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Splitting methods for constrained quadratic programs in data analysis

机译：数据分析中约束二次程序的分割方法

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Galligani E.; Ruggiero V.; Zanni L.;
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年度 1996
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1. A simply sequential quadratically constrained quadratic programming method of strongly sub-feasible directions for constrained optimizationy [J] . Jin-Bao Jian, Su-Min Yang, Chun-Ming Tang Optimization: A Journal of Mathematical Programming and Operations Research . 2013,第4a6期

机译：强次可行方向的简单顺序二次约束二次规划方法
2. Enhancing Semidefinite Relaxation for Quadratically Constrained Quadratic Programming via Penalty Methods [J] . Luo Hezhi, Bai Xiaodi, Peng Jiming Journal of Optimization Theory and Applications . 2019,第3期

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3. On local convergence of sequential quadratically-constrained quadratic-programming type methods, with an extension to variational problems [J] . Fernandez D, Solodov M Computational optimization and applications . 2008,第2期

机译：关于序贯二次约束二次规划型方法的局部收敛性，并推广了变分问题
4. Convergence properties of inexact sequential quadratically constrained quadratic programming method for convex programming [C] . Atsushi Kato, Yasushi Narushima, Hiroshi Yabe The 8th international conference on optimization: Techniques and Applications . 2010

机译：凸规划的不精确序次二次约束二次规划方法的收敛性。
5. Application of Jordan algebras to the design and analysis of interior -point algorithms for linear, quadratically constrained quadratic, and semidefinite programming [D] . Schmieta, Stefan Hans 1999

机译：Jordan代数在线性，二次约束二次和半定规划的内点算法设计和分析中的应用
6. Creating Better Collision-Free Trajectory for Robot Motion Planning by Linearly Constrained Quadratic Programming [O] . Yizhou Liu, Fusheng Zha, Mantian Li, 2021

机译：通过线性约束的二次编程为机器人运动规划创造更好的碰撞轨迹
7. ON LOCAL CONVERGENCE OF SEQUENTIAL QUADRATICALLY-CONSTRAINED QUADRATIC-PROGRAMMING TYPE METHODS, WITH AN EXTENSION TO VARIATIONAL PROBLEMS ∗ [O] . Damián Fernández, Mikhail Solodov 2005

机译：序数二次约束二次规划型方法的局部收敛性，并推广了变分问题

Splitting methods for constrained quadratic programs in data analysis

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