Iterative algorithms for X+ATX-1A=I by using the hierarchical identification principle
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[1] Guang-Ren Duan,et al. Global and Semi-Global Stabilization of Linear Systems With Multiple Delays and Saturations in the Input , 2010, SIAM J. Control. Optim..
[2] Salah M. El-Sayed,et al. A new inversion free iteration for solving the equation X+A* X -1 A=Q , 2005 .
[3] Xi-Yan Hu,et al. Elsevier Editorial System(tm) for Journal of Computational and Applied Mathematics Manuscript Draft Title: New Symmetry Preserving Method for Optimal Correction of Damping and Stiffness Matrices Using Measured Modes New Symmetry Preserving Method for Optimal Correction of Damping and Stiffness Matri , 2022 .
[4] Feng Ding,et al. Combined state and least squares parameter estimation algorithms for dynamic systems , 2014 .
[5] Feng Ding,et al. Iterative least-squares solutions of coupled Sylvester matrix equations , 2005, Syst. Control. Lett..
[6] Guang-Ren Duan,et al. Stabilization of linear systems with distributed input delay and input saturation , 2012, Autom..
[7] Ai-Guo Wu,et al. Finite iterative algorithms for extended Sylvester-conjugate matrix equations , 2011, Math. Comput. Model..
[8] Guangbin Cai,et al. Solving periodic Lyapunov matrix equations via finite steps iteration , 2012 .
[9] Yanjun Liu,et al. Gradient based and least squares based iterative algorithms for matrix equations AXB + CXTD = F , 2010, Appl. Math. Comput..
[10] G. Duan,et al. An explicit solution to the matrix equation AX − XF = BY , 2005 .
[11] Xingzhi Zhan,et al. On the matrix equation X + ATX−1A = I , 1996 .
[12] Ai-Guo Wu,et al. On matrix equations X-AXF=C and X-AXF=C , 2009 .
[13] Feng Ding,et al. Gradient Based Iterative Algorithms for Solving a Class of Matrix Equations , 2005, IEEE Trans. Autom. Control..
[14] A. Liao,et al. On the existence of Hermitian positive definite solutions of the matrix equation Xs + A*X-tA = Q , 2008 .
[15] Salah M. El-Sayed,et al. Iterative methods for the extremal positive definite solution of the matrix equation X+A*X-αA=Q , 2007 .
[16] Feng Ding,et al. On Iterative Solutions of General Coupled Matrix Equations , 2006, SIAM J. Control. Optim..
[17] Feng Ding,et al. Gradient based iterative solutions for general linear matrix equations , 2009, Comput. Math. Appl..
[18] Feng Ding,et al. An efficient hierarchical identification method for general dual-rate sampled-data systems , 2014, Autom..
[19] James Lam,et al. Toward solution of matrix equation X = Af (X)B + C , 2011, 1211.0346.
[20] Feng Ding,et al. Iterative solutions of the generalized Sylvester matrix equations by using the hierarchical identification principle , 2008, Appl. Math. Comput..
[21] Feng Ding,et al. Recursive least squares parameter identification algorithms for systems with colored noise using the filtering technique and the auxilary model , 2015, Digit. Signal Process..
[22] Ai-Guo Wu,et al. Iterative solutions to the extended Sylvester-conjugate matrix equations , 2010, Appl. Math. Comput..
[23] Feng Ding,et al. A property of the eigenvalues of the symmetric positive definite matrix and the iterative algorithm for coupled Sylvester matrix equations , 2014, J. Frankl. Inst..
[24] Leiba Rodman,et al. Algebraic Riccati equations , 1995 .
[25] Feng Ding,et al. Iterative solutions to matrix equations of the form AiXBi=Fi , 2010, Comput. Math. Appl..
[26] Feng Ding,et al. State filtering and parameter estimation for state space systems with scarce measurements , 2014, Signal Process..
[27] James Lam,et al. Gradient-based maximal convergence rate iterative method for solving linear matrix equations , 2010, Int. J. Comput. Math..
[28] James Lam,et al. Positive definite solutions of the nonlinear matrix equation , 2013, Appl. Math. Comput..
[29] Ai-Guo Wu,et al. Iterative solutions to the Kalman-Yakubovich-conjugate matrix equation , 2011, Appl. Math. Comput..
[30] Chun-Hua Guo,et al. Iterative solution of two matrix equations , 1999, Math. Comput..
[31] Feng Ding,et al. Hierarchical estimation algorithms for multivariable systems using measurement information , 2014, Inf. Sci..
[32] Yu Liu,et al. New solution bounds for the continuous algebraic Riccati equation , 2011, J. Frankl. Inst..
[33] Marcos Raydan,et al. A NEW INVERSION-FREE METHOD FOR A RATIONAL MATRIX EQUATION , 2010 .
[34] Xingzhi Zhan,et al. Computing the Extremal Positive Definite Solutions of a Matrix Equation , 1996, SIAM J. Sci. Comput..
[35] Guang-Ren Duan,et al. Gradient based iterative algorithm for solving coupled matrix equations , 2009, Syst. Control. Lett..
[36] Zhen-yun Peng. An iterative method for the least squares symmetric solution of the linear matrix equation AXB = C , 2005, Appl. Math. Comput..
[37] James Lam,et al. Convergence of gradient-based iterative solution of coupled Markovian jump Lyapunov equations , 2008, Comput. Math. Appl..
[38] J. Engwerda. On the existence of a positive definite solution of the matrix equation X + A , 1993 .
[39] A. Liao,et al. On Hermitian positive definite solution of the matrix equation X - Σ m i=1 A i * X r A i = Q , 2009 .
[40] A. Ran,et al. Necessary and sufficient conditions for the existence of a positive definite solution of the matrix equation X + A*X-1A = Q , 1993 .
[41] Guang-Ren Duan,et al. Weighted least squares solutions to general coupled Sylvester matrix equations , 2009 .
[42] Xue-Feng Duan,et al. Thompson metric method for solving a class of nonlinear matrix equation , 2010, Appl. Math. Comput..