An improved criterion for the global asymptotic stability of fixed-point state-space digital filters with saturation arithmetic
暂无分享,去创建一个
[1] Vimal Singh,et al. Stability analysis of 2-D state-space digital filters with overflow nonlinearities , 2000 .
[2] Haranath Kar. A new sufficient condition for the global asymptotic stability of 2-D state-space digital filters with saturation arithmetic , 2008, Signal Process..
[3] Vimal Singh. A new realizability condition for limit cycle-free state-space digital filters employing saturation arithmetic , 1985 .
[4] Haranath Kar. A novel criterion for the global asymptotic stability of 2-D discrete systems described by Roesser model using saturation arithmetic , 2010, Digit. Signal Process..
[5] Vimal Singh,et al. A new criterion for the overflow stability of second-order state-space digital filters using saturation arithmetic , 1998 .
[6] Tao Shen,et al. An improved stability criterion for fixed-point state-space digital filters using two's complement arithmetic , 2012, Autom..
[7] Vimal Singh. Elimination of overflow oscillations in fixed-point state-space digital filters using saturation arithmetic: An LMI approach , 2006, Digit. Signal Process..
[8] Vimal Singh. Elimination of overflow oscillations in fixed-point state-space digital filters using saturation arithmetic , 1990 .
[9] A. Michel,et al. Dynamical Systems with Saturation Nonlinearities: Analysis and Design , 1994 .
[10] Tatsushi Ooba,et al. Stability of linear discrete dynamics employing state saturation arithmetic , 2003, IEEE Trans. Autom. Control..
[11] Vimal Singh. Stability of discrete-time systems joined with a saturation operator on the state-space: Generalized form of Liu-Michel's criterion , 2011, Autom..
[12] A. Michel,et al. Asymptotic stability of discrete-time systems with saturation nonlinearities with applications to digital filters , 1992 .
[13] T. Bose,et al. Overflow oscillations in state-space digital filters , 1991 .
[14] Haranath Kar. Comment on "Elimination of overflow oscillations in fixed-point state-space digital filters using saturation arithmetic: An LMI approach" by V. Singh [Digital Signal Process. 16(2006) 45-51] , 2010, Digit. Signal Process..
[15] Haranath Kar. An LMI based criterion for the nonexistence of overflow oscillations in fixed-point state-space digital filters using saturation arithmetic , 2007, Digit. Signal Process..
[16] R. Roesser. A discrete state-space model for linear image processing , 1975 .
[17] T. Claasen,et al. Effects of quantization and overflow in recursive digital filters , 1976 .
[18] J.H.F. Ritzerfeld. A condition for the overflow stability of second-order digital filters that is satisfied by all scaled state-space structures using saturation , 1989 .
[19] A. Michel,et al. Dynamical systems with saturation nonlinearities , 1994 .
[20] Haranath Kar. An improved version of modified Liu-Michel's criterion for global asymptotic stability of fixed-point state-space digital filters using saturation arithmetic , 2010, Digit. Signal Process..
[21] Vimal Singh. Modified Form of Liu-Michel's Criterion for Global Asymptotic Stability of Fixed-Point State-Space Digital Filters Using Saturation Arithmetic , 2006, IEEE Transactions on Circuits and Systems II: Express Briefs.