|
[1]
|
Kanno, Y and Takewaki, I. (2006) Sequential Semidefinite Program for Maximum Robustness Design of Structures under Load Uncertainty. Journal of Optimization Theory and Applications, 130, 265-287. [Google Scholar] [CrossRef]
|
|
[2]
|
Roche, J.R., Herskovits, J., Bazán, E. and Zúñiga, A. (2017) A Feasible Direction Algorithm for General Nonlinear Semidefinite Programming. Structural and Multidisciplinary Op-timization, 55, 1261-1279. [Google Scholar] [CrossRef]
|
|
[3]
|
Yang, L. and Yu, B. (2013) A Homotopy Method for Nonlinear Semidefinite Programming. Computational Optimization and Applications, 56, 81-96. [Google Scholar] [CrossRef]
|
|
[4]
|
Sun, D.F., Sun, J. and Zhang, L.W. (2008) The Rate of Conver-gence of the Augmented Lagrangian Method for Nonlinear Semidefinite Programming. Mathematical Programming, 114, 349-391. [Google Scholar] [CrossRef]
|
|
[5]
|
Yamashita, H., Yabe, H. and Harada, K. (2012) A Primal-Dual Interior Point Method for Nonlinear Semidefinite Programming. Mathematical Programming, 135, 89-121. [Google Scholar] [CrossRef]
|
|
[6]
|
Yamashita, H. and Yabe, H. (2012) Local and Superlinear Con-vergence of a Primal-Dual Interior Point Method for Nonlinear Semidefinite Programming. Mathematical Programming, 132, 1-30. [Google Scholar] [CrossRef]
|
|
[7]
|
Correa, R. and Ramirez, H.C. (2004) A Global Algorithm for Nonlinear Semidefinite Programming. SIAM Journal on Optimization, 15, 303-318. [Google Scholar] [CrossRef]
|
|
[8]
|
Zhao, Q. and Chen, Z. (2016) On the Superlinear Local Con-vergence of a Penalty-Free Method for Nonlinear Semidefinite Programming. Journal of Computational and Applied Mathematics, 308, 1-19. [Google Scholar] [CrossRef]
|
|
[9]
|
Zhao, Q. and Chen, Z. (2018) An SQP-Type Method with Superlinear Convergence for Nonlinear Semidefinite Programming. Asia-Pacific Journal of Operational Research, 35, 1-25. [Google Scholar] [CrossRef]
|
|
[10]
|
Li, J.L., Yang, Z.P. and Jian, J.B. (2017) A Globally Convergent QP-Free Algorithm for Nonlinear Semidefinite Programming. Journal of Inequalities and Applications, 2017, Article No. 145. [Google Scholar] [CrossRef] [PubMed]
|
|
[11]
|
Sun, J. and Zhang, S. (2010) A Modified Alternating Direction Method for Convex Quadratically Constrained Quadratic Semidefinite Programs. European Journal of Operational Research, 207, 1210-1220. [Google Scholar] [CrossRef]
|
|
[12]
|
Panier, E.R. and Tits, A.L. (1987) A Superlinearly Convergent Feasible Method for the Solution of Inequality Constrained Optimization Problems. SIAM Journal on Control & Opti-mization, 25, 934-950. [Google Scholar] [CrossRef]
|