least-squares criterion (i.e. a quadratic cost function), non-quadratic cost functions well adapted to the problem are proposed.
In contrast to other authors, we propose to fit Sherwood parameters on dialysate side, since mass transfer of solutes into dialysate is strongly dependent on the geometry (manufacturing, design) of the module.
In this paper, we propose to fit the INDSCAL model of three-way arrays while imposing nonnegativity constraints on both equal loading matrices A. It will be referred to as the semi-nonnegative INDSCAL model, as follows: Given and an integer P, find a semi-nonnegative INDSCAL model of C = [ [ A, A, D ] ], subject to the (N × P) matrix A having nonnegative components.
We propose to fit our FuseNet by computing cyclical coordinate descent along the path of regularization parameter λ (see Supplementary Section 1).
We propose to fit two working PH models to derive two risk scores to reduce the auxiliary variables into two scalars that are combinations of the auxiliary variables.
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15-term model was proposed to fit the experimental data.
An equivalent circuit model (Fig. 12) was proposed to fit and analyze EIS data.
But some mathematical models have been proposed to fit well with the experimental observations [5].
The models generally proposed to fit with experimental results are highly complex and sophisticated.
An equivalent circuit was proposed to fit the impedance diagrams of AZ91D alloy with the coating.
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