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Using anatomical alignment as initialization, the algorithm iteratively optimizes a warp field for each subject that maximizes the intersubject correlation of functional time-series, subject to a pair of regularization constraints that preserve the cortical topology of each subject.
Therefore, after the initialization, the algorithm flows as follows: Step 1: Compute residuals as r m = y − ∑ i = 0 m − 1 v ⋅ F m − 1 (x i ), and fit the weak learner for each SNP j (j ∈{1,..., p}) to current residuals, where ν was set to 0.01.
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With different initializations, the algorithm can be applied for extended s t networks with or without node failures.
The optimization algorithm of the proposed JLNMF method is summarized in Algorithms 1 and 2. Regarding the initialization of the algorithm, a common approach for NMF is initialization of the values of W and H matrices as non-negative random values.
The approach follows the k-means paradigm with randomization of initialization of the algorithm and is evaluated initially using two data sets.
At the Initialization stage, the algorithm generates and evaluates the initial population (mathcal {P}_{0}) and sets the historical population (mathcal {P}_{hist}).
The initialization of the algorithm and our result are given in detail.
This is achieved by changing the initialization of the algorithm that we describe in the paper.
In the initialization of the algorithm, we make w 1, i = 1 N, ∀ i ∈ { 1, …, N }.
We theoretically proved that for a well-chosen initialization value, the algorithm converges.
The first, (left of initialization), is the algorithm used when given an incomplete data set.
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CEO of Professional Science Editing for Scientists @ prosciediting.com