 | 2012 |
|---|
| 20 |       | Haranath Kar:
A new criterion for the global asymptotic stability of 2-D state-space digital filters with two's complement overflow arithmetic.
Signal Processing 92(9): 2322-2326 (2012) |
| 2011 |
|---|
| 19 | | Anurita Dey,
Haranath Kar:
Robust stability of 2-D discrete systems employing generalized overflow nonlinearities: An LMI approach.
Digital Signal Processing 21(2): 262-269 (2011) |
| 18 | | Haranath Kar:
Asymptotic stability of fixed-point state-space digital filters with combinations of quantization and overflow nonlinearities.
Signal Processing 91(11): 2667-2670 (2011) |
| 17 | | Amit Dhawan,
Haranath Kar:
An improved LMI-based criterion for the design of optimal guaranteed cost controller for 2-D discrete uncertain systems.
Signal Processing 91(4): 1032-1035 (2011) |
| 2010 |
|---|
| 16 | | Haranath Kar:
Comments on "Modified criterion for global asymptotic stability of fixed-point state-space digital filters using two's complement arithmetic" [Automatica 46 (2010) 475-478].
Automatica 46(11): 1925-1927 (2010) |
| 15 |  | 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.
Digital Signal Processing 20(1): 16 (2010) |
| 14 | | 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.
Digital Signal Processing 20(4): 977-981 (2010) |
| 13 | | Haranath Kar:
A novel criterion for the global asymptotic stability of 2-D discrete systems described by Roesser model using saturation arithmetic.
Digital Signal Processing 20(6): 1505-1510 (2010) |
| 12 | | Amit Dhawan,
Haranath Kar:
An LMI approach to robust optimal guaranteed cost control of 2-D discrete systems described by the Roesser model.
Signal Processing 90(9): 2648-2654 (2010) |
| 2009 |
|---|
| 11 | | V. Krishna Rao Kandanvli,
Haranath Kar:
An LMI condition for robust stability of discrete-time state-delayed systems using quantization/overflow nonlinearities.
Signal Processing 89(11): 2092-2102 (2009) |
| 10 | | V. Krishna Rao Kandanvli,
Haranath Kar:
Robust stability of discrete-time state-delayed systems with saturation nonlinearities: Linear matrix inequality approach.
Signal Processing 89(2): 161-173 (2009) |
| 2008 |
|---|
| 9 | | Haranath Kar:
Comments on 'New LMI condition for the nonexistence of overflow oscillations in 2-D state-space digital filters using saturation arithmetic'.
Digital Signal Processing 18(2): 148-150 (2008) |
| 8 | | Haranath Kar:
A new sufficient condition for the global asymptotic stability of 2-D state-space digital filters with saturation arithmetic.
Signal Processing 88(1): 86-98 (2008) |
| 2007 |
|---|
| 7 | | Haranath Kar:
An LMI based criterion for the nonexistence of overflow oscillations in fixed-point state-space digital filters using saturation arithmetic.
Digital Signal Processing 17(3): 685-689 (2007) |
| 6 | | Amit Dhawan,
Haranath Kar:
Optimal guaranteed cost control of 2-D discrete uncertain systems: An LMI approach.
Signal Processing 87(12): 3075-3085 (2007) |
| 5 | | Amit Dhawan,
Haranath Kar:
LMI-based criterion for the robust guaranteed cost control of 2-D systems described by the Fornasini-Marchesini second model.
Signal Processing 87(3): 479-488 (2007) |
| 2005 |
|---|
| 4 | | Haranath Kar,
Vimal Singh:
Elimination of overflow oscillations in digital filters employing saturation arithmetic.
Digital Signal Processing 15(6): 536-544 (2005) |
| 3 | | Haranath Kar,
Vimal Singh:
Stability analysis of 2-D digital filters with saturation arithmetic: an LMI approach.
IEEE Transactions on Signal Processing 53(6): 2267-2271 (2005) |
| 2003 |
|---|
| 2 | | Haranath Kar,
Vimal Singh:
Stability of 2-D systems described by the Fornasini-Marchesini first model.
IEEE Transactions on Signal Processing 51(6): 1675-1676 (2003) |
| 1997 |
|---|
| 1 | | Haranath Kar,
Vimal Singh:
Stability analysis of 2-D state-space digital filters using Lyapunov function: a caution.
IEEE Transactions on Signal Processing 45(10): 2620-2621 (1997) |
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