LIBSVM is a library for Support Vector Machines (SVMs). We have been actively developing this package since the year 2000. The goal is to help users to easily apply SVM to their applications. LIBSVM has gained wide popularity in machine learning and many other areas. In this article, we present all implementation details of LIBSVM. Issues such as solving SVM optimization problems theoretical convergence multiclass classification probability estimates and parameter selection are discussed in detail:

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  1. Liang, Xijun; Zhang, Zhipeng; Song, Yunquan; Jian, Ling: Kernel-based online regression with canal loss (2022)
  2. Atarashi, Kyohei; Oyama, Satoshi; Kurihara, Masahito: Factorization machines with regularization for sparse feature interactions (2021)
  3. Bian, Fengmiao; Liang, Jingwei; Zhang, Xiaoqun: A stochastic alternating direction method of multipliers for non-smooth and non-convex optimization (2021)
  4. Blanchard, Gilles; Deshmukh, Aniket Anand; Dogan, Urun; Lee, Gyemin; Scott, Clayton: Domain generalization by marginal transfer learning (2021)
  5. Brust, Johannes J.; Di, Zichao (Wendy); Leyffer, Sven; Petra, Cosmin G.: Compact representations of structured BFGS matrices (2021)
  6. Burkina, M.; Nazarov, I.; Panov, M.; Fedonin, G.; Shirokikh, B.: Inductive matrix completion with feature selection (2021)
  7. Curtin, Ryan R.; Edel, Marcus; Prabhu, Rahul Ganesh; Basak, Suryoday; Lou, Zhihao; Sanderson, Conrad: The ensmallen library for flexible numerical optimization (2021)
  8. Galvan, Giulio; Lapucci, Matteo; Lin, Chih-Jen; Sciandrone, Marco: A two-level decomposition framework exploiting first and second order information for SVM training problems (2021)
  9. Gossmann, Alexej; Pezeshk, Aria; Wang, Yu-Ping; Sahiner, Berkman: Test data reuse for the evaluation of continuously evolving classification algorithms using the area under the receiver operating characteristic curve (2021)
  10. Gower, Robert M.; Richtárik, Peter; Bach, Francis: Stochastic quasi-gradient methods: variance reduction via Jacobian sketching (2021)
  11. Gu, Bin; Wei, Xiyuan; Gao, Shangqian; Xiong, Ziran; Deng, Cheng; Huang, Heng: Black-box reductions for zeroth-order gradient algorithms to achieve lower query complexity (2021)
  12. Günlük, Oktay; Kalagnanam, Jayant; Li, Minhan; Menickelly, Matt; Scheinberg, Katya: Optimal decision trees for categorical data via integer programming (2021)
  13. Han, Biao; Shang, Chao; Huang, Dexian: Multiple kernel learning-aided robust optimization: learning algorithm, computational tractability, and usage in multi-stage decision-making (2021)
  14. Hanzely, Filip; Richtárik, Peter; Xiao, Lin: Accelerated Bregman proximal gradient methods for relatively smooth convex optimization (2021)
  15. Iiduka, Hideaki: Inexact stochastic subgradient projection method for stochastic equilibrium problems with nonmonotone bifunctions: application to expected risk minimization in machine learning (2021)
  16. Jahani, Majid; Gudapati, Naga Venkata C.; Ma, Chenxin; Tappenden, Rachael; Takáč, Martin: Fast and safe: accelerated gradient methods with optimality certificates and underestimate sequences (2021)
  17. Jiang, Gaoxia; Wang, Wenjian; Qian, Yuhua; Liang, Jiye: A unified sample selection framework for output noise filtering: an error-bound perspective (2021)
  18. Lei, Yunwen; Ying, Yiming: Stochastic proximal AUC maximization (2021)
  19. Li, Zhu; Ton, Jean-Francois; Oglic, Dino; Sejdinovic, Dino: Towards a unified analysis of random Fourier features (2021)
  20. Lu, Haihao; Freund, Robert M.: Generalized stochastic Frank-Wolfe algorithm with stochastic “substitute” gradient for structured convex optimization (2021)

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