A Study on SMO-Type Decomposition Methods for Support Vector Machines
By Pai-Hsuen Chen, Rong-En Fan, Chih-Jen Lin. IEEE Transactions on Neural Networks, 2006
322 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computer Vision and Pattern Recognition
View Paper: https://www.semanticscholar.org/paper/57a18d3dbef4d79de48a2ffedfb7d5be2dfec5ac
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Citations in the corpus
- Fast training Support Vector Machines using parallel sequential minimal optimization (2008, methodology): “Because the technique of shrinking and cache [5,8,9] is applied to SMO, one column of ( ) O lm”
- Working Set Selection Using Second Order Information for Training Support Vector Machines (2005, methodology): “The following theorem explains why these two techniques are useful in practice: Fan, Chen, and Lin Theorem 5 (Finite termination and explanation of caching and shrinking techniques (Chen et al., 2006, Theorems 4 and 6)) Assume Q is positive semi-definite.”
- Support Vector Machine Solvers (2007, methodology): “The quantities m(α∗), M(α∗), and yk gk(α∗) do not depend on the chosen solution (Chen et al., 2006, theorem 4).”
- Improvements on Twin Support Vector Machines (2011, background): “Besides, other acceleration algorithms such as [20], [21], and the extension to semisupervised learning such as [22] are also interesting.”
- QP Algorithms with Guaranteed Accuracy and Run Time for Support Vector Machines (2006, methodology): “In the next two sections we complete our run time analysis of decomposition algorithms.”