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23篇 您的检索式:作者名="PENG Jigen"
    题名 作者 年代 出处 被引量
1Existence and stability of periodic solution of a Lotka–Volterra predator–prey model with state dependent impulsive effects显示文摘Linfei Nie Jigen Peng Zhidong Teng Lin Hu 2008Journal of Computational and Applied Mathematics2008,,2:1
2Existence and stability of periodic solution of a predator–prey model with state-dependent impulsive effects显示文摘Linfei Nie Zhidong Teng Lin Hu Jigen Peng 2008Mathematics and Computers in Simulation2008,,7:1
3Lie group frame- work for the iterative closest point algorithm in n-D data registration显示文摘Ying Shihui Peng Jigen Du Shaoyi 2009International Journal of Pattern Recognition and Artificial Intelligence2009,23,6:1
4A scale stretch method based on ICP for 3D data registration 显示文摘Ying Shihui Peng Jigen Du Shaoyi 2009IEEE Transactions on Automation Science and Engineering2009,6,3:1
5Laplace transform and fractional differential equations显示文摘Li Kexue Peng Jigen 2011Applied Mathematics Letters2011,,12:1
6Exponential stability of a class of generalized cellular neural networks with time-varying delays 显示文摘Wan Anhua Peng Jigen Wang Miansen 2006Neurocomputing2006,69,1012:1
7Nonlinear measures : a new approachto exponential stability analysis for hopfield-type neural networks 显示文摘Qiao Hong Peng Jigen Xu Zongben 2001IEEE Transcations on Neural Networks2001,12,2:1
8Nonlinear version of Holub's theorem and its application显示文摘Holub proved that any bounded linear operator T or -T defined on Banach space L 1(μ) satisfies Daugavet equation1+‖T‖=Max{‖I+T‖, ‖I-T‖}.Holub’s theorem is generalized to the nonlinear case: any nonlinear Lipschitz operator f defined on Banach space l 1 satisfies1+L(f)=Max{L(I+f), L(I-f)},where L(f) is the Lipschitz constant of f. The generalized Holub theorem has important applications in characterizing the invertibility of nonlinear operator.Jigen Peng Zongben Xu 1998Chinese Science Bulletin1998,43,2:1
9A reference model approach to stability analysis of neural networks显示文摘Qiao Hong Peng Jigen Xu Zongben 2003IEEE Transactions on Systems Man and Cybernetics Part B: Cybernetics2003,33,6:1
10A SIRS epidemic model with infection-age dependence显示文摘Zhang Zhonghua Peng Jigen 2007J Math Anal Appl2007,331,2:1
11A new development for the Tikhonov theorem in nonlinear singular perturbation systems显示文摘Wang Kaiming Peng Jigen Jin Dequan 0,,:1
12Nonlinear measure:a new approach to exponential stability analysis for Hopfield-type neural networks显示文摘 PENG Jigen XU Zongben 2001IEEE Transactions on Neural Networks2001,12,:1
13A new approach to stability of neural networks with time-varying delays 显示文摘PENG Jigen QIAO Hong XU Zongben 2002Neural Networks2002,15,1:1
14Permanence and stability in multi-species non-autonomous Lotka–Volterra competitive systems with delays and feedback controls显示文摘Linfei Nie Jigen Peng Zhidong Teng 2008Mathematical and Computer Modelling2008,,1:1
15Existence and stability of periodic solution of a LotkaVolterra predator-prey model with state-dependent impulsive effects显示文摘NIE Linfei PENG Jigen TENG Zhidong HU Lin 0,,:1
16Exponential stability of a class of generalized neural networks with time-varying delays显示文摘WAN Anhua PENG Jigen WANG Miansen 2006Neural Computing2006,69,:1
17Analysis of a bacteria–immunity model with delay quorum sensing显示文摘Zhonghua Zhang Jigen Peng Juan Zhang 2007Journal of Mathematical Analysis and Applications2007,,1:1
18Existence and stability of periodic solution of a Lotka-Volterra predator-prey model with state dependent impulsinve effects 显示文摘NIE Linfeif PENG Jigen TENG Zhidong HU Lin 2009Journal of Computational andApplied Mathematics2009,224,:1
19A SIRS epidemic model with infection-age dependence 显示文摘Zhang Zhonghua Peng Jigen 2007Journal of Mathematical A- nalysis and Applications2007,331,2:1
20Existence of solutions to boundary value problem for fractional differential equa- tion 显示文摘ZHOU Wenxue PENG Jigen 2011Chin J Eng Math2011,28,6:1
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