Results 281 to 290 of about 4,127,898 (306)
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A decentralized observer for a general class of Lipschitz systems
2013 IEEE International Conference on Information and Automation (ICIA), 2013The paper presents a decentralized observer for a class of multi-agent systems. The proposed observer allows each robot of the team to estimate the overall system state provided that the communication network is connected and that the motion control law is Lipschitz.
ARRICHIELLO, Filippo +2 more
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Fourier-Dunkl transforms and generalized symmetric Lipschitz classes
Journal of Mathematical Analysis and Applications, 2022S. Volosivets
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Rational approximation to Lipschitz and Zygmund classes
Constructive Approximation, 1992zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Borwein, P. B., Zhou, S. P.
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Local and global Lipschitz classes
1987Let h be a modulus of continuity, i.e. u is a concave positive and increasing function. If D is a domain in \({\mathbb{R}}^ n\), then a function \(u: D\to {\mathbb{R}}\) is said to belong to the local Lipschitz class loc Lip\({}_ h(D)\) if there is \(b\in (0,1)\) and M such that \(| u(x)- u(y)| \leq M h(| x-y|)\) for all \(x\in D\) and \(y\in D\) with \
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Lipschitz Continuity of Functions of Operators in the Schatten Classes
Journal of the London Mathematical Society, 1988Let \({\mathcal I}\) be the class of functions f:\({\mathbb{R}}\to {\mathbb{R}}\) of the form \[ f(u)=au+b\int^{-\infty}(u-s)\mu (ds), \] where \(\mu\) is a signed measure of compact support and a, b are real numbers.
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Lipschitz classes on finite dimensional groups
Mathematical Proceedings of the Cambridge Philosophical Society, 1969In this paper G will denote a compact metric Abelian group having finite topological dimension, dim G. The discrete dual group of G will be denoted by Γ. The metric on G will be denoted by d(x, y), or |x-y| since translation-invariance is assumed.
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Compactness of embedding of generalized higher order Lipschitz classes
, 2019Carlos Daniel Tamayo Castro +2 more
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Trigonometric approximation of functions belonging to certain Lipschitz classes by C1 ⋅ T operator
, 2014Uaday Singh, S. Srivastava
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Fourier transforms in generalized Lipschitz classes
, 2013S. Volosivets, B. Golubov
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