References
179
183. Zhang Y, Liu C, Mu X (2012) Robust finite-time stabilization of uncertain singular Markovian
jump systems. Appl Math Model 36(10):5109–5121
184. Yan Z, Zhang W, Zhang G (2015) Finite-time stability and stabilization of Itô stochastic
systems with Markovian switching: mode-dependent parameter approach. IEEE Trans Autom
Control 60(9):2428–2433
185. He S, Liu F (2010) Robust finite-time H ∞ control of stochastic jump systems. Int J Control
Autom Syst 8(6):1336–1341
186. He S, Liu F (2010) Observer-based finite-time control of time-delayed jump systems. Appl
Math Comput 217(6):2327–2338
187. Zhang Y, Liu C, Sun H (2012) Robust finite-time H ∞ control for uncertain discrete jump
systems with time delay. Appl Math Comput 219(5):2465–2477
188. Zhang Y, Liu C (2013) Observer-based finite-time H ∞ control of discrete-time Markovian
jump systems. Appl Math Model 37(6):3748–3760
189. Zong G, Yang D, Hou L, Wang Q (2013) Robust finite-time H ∞ control for Markovian jump
systems with partially known transition probabilities. J Frankl Inst 350(6):1562–1578
190. Zhang H, Qiu Z, Liu X, Xiong L (2020) Stochastic robust finite-time boundedness for semiMarkov jump uncertain neutral-type neural networks with mixed time-varying delays via
a generalized reciprocally convex combination inequality. Int J Robust Nonlinear Control
30(5):2001–2019
191. Sakthivel R, Parivallal A, Kaviarasan B, Lee H, Lim Y (2018) Finite-time consensus of
Markov jumping multi-agent systems with time-varying actuator faults and input saturation.
ISA Trans 83:89–99
192. Yin YY, Liu F, Shi P (2010) Finite-time continuous gain-scheduled control on stochastic
hyperchaotic systems. Proc Inst Mech Eng Part I: J Syst Control Eng 224(6):679–688
193. Yin YY, Liu F, Shi P (2011) Finite-time gain-scheduled control on stochastic bioreactor
systems with partially known transition jump rates. Circuits Syst Signal Process 30(3):609–
627
194. Zong G, Ren H (2019) Guaranteed cost finite-time control for semi-Markov jump systems with
event-triggered scheme and quantization input. Int J Robust Nonlinear Control 29(15):5251–
5273
195. Song X, Wang M, Ahn CK, Song S (2020) Finite-Time H ∞ asynchronous control for nonlinear
Markov jump distributed parameter systems via quantized fuzzy output-feedback approach.
IEEE Trans Cybern 50(9):4098–4109
196. Ren C, He S (2019) Control sliding mode, for a class of nonlinear positive Markov jumping
systems with uncertainties in a finite-time interval. Int J Control Autom Syst 17(7):1634–1641
197. Ali MS, Vadivel R, Kwon OM, Murugan K (2019) Event triggered finite time H ∞ boundedness of uncertain Markov jump neural networks with distributed time varying delays. Neural
Process Lett 49(3):1649–1680
198. He S (2010) Fei Liu, Finite-time H ∞ filtering of time-delay stochastic jump systems with
unbiased estimation. Proc Inst Mech Eng Part I: J Syst Control Eng 224(8):947–959
199. He S, Liu F (2011) Robust l 2 − l ∞ filtering of time-delay jump systems with respect to the
finite-time interval. Math Problems Eng 2011:839648
200. He S (2013) Resilient l 2 − l ∞ filtering of uncertain Markovian jumping systems within the
finite-time interval. Abstract Appl Anal 2013:791296
201. Cheng J, Zhu H, Zhong S, Zhang Y, Li G (2013) Finite-time H filtering for discretetime Markovian jump systems with partly unknown transition probabilities. Can J Phys
91(12):1020–1028
202. Shen M, Yan S, Tang Z, Gu Z (2015) Finite-time H ∞ filtering of Markov jump systems with
incomplete transition probabilities: a probability approach. IET Signal Process 9(7):572–578
203. Xiao C, Xiang W (2012) Finite-time observer design for a class of Markovian jump systems, advanced materials research. In: Proceedings of the 3rd international conference on
manufacturing science and engineering, Xiamen, China, pp 949–953
204. Ma Y, Chen H (2015) Reliable finite-time H filtering for discrete time-delay systems with
Markovian jump and randomly occurring nonlinearities. Appl Math Comput 268(25):897–
