2023
DOI: 10.1016/j.engappai.2023.106607
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GENEvaRX: A novel AI-driven method and web tool can identify critical genes and effective drugs for Lichen Planus

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Cited by 2 publications
(5 citation statements)
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“…In Figure 8, we aim to get computational insights pertaining to studied learning-based models applied in the Results section. Figure 8(a) demonstrated that our method esvm leads to non-zero weights while lasso in Figure 8(b) leading to a sparser representation and thereby many zero coefficients, attributed to the L1 penalty as in [28]. In Figure 8(c), it can be seen that lasso is ∼ 6.14 × faster than esvm.…”
Section: Dataset1mentioning
confidence: 87%
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“…In Figure 8, we aim to get computational insights pertaining to studied learning-based models applied in the Results section. Figure 8(a) demonstrated that our method esvm leads to non-zero weights while lasso in Figure 8(b) leading to a sparser representation and thereby many zero coefficients, attributed to the L1 penalty as in [28]. In Figure 8(c), it can be seen that lasso is ∼ 6.14 × faster than esvm.…”
Section: Dataset1mentioning
confidence: 87%
“…All drug responses y i (for i = 1.. m ) encoded as a 1 × m column vector. To identify p important genes out of the n genes in which p ≪ 𝑛, we used to find arguments (i.e., w = [ w 1 … w n ] and b ∊ R) that minimize the objective function in Equation 1 subject to the linear constraints as in [28, 29]. After solving the optimization problem in Equation 1, weights in w correspond to the importance of genes in which higher weights indicate the more important these genes are.…”
Section: Methodsmentioning
confidence: 99%
“…In Figure 8, we aim to obtain computational insights pertaining to learning-based models studied and applied in the Results Section. Figure 8a demonstrates that our method esvm leads to non-zero weights, while lasso in Figure 8b leads to a sparser representation and thereby many zero coefficients, attributed to the L1 penalty as in [28]. In Figure 8c, it can be seen that the lasso is ~6.14 × faster than the esvm.…”
Section: Dataset3mentioning
confidence: 94%
“…. .w n ] and b ∈ R) that minimize the objective function in Equation (1) subject to the linear constraints as in [28,29]. After solving the optimization problem in Equation ( 1), weights in w correspond to the importance of genes, with higher weights indicating how important these genes are.…”
Section: Computational Frameworkmentioning
confidence: 99%
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