[1] Bai, Z.-Z.: The convergence of parallel iteration algorithms for linear complementarity problems. Comput. Math. Appl. 32(9), 1-17 (1996)
[2] Bai, Z.-Z.: On the convergence of the multisplitting methods for the linear complementarity problem. SIAM J. Matrix Anal. Appl. 21(1), 67-78 (1999)
[3] Bai, Z.-Z.: Optimal parameters in the HSS-like methods for saddle-point problems. Numer. Linear Algebra Appl. 16(6), 447-479 (2009)
[4] Bai, Z.-Z.: Modulus-based matrix splitting iteration methods for linear complementarity problems. Numer. Linear Algebra Appl. 17(6), 917-933 (2010)
[5] Bai, Z.-Z., Golub, G.H.: Accelerated Hermitian and skew-Hermitian splitting iteration methods for saddle-point problems. IMA J. Numer. Anal. 27(1), 1-23 (2007)
[6] Bai, Z.-Z., Golub, G.H., Ng, M.K.: Hermitian and skew-Hermitian splitting methods for non-Hermitian positive definite linear systems. SIAM J. Matrix Anal. Appl. 24(3), 603-626 (2003)
[7] Bai, Z.-Z., Guo, X.-P.: On Newton-HSS methods for systems of nonlinear equations with positive-definite Jacobian matrices. J. Comput. Appl. Math. 28(2), 235-260 (2010)
[8] Bai, Z.-Z., Pan, J.-Y.: Matrix Analysis and Computations. SIAM, Philadelphia (2021)
[9] Bai, Z.-Z., Parlett, B.N., Wang, Z.-Q.: On generalized successive overrelaxation methods for augmented linear systems. Numer. Math. 102, 1-38 (2005)
[10] Bai, Z.-Z., Wang, Z.-Q.: On parameterized inexact Uzawa methods for generalized saddle point problems. Linear Algebra Appl. 428(11/12), 2900-2932 (2008)
[11] Bai, Z.-Z., Yang, X.: On HSS-based iteration methods for weakly nonlinear systems. Appl. Numer. Math. 59, 2923-2936 (2009)
[12] Bai, Z.-Z., Zhang, L.-L.: Modulus-based synchronous multisplitting iteration methods for linear complementarity problems. Numer. Linear Algebra Appl. 20(3), 425-439 (2013)
[13] Bai, Z.-Z., Zhang, L.-L.: Modulus-based multigrid methods for linear complementarity problems. Numer. Linear Algebra Appl. 24(6), e2105 (2017)
[14] Bustany, I.S., Chinnery, D., Shinnerl, J.R., Yutsis, V.: ISPD 2015 benchmarks with fence regions and routing blockages for detailed-routing-driven placement. In: Proceedings of the Symposium on International Symposium on Physical Design (2015)
[15] Cao, Y., Shi, Q., Zhu, S.-L.: A relaxed generalized Newton iteration method for generalized absolute value equations. AIMS Math. 6(2), 1258-1275 (2021)
[16] Cao, Y., Wang, A.: Two-step modulus-based matrix splitting iteration methods for implicit complementarity problems. Numer. Algorithms 82, 1377-1394 (2019)
[17] Cao, Y., Yang, G.-C., Shen, Q.-Q.: Convergence analysis of projected SOR iteration method for a class of vertical linear complementarity problems. Comput. Appl. Math. 42(4), 191 (2023)
[18] Chen, F., Zhu, Y.: A variant of two-step modulus-based matrix splitting iteration method for Retinex problem. Comput. Appl. Math. 41(6), 244 (2022)
[19] Chen, F., Zhu, Y., Muratova, G.V.: Two-step modulus-based matrix splitting iteration methods for retinex problem. Numer. Algorithms 88, 1989-2005 (2021)
[20] Chen, J.-L., Lin, Z.-F.: Mixed-cell-height placement with complex minimum-implant-area constraints. IEEE Trans. Comput. Aided Des. Integr. Circ. Syst. 41(11), 4639-4652 (2021)
[21] Chen, J.-L., Zhu, Z.-R., Zhu, W.-X., Chang, Y.W.: Toward optimal legalization for mixed-cell-height circuit designs. In: Proceedings of the Annual Design Automation Conference (2017)
[22] Chen, J.-L., Zhu, Z.-R., Zhu, W.-X., Chang, Y.W.: A robust modulus-based matrix splitting iteration method for mixed-cell-height circuit legalization. ACM Trans. Des. Autom. Electron. Syst. 26(2), 1-28 (2020)
