Stability analysis for 2-D systems with interval time-varying delays and saturation nonlinearities
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[1] Haranath Kar. A new sufficient condition for the global asymptotic stability of 2-D state-space digital filters with saturation arithmetic , 2008, Signal Process..
[2] I-Kong Fong,et al. Robust filtering for 2-D state-delayed systems with NFT uncertainties , 2006, IEEE Transactions on Signal Processing.
[3] Vimal Singh,et al. Stability analysis of 2-D digital filters with saturation arithmetic: an LMI approach , 2005, IEEE Transactions on Signal Processing.
[4] V. Krishna Rao Kandanvli,et al. Robust stability of discrete-time state-delayed systems with saturation nonlinearities: Linear matrix inequality approach , 2009, Signal Process..
[5] Stephen P. Boyd,et al. Linear Matrix Inequalities in Systems and Control Theory , 1994 .
[6] Shengyuan Xu,et al. Robust stability and stabilisation of 2D discrete state-delayed systems , 2004, Syst. Control. Lett..
[7] A. Michel,et al. Dynamical systems with saturation nonlinearities , 1994 .
[8] Andreas Antoniou,et al. Two-Dimensional Digital Filters , 2020 .
[9] A. Michel,et al. Stability analysis of state-space realizations for two-dimensional filters with overflow nonlinearities , 1994 .
[10] Vimal Singh. Improved Criterion for Global Asymptotic Stability of 2-D Discrete Systems With State Saturation , 2007, IEEE Signal Processing Letters.
[11] E. Yaz. Linear Matrix Inequalities In System And Control Theory , 1998, Proceedings of the IEEE.
[12] Ettore Fornasini,et al. Doubly-indexed dynamical systems: State-space models and structural properties , 1978, Mathematical systems theory.
[13] Vimal Singh,et al. Robust stability of 2-D digital filters employing saturation , 2005, IEEE Signal Processing Letters.
[14] V. Krishna Rao Kandanvli,et al. Robust stability of discrete-time state-delayed systems employing generalized overflow nonlinearities , 2008 .
[15] Yun-Chung Chu,et al. Bounds of the induced norm and model reduction errors for systems with repeated scalar nonlinearities , 1999, IEEE Trans. Autom. Control..
[16] V. Singh,et al. Stability analysis of 1-D and 2-D fixed-point state-space digital filters using any combination of overflow and quantization nonlinearities , 2001, IEEE Trans. Signal Process..
[17] Huijun Gao,et al. Induced l/sub 2/ and generalized H/sub 2/ filtering for systems with repeated scalar nonlinearities , 2005, IEEE Transactions on Signal Processing.
[18] T. Kaczorek. Two-Dimensional Linear Systems , 1985 .
[19] A. Michel,et al. Dynamical Systems with Saturation Nonlinearities: Analysis and Design , 1994 .
[20] Yun Zou,et al. Robust guaranteed cost control for a class of two-dimensional discrete systems with shift-delays , 2009, Multidimens. Syst. Signal Process..
[21] Xin-Ping Guan,et al. Output Feedback H∞ Control for 2-D State-Delayed Systems , 2009, Circuits Syst. Signal Process..
[22] Vimal Singh. New LMI condition for the nonexistence of overflow oscillations in 2-D state-space digital filters using saturation arithmetic , 2007, Digit. Signal Process..
[23] Vimal Singh,et al. Robust stability of 2-D discrete systems described by the Fornasini-Marchesini second model employing quantization/overflow nonlinearities , 2004, IEEE Transactions on Circuits and Systems II: Express Briefs.
[24] J. Qiu,et al. Robust stabilisation for a class of discrete-time systems with time-varying delays via delta operators , 2008 .
[25] Xin-Ping Guan,et al. H∞ filtering of 2-D discrete state-delayed systems , 2009, Multidimens. Syst. Signal Process..
[26] Lihua Xie,et al. H[∞] control and filtering of two-dimensional systems , 2002 .
[27] I-Kong Fong,et al. Delay-dependent robust Hinfinity filtering for uncertain 2-D state-delayed systems , 2007, Signal Process..
[28] Derong Liu,et al. Lyapunov stability of two-dimensional digital filters with overflow nonlinearities , 1998 .
[29] V. Singh. Elimination of overflow oscillations in 2-D digital filters employing saturation arithmetic: an LMI approach , 2005, IEEE Signal Processing Letters.