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Julio López

Researcher at Diego Portales University

Publications -  51
Citations -  970

Julio López is an academic researcher from Diego Portales University. The author has contributed to research in topics: Support vector machine & Second-order cone programming. The author has an hindex of 14, co-authored 51 publications receiving 661 citations. Previous affiliations of Julio López include University of Los Andes & University of Chile.

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Dealing with high-dimensional class-imbalanced datasets: Embedded feature selection for SVM classification

TL;DR: This work proposes a novel feature selection approach designed to deal with two major issues in machine learning, namely class-imbalance and high dimensionality, and achieves the highest average predictive performance with the approach compared with the most well-known feature selection strategies.
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An alternative SMOTE oversampling strategy for high-dimensional datasets

TL;DR: The proposed Oversampling strategy showed superior results on average when compared with SMOTE and other variants, demonstrating the importance of selecting the right attributes when defining the neighborhood in SMOTE-based oversampling methods.
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Integrated framework for profit-based feature selection and SVM classification in credit scoring

TL;DR: The proposal incorporates a group penalty function in the SVM formulation in order to penalize the variables simultaneously that belong to the same group, assuming that companies often acquire groups of related variables for a given cost rather than acquiring them individually.
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Imbalanced data classification using second-order cone programming support vector machines

TL;DR: This work presents a novel second-order cone programming (SOCP) formulation, based on the LP-SVM formulation principle: the bound of the VC dimension is loosened properly using the l"~-norm, and the margin is directly maximized using two margin variables associated with each class.
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Interior Proximal Algorithm with Variable Metric for Second-Order Cone Programming: Applications to Structural Optimization and Support Vector Machines

TL;DR: An inexact interior proximal-type algorithm for solving convex second-order cone programs using a variable metric induced by a class of positive-definite matrices and an appropriate choice of regularization parameter is proposed.