Results 21 to 30 of about 247,168 (310)
Mathematics, 2021 According to the spatial dimension, equation type, and time sequence, the latest progress in controllability of stochastic linear systems and some unsolved problems are introduced. Firstly, the exact controllability of stochastic linear systems in finite
Zhaoqiang Ge
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Pareto optimality for nonlinear infinite dimensional control systems
International Journal of Mathematics and Mathematical Sciences, 1990 In this note we establish the existence of Pareto optimal solutions for nonlinear, infinite dimensional control systems with state dependent control constraints and an integral criterion taking values in a separable, reflexive Banach lattice.
Evgenios P. Avgerinos +1 more
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Modern Stochastics: Theory and Applications, 2022 The generalised sine random point field arises from the scaling limit at the origin of the eigenvalues of the generalised Gaussian ensembles. We solve an infinite-dimensional stochastic differential equation (ISDE) describing an infinite number of ...
Yosuke Kawamoto
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Mathematics, 2020 We investigate the stability and stabilization concepts for infinite dimensional time fractional differential linear systems in Hilbert spaces with Caputo derivatives.
Hanaa Zitane +2 more
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Discrete–Time Output Observers for Boundary Control Systems
International Journal of Applied Mathematics and Computer Science, 2021 The paper studies the output observer design problem for a linear infinite-dimensional control plant modelled as an abstract boundary input/output control system.
Emirsajłow Zbigniew
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Infinite Systems of Functional Equations and Gaussian Limiting Distributions [PDF]
Discrete Mathematics & Theoretical Computer Science, 2012 In this paper infinite systems of functional equations in finitely or infinitely many random variables arising in combinatorial enumeration problems are studied. We prove sufficient conditions under which the combinatorial random variables encoded in the
Michael Drmota +2 more
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Quantifying coherence in infinite-dimensional systems [PDF]
Physical Review A, 2016 We study the quantification of coherence in infinite dimensional systems, especially the infinite dimensional bosonic systems in Fock space. We show that given the energy constraints, the relative entropy of coherence serves as a well-defined quantification of coherence in infinite dimensional systems.
Zhang, Yu-Ran +3 more
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Port Hamiltonian Formulation of Infinite Dimensional Systems I. Modeling [PDF]
, 2004 In this paper, some new results concerning the modeling of distributed parameter systems in port Hamiltonian form are presented. The classical finite dimensional port Hamiltonian formulation of a dynamical system is generalized in order to cope with the ...
C. Melchiorri +10 more
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Abstract and Applied Analysis, 2010 This paper investigates a class of impulsive pulse-width sampler systems and its steadystate control in the infinite dimensional spaces. Firstly, some definitions of pulse-width sampler systems with impulses are introduced.
JinRong Wang, W. Wei, YanLong Yang
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Wave–Particle–Entanglement–Ignorance Complementarity for General Bipartite Systems
Entropy, 2020 Wave–particle duality as the defining characteristic of quantum objects is a typical example of the principle of complementarity. The wave–particle–entanglement (WPE) complementarity, initially developed for two-qubit systems, is an extended form of ...
Wei Wu, Jin Wang
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