Results 31 to 40 of about 247,168 (310)
On adaptive control of infinite dimensional systems [PDF]
[1992] Proceedings of the 31st IEEE Conference on Decision and Control, 2005 The problem of self-tuning control of a class of linear infinite dimensional systems is considered. A method is presented to design a stabilizing finite dimensional discrete time compensator for a known infinite dimensional system. To reduce the error in the parameter estimates due to unmodeled dynamics, an adaptive low pass filter is proposed to be ...
Sivaramakumar, GR, Rajgopal, K
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Analysis and Control of Infinite-Dimensional Systems [PDF]
, 2009 Infinite dimensional port Hamiltonian systems have been introduced in Chapter 4 as a novel framework for modeling and control distributed parameter systems. In this chapter, some results regarding control applications are presented. In some sense, it is
MELCHIORRI, CLAUDIO +3 more
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Event-Triggered Control of Infinite-Dimensional Systems [PDF]
SIAM Journal on Control and Optimization, 2020 This paper addresses the problem of event-triggered control for infinite-dimensional systems. We employ event-triggering mechanisms that compare the plant state and the error of the control input induced by the event-triggered implementation. Under the assumption that feedback operators are compact, a strictly positive lower bound on the inter-event ...
Masashi Wakaiki, Hideki Sano
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Infinite-dimensional Lur'e systems with almost periodic forcing [PDF]
, 2020 We consider forced Lur’e systems in which the linear dynamic component is an infinite-dimensional well-posed system. Numerous physically motivated delay- and partial-differential equa-tions are known to belong to this class of infinite ...
Gilmore, Max E. +2 more
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Stability of Infinite Dimensional Interconnected Systems with Impulsive and Stochastic Disturbances
Abstract and Applied Analysis, 2014 Some research on the stability with mode constraint for a class of infinite dimensional look-ahead interconnected systems with impulsive and stochastic disturbances is studied by using the vector Lyapunov function approach.
Xiaohui Xu +3 more
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An Optical Implementation of Quantum Bit Commitment Using Infinite-Dimensional Systems
Applied Sciences, 2023 Unconditionally secure quantum bit commitment (QBC) was widely believed to be impossible for more than two decades, but recently, based on an anomalous behavior found in quantum steering, we proposed a QBC protocol which can be unconditionally secure in ...
Guang Ping He
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Chandrasekhar equations for infinite dimensional systems [PDF]
1985 24th IEEE Conference on Decision and Control, 1985 This paper presents the Chandrasekhar equations for systems defined by evolution equations on Hilbert spaces. The form of the Chandrasekhar equations implies that the solution of the associated Riccati equation is strongly differentiable in time and one can define a ''strong'' solution of the Riccati equation. As a specific example the linear-quadratic
Ito, Kazufumi, Powers, Robert K.
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A topological proof of Sklar’s theorem in arbitrary dimensions
Dependence Modeling, 2022 Copulas are appealing tools in multivariate probability theory and statistics. Nevertheless, the transfer of this concept to infinite dimensions entails some nontrivial topological and functional analytic issues, making a deeper theoretical understanding
Benth Fred Espen +2 more
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Theoretical and Applied Mechanics, 2016 This paper reviews recent results on the extension of Hame’s formalism to infinite-dimensional mechanical systems and to variational integrators. Of a particular interest are applications to the dynamics and numerical integration of systems with
Zenkov Dmitry V.
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Structure Theory for Extended Kepler-Coulomb 3D Classical Superintegrable Systems [PDF]
, 2012 The classical Kepler-Coulomb system in 3 dimensions is well known to be 2nd order superintegrable, with a symmetry algebra that closes polynomially under Poisson brackets. This polynomial closure is typical for 2nd order superintegrable systems in 2D and
Willard Miller Jr. +5 more
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