A novel piecewise linear classifier based on polyhedral conic and max-min separabilities
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Publication:1948524
DOI10.1007/s11750-011-0241-5zbMath1263.65051OpenAlexW1971368911MaRDI QIDQ1948524
Gurkan Ozturk, Julien Ugon, Refail Kasimbeyli, Dean Webb, Adil M. Bagirov
Publication date: 23 April 2013
Published in: Top (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11750-011-0241-5
nonsmooth optimizationsupervised learningdata miningpiecewise linear classifierspiecewise linear separability
Related Items (12)
Supervised classification and mathematical optimization ⋮ Radiant separation theorems and minimum-type subdifferentials of calm functions ⋮ A polyhedral conic functions based classification method for noisy data ⋮ Optimal arrangements of hyperplanes for SVM-based multiclass classification ⋮ An incremental piecewise linear classifier based on polyhedral conic separation ⋮ Generalized derivatives and optimality conditions in nonconvex optimization ⋮ Nonlinear Cone Separation Theorems in Real Topological Linear Spaces ⋮ Minimum type functions, plus-cogauges, and applications ⋮ Semisupervised spherical separation ⋮ Clustering based polyhedral conic functions algorithm in classification ⋮ O-PCF algorithm for one-class classification ⋮ Support vector machine polyhedral separability in semisupervised learning
Uses Software
Cites Work
- Automated design of multiple-class piecewise linear classifiers
- Discrete gradient method: Derivative-free method for nonsmooth optimization
- Accurately learning from few examples with a polyhedral classifier
- Piecewise partially separable functions and a derivative-free algorithm for large scale nonsmooth optimization
- Locally Trained Piecewise Linear Classifiers
- A Method for Minimization of Quasidifferentiable Functions
- Separation via polyhedral conic functions
- Polyhedral separability through successive LP
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