[23] Cottle, R.W., Pang, J.-S., Stone, R.E.: The Linear Complementarity Problem. SIAM, Philadelphia (2009)
[24] Dong, J.-L.: Shifted skew-symmetric iteration methods for nonsymmetric linear complementarity problems. Numer. Algorithms 54(3), 343-357 (2010)
[25] Dong, J.-L., Jiang, M.-Q.: A modified modulus method for symmetric positive-definite linear complementarity problems. Numer. Linear Algebra Appl. 16(2), 129-143 (2009)
[26] Hung, C.-Y., Chou, P.-Y., Mak, W.K.: Mixed-cell-height standard cell placement legalization. In: Proceedings of the on Great Lakes Symposium on VLSI (2017)
[27] Liao, L.-Z., Wang, S.-L.: A self-adaptive projection and contraction method for linear complementarity problems. Appl. Math. Optim. 48(3), 169-180 (2003)
[28] Lin, Y.-B., Jiang, Z.-X., Gu, J.-Q.: DREAMPlace: deep learning toolkit-enabled GPU acceleration for modern VLSI placement. IEEE Trans. Comput. Aided Des. Integr. Circ. Syst. 40(4), 748-761 (2021)
[29] Noor, M.A.: Fixed point approach for complementarity problems. J. Math. Anal. Appl. 133(2), 437-448 (1988)
[30] Press, W.H. , Flannery ,B.P. , Teukolsky, S.A., Vetterling,W, T.: Numerical Recipes: the Art of Scientific Computing. Cambridge University Press, New York (2007)
[31] Schfer, U.: On the modulus algorithm for the linear complementarity problem. Oper. Res. Lett. 32(4), 350-354 (2004)
[32] Shi, Q., Shen, Q.-Q., Tang, T.-P.: A class of two-step modulus-based matrix splitting iteration methods for quasi-complementarity problems. Comput. Appl. Math. 39(1), 11 (2020)
[33] Subramanian, P.K., Xiu, N.-H.: Convergence analysis of Gauss-Newton methods for the complementarity problem. J. Optim. Theory Appl. 94(3), 727-738 (1997)
[34] Sun, L., Huang, Y.-M.: A modulus-based multigrid method for image retinex. Appl. Numer. Math. 164, 199-210 (2021)
[35] Wang, A., Cao, Y., Chen, J.-X.: Modified Newton-type iteration methods for generalized absolute value equations. J. Optim. Theory. Appl. 181(1), 216-230 (2019)
[36] Wang, L.-X., Shen, Q.-Q., Cao, Y.: Modulus-based matrix splitting iteration method for horizontal quasi-complementarity problem. Commun. Appl. Math. Comput. (2023). https://doi.org/10.1007/s42967-023-00311-8
[37] Zhang, L.-L.: Two-step modulus-based matrix splitting iteration method for linear complementarity problems. Numer. Algorithms 57(1), 83-99 (2011)
[38] Zhang, L.-L., Ren, Z.-R.: A modified modulus-based multigrid method for linear complementarity problems arising from free boundary problems. Appl. Numer. Math. 164, 89-100 (2021)
[39] Zhang, J.-J.: The relaxed nonlinear PHSS-like iteration method for absolute value equations. Appl. Math. Comput. 265, 266-274 (2015)
[40] Zheng, H., Vong, S., Liu, L.: The relaxation modulus-based matrix splitting iteration method for solving a class of nonlinear complementarity problems. Int J. Comput. Math. 96, 1648-1667 (2019)
[41] Zheng, N., Yin, J.-F.: Accelerated modulus-based matrix splitting iteration methods for linear complementarity problem. Numer. Algorithms 64(2), 245-262 (2013)
[42] Zhou, C.-C., Cao, Y., Shi, Q., Qiu, J.: A robust two-step modulus-based matrix splitting iteration method for mixed-size cell circuit legalization problem. J. Circ. Syst. Comput. 32(8), 2350129 (2023)
[43] Zhou, C.-C., Qiu, J., Cao, Y., Yang, G.-C., Shen, Q.-Q., Shi, Q.: An accelerated modulus-based matrix splitting iteration method for mixed-size cell circuits legalization. Integration VLSI J. 88, 20-31 (2023)
[44] Zhou, C.-C., Shen, Q.-Q., Yang, G.-C., Shi, Q.: A general modulus-based matrix splitting method for quasi-complementarity problem. AIMS Math. 7(6), 10994-11014 (2022)