Results 251 to 260 of about 5,427,805 (312)
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Stability and Complexity in Model Ecosystems
, 2019What makes populations stabilize? What makes them fluctuate? Are populations in complex ecosystems more stable than populations in simple ecosystems? In , Robert May addressed these questions in this monograph that has since become a classic. Trained
R. May
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Nonlinear Stability of Hybrid Control
The International Journal of Robotics Research, 1998A theoretical and experimental investigation on the stability proper ties of the hybrid control scheme was performed using Lyapunov's theory for both the original scheme, which uses the Jacobian in verse for mapping Cartesian errors to joint errors, and a scheme using the Jacobian pseudoinverse.
Zoe Doulgeri +2 more
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On the stabilization of quadratic nonlinear systems
European Journal of Control, 2017zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Oumoun, Mohamed +2 more
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Finite-time stability and settling-time estimation of nonlinear impulsive systems
at - Automatisierungstechnik, 2019This paper studies the problem of finite-time stability (FTS) for nonlinear impulsive systems. Based on impulsive control theory, several Lyapunov-based FTS theorems involving stabilizing impulses and destabilizing impulses are established, respectively.
Xiaodi Li, D. Ho, Jinde Cao
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Stabilization of a nonlinear jump system
Systems & Control Letters, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Gou Nakura, Akira Ichikawa
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On a Stability Inequality for Nonlinear Operators
SIAM Journal on Numerical Analysis, 1977In this paper we prove a stability inequality for nonlinear operators mapping a subset of a partially ordered vector space into a space of the same type. On the basis of this general setting, we study applications to nonlinear systems, to the stability of a wide class of finite difference methods for ordinary and partial differential equations, as well
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Stochastic Stability of Nonlinear Oscillators
SIAM Journal on Applied Mathematics, 1988The authors study the stability behavior of a non-linear oscillator parametrically excited by a stationary Markov process. They modify the notion of stability by considering \(H(E_ 0)=\sup_{t>0}E(t,E_ 0)\), where \(E(t)=U(x(t))+\dot x(t)^ 2\) is the sum of potential and kinetic energy, rather than the usual \(\sup_{t>0}| \vec x(t,\vec x_ 0)|\), where \(
Kłosek-Dygas, M. M. +2 more
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Chaos, Solitons & Fractals, 2019
In this paper we are established the existence of positive solutions (EPS) and the Hyers-Ulam (HU) stability of a general class of nonlinear Atangana-Baleanu-Caputo (ABC) fractional differential equations (FDEs) with singularity and nonlinear p-Laplacian
Aziz Khan +3 more
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In this paper we are established the existence of positive solutions (EPS) and the Hyers-Ulam (HU) stability of a general class of nonlinear Atangana-Baleanu-Caputo (ABC) fractional differential equations (FDEs) with singularity and nonlinear p-Laplacian
Aziz Khan +3 more
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On stability concepts in nonlinear programming
ZOR Mathematical Methods of Operations Research, 1995Summary: Kojima's strong stability of stationary solutions can be characterized by means of first and second order terms. We treat the problem whether there is a characterization of the stability concept allowing perturbations of the objective function only, keeping the feasible set unchanged.
Harald Günzel, M. Shida
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