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Topological stability for functional dynamics
Journal of Mathematical Analysis and ApplicationszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Sang Hong Nguyen
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Topological Obstructions to Submanifold Stabilization
IEEE Transactions on Automatic Control, 2010We consider the problem of local asymptotic feedback stabilization-via a continuously differentiable feedback law-of a control system x = f(x,u) defined in Euclidean space Rn (with f being continuously differentiable) to a compact, connected, oriented m-dimensional submanifold M of Rn with codimension strictly larger than one.
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Necessary conditions for topological stability
1995Abstract The object of this chapter is to show how the general theory of Chapter 5 is applied in order to obtain necessary conditions for 𝒞 0-stability in terms of multitransversality to certain submanifolds of jet space. These (‘LST-invariant’) submanifolds are locally unions of ST-equivalence classes satisfying a fairly mild ‘immersion
Andrew Du Plessis, Terry Wall
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Topological Stabilization of Fullerenes
Journal of Chemical Information and Computer Sciences, 1995Jiannong Xu, Yuansheng Jiang
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Direct Demonstration of Topological Stability of Magnetic Skyrmions via Topology Manipulation
ACS Nano, 2020Soong-Geun Je, Hee-Sung Han, Se Kwon Kim
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Topological charge stabilization
Journal of the American Chemical Society, 1983openaire +1 more source
Stability and Resolution Analysis for a Topological Derivative Based Imaging Functional
SIAM Journal on Control and Optimization, 2012Vincent Jugnon
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