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Spatial modeling of forest-savanna bistability: impacts of fire dynamics and timescale separation. [PDF]
Shen K, Levin S, Patterson D.
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Chaos, Solitons & Fractals, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ye, Zhiyong +4 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ye, Zhiyong +4 more
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Mean square stabilization of linear systems by mean zero noise
Stochastics and Stochastic Reports, 1999A necessary and sufficient condition for the mean square stabilization of time-varying linear systems of ordinary differential equations by zero mean real noise is obtained.
Roman V. Bobryk, Lukasz Stettner
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2013
One of the features that distinguish MJLS from linear systems is the fact that stability (instability) for each mode of operation does not guarantee the stability (instability) of the system as a whole. This chapter provides a broad account on mean-square stability (MSS) for continuous-time MJLS.
Oswaldo L.V. Costa +2 more
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One of the features that distinguish MJLS from linear systems is the fact that stability (instability) for each mode of operation does not guarantee the stability (instability) of the system as a whole. This chapter provides a broad account on mean-square stability (MSS) for continuous-time MJLS.
Oswaldo L.V. Costa +2 more
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Mean-square Stabilization of Invariant Manifolds for SDEs
IFAC Proceedings Volumes, 2014Abstract We consider systems of Ito's stochastic differential equations with smooth compact invariant manifolds. The problem addressed is an exponential mean square (EMS) stabilization of these manifolds. The necessary and sufficient conditions of the stabilizability are derived on the base of the spectral criterion of the EMS-stability of invariant ...
Lev Ryashko, Irina Bashkirtseva
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A-Stability and Stochastic Mean-Square Stability
BIT Numerical Mathematics, 2000The author considers the mean-square stability of the stochastic differential equation for the test problem with multiplicative noise proposed by \textit{Y. Saito} and \textit{T. Mitsui} [SIAM J. Appl. Math. 56, No. 5, 1400-1423 (1996; Zbl 0869.60053)]. It quantifies precisely the point where unconditional stability is lost.
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