915
179
183. Zhang Y, Liu C, Mu X (2012) Robust finite-time stabilization of uncertain singular Markovian
jump systems. Appl Math Model 36(10):5109–5121
184. Yan Z, Zhang W, Zhang G (2015) Finite-time stability and stabilization of Itô stochastic
systems with Markovian switching: mode-dependent parameter approach. IEEE Trans Autom
Control 60(9):2428–2433
185. He S, Liu F (2010) Robust finite-time H ∞ control of stochastic jump systems. Int J Control
Autom Syst 8(6):1336–1341
186. He S, Liu F (2010) Observer-based finite-time control of time-delayed jump systems. Appl
Math Comput 217(6):2327–2338
187. Zhang Y, Liu C, Sun H (2012) Robust finite-time H ∞ control for uncertain discrete jump
systems with time delay. Appl Math Comput 219(5):2465–2477
188. Zhang Y, Liu C (2013) Observer-based finite-time H ∞ control of discrete-time Markovian
jump systems. Appl Math Model 37(6):3748–3760
189. Zong G, Yang D, Hou L, Wang Q (2013) Robust finite-time H ∞ control for Markovian jump
systems with partially known transition probabilities. J Frankl Inst 350(6):1562–1578
190. Zhang H, Qiu Z, Liu X, Xiong L (2020) Stochastic robust finite-time boundedness for semiMarkov jump uncertain neutral-type neural networks with mixed time-varying delays via
a generalized reciprocally convex combination inequality. Int J Robust Nonlinear Control
30(5):2001–2019
191. Sakthivel R, Parivallal A, Kaviarasan B, Lee H, Lim Y (2018) Finite-time consensus of
Markov jumping multi-agent systems with time-varying actuator faults and input saturation.
ISA Trans 83:89–99
192. Yin YY, Liu F, Shi P (2010) Finite-time continuous gain-scheduled control on stochastic
hyperchaotic systems. Proc Inst Mech Eng Part I: J Syst Control Eng 224(6):679–688
193. Yin YY, Liu F, Shi P (2011) Finite-time gain-scheduled control on stochastic bioreactor
systems with partially known transition jump rates. Circuits Syst Signal Process 30(3):609–
627
194. Zong G, Ren H (2019) Guaranteed cost finite-time control for semi-Markov jump systems with
event-triggered scheme and quantization input. Int J Robust Nonlinear Control 29(15):5251–
5273
195. Song X, Wang M, Ahn CK, Song S (2020) Finite-Time H ∞ asynchronous control for nonlinear
Markov jump distributed parameter systems via quantized fuzzy output-feedback approach.
IEEE Trans Cybern 50(9):4098–4109
196. Ren C, He S (2019) Control sliding mode, for a class of nonlinear positive Markov jumping
systems with uncertainties in a finite-time interval. Int J Control Autom Syst 17(7):1634–1641
197. Ali MS, Vadivel R, Kwon OM, Murugan K (2019) Event triggered finite time H ∞ boundedness of uncertain Markov jump neural networks with distributed time varying delays. Neural
Process Lett 49(3):1649–1680
198. He S (2010) Fei Liu, Finite-time H ∞ filtering of time-delay stochastic jump systems with
unbiased estimation. Proc Inst Mech Eng Part I: J Syst Control Eng 224(8):947–959
199. He S, Liu F (2011) Robust l 2 − l ∞ filtering of time-delay jump systems with respect to the
finite-time interval. Math Problems Eng 2011:839648
200. He S (2013) Resilient l 2 − l ∞ filtering of uncertain Markovian jumping systems within the
finite-time interval. Abstract Appl Anal 2013:791296
201. Cheng J, Zhu H, Zhong S, Zhang Y, Li G (2013) Finite-time H filtering for discretetime Markovian jump systems with partly unknown transition probabilities. Can J Phys
91(12):1020–1028
202. Shen M, Yan S, Tang Z, Gu Z (2015) Finite-time H ∞ filtering of Markov jump systems with
incomplete transition probabilities: a probability approach. IET Signal Process 9(7):572–578
203. Xiao C, Xiang W (2012) Finite-time observer design for a class of Markovian jump systems, advanced materials research. In: Proceedings of the 3rd international conference on
manufacturing science and engineering, Xiamen, China, pp 949–953
204. Ma Y, Chen H (2015) Reliable finite-time H filtering for discrete time-delay systems with
Markovian jump and randomly occurring nonlinearities. Appl Math Comput 268(25):897–
915