Results 31 to 40 of about 8,492 (262)
Global asymptotic stability in discrete systems
Global asymptotic stability results are given for difference equations \(x_{i+1}=T(x_ i)\) where \(T: {\mathbb{R}}^ n\to {\mathbb{R}}^ n\) is continuous.
Wu, Jinn-Wen, Brown, David P
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This paper discusses the existence and global uniform asymptotic stability of almost periodic solutions for cellular neural networks (CNNS). By utilizing the theory of the almost periodic differential equation and the Lyapunov functionals method, some ...
Zongyi Hou, Hongying Zhu, Chunhua Feng
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This manuscript is involved in the study of stability of the solutions of functional differential equations (FDEs) with random coefficients and/or stochastic terms.
Abdulwahab Almutairi +3 more
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This paper researches global asymptotic stability of impulsive cellular neural networks with proportional delays and partially Lipschitz activation functions.
Xueli Song, Jigen Peng
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We present the bifurcation results for the difference equation xn+1=xn2/axn2+xn−12+f where a and f are positive numbers and the initial conditions x−1 and x0 are nonnegative numbers.
M. R. S. Kulenović +2 more
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Lyapunov constraints and global asymptotic stabilization
In this paper, we develop a method for stabilizing underactuated mechanical systems by imposing kinematic constraints (more precisely Lyapunov constraints). If these constraints can be implemented by actuators, i.e., if there exists a related constraint force exerted by the actuators, then the existence of a Lyapunov function for the system under ...
Grillo, Sergio +2 more
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Permanence and Extinction for a Nonautonomous Malaria Transmission Model with Distributed Time Delay
We study the permanence, extinction, and global asymptotic stability for a nonautonomous malaria transmission model with distributed time delay. We establish some sufficient conditions on the permanence and extinction of the disease by using inequality ...
Xiaohong Zhang, Jianwen Jia, Xinyu Song
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We investigate the global asymptotic stability of the following second order rational difference equation of the form xn+1=Bxnxn-1+F/bxnxn-1+cxn-12, n=0,1,…, where the parameters B, F, b, and c and initial conditions x-1 and x0 are positive real numbers.
M. R. S. Kulenović +3 more
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Strong cellularity and global asymptotic stability [PDF]
A closed subset \(C\) of a Banach space \(X\) is called a cell in \(X\) if the pairs (\(B(1),\partial B(1)\)) and (\(C,\partial C\)) are homeomorphic, where \(B(1)\) (resp., \(\partial B(1)\)) is the closed ball (resp., the sphere) of radius 1 centered at \(0_ X\). A subset \(A\) of \(X\) is cellular if there is a sequence \(\{C_ n\}\) of cells in \(X\)
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To integrate multiple transcriptomics data with severe batch effects for identifying MB subtypes, we developed a novel and accurate computational method named RaMBat, which leveraged subtype‐specific gene expression ranking information instead of absolute gene expression levels to address batch effects of diverse data sources.
Mengtao Sun, Jieqiong Wang, Shibiao Wan
wiley +1 more source

