[1] Brown D B, Carlin B, Lobo M S. Optimal portfolio liquidation with distress risk [J]. Management Science, 2010, 56(11): 1997-2014. [2] Carlin B I, Lobo M S. Cooperative and predatory trading [J]. The Journal of Finance, 2007, 62(5): 35-74. [3] Luo H Z, Chen Y Y, Zhang X Y, et al. Effective algorithms for optimal portfolio deleveraging problem with cross impact [J]. Mathematical Finance, 2024, 34: 36-89. [4] Chen J N. Optimal liquidation of financial derivatives [J]. Finance Research Letters, 2020, 34: 101233. [5] Cornuejols G, Tutuncu R. Optimization Methods in Finance [M]. Cambridge: Cambridge University Press, 2006. [6] Sias R W, Starks L T, Titman S. The price impact of institutional trading [EB/OL]. [2024- 02-01]. https://papers.ssrn.com/sol3/papers.cfm?abstractid=283779. [7] 李叶,洪陈春,罗和治,两阶段金融衍生品清算问题的半定规划松弛方法[J] .浙江理工大学学报, 2023,49(1):26-32. [8] Audet C, Hansen P, Jaumard B, et al. A branch and cut algorithm for nonconvex quadratically constrained quadratic programming [J]. Mathematical Programming, 2000, 87: 131-152. [9] Linderoth J. A simplicial branch-and-bound algorithm for solving quadratically constrained quadratic programs [J]. Mathematical Programming, 2005, 103: 251-282. [10] Luo H Z, Bai H D, Lim G, et al. New global algorithms for quadratic programming with a few negative eigenvalues based on alternative direction method and convex relaxation [J]. Mathematical Programming Computation, 2019, 11(1): 119-171. [11] Lu C, Deng Z, Zhou J. et al. A sensitive-eigenvector based global algorithm for quadratically constrained quadratic programming [J]. Journal of Global Optimization, 2019, 73: 371-388. [12] Luo H Z, Bai X D, Peng J M. Enhancing semidefinite relaxation for quadratically constrained quadratic programming via penalty methods [J]. Journal of Optimization Theory and Applications, 2019, 180(3): 964-992. [13] Zheng X J, Sun X L, Li D. Convex relaxations for nonconvex quadratically constrained quadratic programming: Matrix cone decomposition and polyhedral approximation [J]. Mathematical Programming, 2011, 129(2): 301-329. [14] Zheng X J, Sun X L, Li D. Nonconvex quadratically constrained quadratic programming: Best D.C. decompositions and their SDP representations [J]. Journal of Global Optimization, 2011, 50(4): 695-712. [15] Wang A L, Karzan K F. On the tightness of SDP relaxations of QCQPs [J]. Mathematical Programming, 2022, 193: 33-73. [16] Song M M, Liu H Y, Wang J L, et al. On local minimizers of nonconvex homogeneous quadratically constrained quadratic optimization with at most two constraints [J]. SIAM Journal on Optimization, 2023, 33(1): 267-293. [17] Zymler S, Kuhn D, Rustem B. Worst-case value at risk of nonlinear portfolios [J]. Management Science, 2013, 59(1): 172-188. [18] Markowitz H M. Portfolio selection [J]. The Journal of Finance, 1952, 7(1): 77-91. |