Results 211 to 220 of about 10,083 (253)
Gapless fracton quantum spin liquid and emergent photons in a 2D spin-1 model
Niggemann N +3 more
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Ergodicity of invariant capacities
Stochastic Processes and Their Applications, 2020 In this paper, we investigate capacity preserving transformations and their ergodicity. We obtain some limit properties under capacity spaces and then give the concept of ergodicity for a capacity preserving transformation.
Chunrong Feng +2 more
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Ergodicity for SDEs and approximations: locally Lipschitz vector fields and degenerate noise [PDF]
Stochastic Processes and Their Applications, 2002 The ergodic properties of SDEs, and various time discretizations for SDEs, are studied. The ergodicity of SDEs is established by using techniques from the theory of Markov chains on general state spaces, such as that expounded by Meyn-Tweedie ...
Jonathan C Mattingly, A M Stuart
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On the Ergodic Averages and the Ergodic Hilbert Transform
Canadian Journal of Mathematics, 1995AbstractLet T be an invertible measure-preserving transformation on a σ-finite measure space (X, μ) and let 1 < p < ∞. This paper uses an abstract method developed by José Luis Rubio de Francia which allows us to give a unified approach to the problems of characterizing the positive measurable functions v such that the limit of the ergodic ...
Fernández-Cabrera, L. M. +2 more
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2019 IEEE/RSJ International Conference on Intelligent Robots and Systems (IROS), 2019
Designing efficient control strategies is well studied. Due to recent technological advancements and applications to the field of robotics, exploring ways to design optimal control for multi robot systems is gaining interest. In this respect, ergodicity has been successfully applied as an effective control technique for tracking and coverage ...
Conan Veitch +2 more
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Designing efficient control strategies is well studied. Due to recent technological advancements and applications to the field of robotics, exploring ways to design optimal control for multi robot systems is gaining interest. In this respect, ergodicity has been successfully applied as an effective control technique for tracking and coverage ...
Conan Veitch +2 more
openaire +1 more source
Strengthening ergodicity to geometric ergodicity for markov chains
Stochastic Models, 1994The authors obtain a number of conditions of geometric ergodicity in terms of transition matrix and stationary distribution of Markov chains, discuss their sharpness, and show the field of applications to queues, networks, retrial queues and polling systems.
R L Tweedie
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2004
The problem of determining which sets are visited with defined frequency by the motions of a dynamical system (Ω, S) can be satisfactorily solved in the case of particularly simple systems; for instance in the case in which \(S = {S_{{t_0}}}\) and (S t )t∈ℝ is a Hamiltonian flow which is analytically integrable on a region W ⊂ ℝ2r and Ω = W, cf ...
Giovanni Gallavotti +2 more
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The problem of determining which sets are visited with defined frequency by the motions of a dynamical system (Ω, S) can be satisfactorily solved in the case of particularly simple systems; for instance in the case in which \(S = {S_{{t_0}}}\) and (S t )t∈ℝ is a Hamiltonian flow which is analytically integrable on a region W ⊂ ℝ2r and Ω = W, cf ...
Giovanni Gallavotti +2 more
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Ergodicity/non-ergodicity or else?
2019Throughout most of his writings Paul Davidson has argued that Keynes broke away from the classical mainstream understanding of his time by rejecting three crucial classical axioms, one of which was ergodicity and acknowledge non-ergodicity. As such, to Davidson, as to a Post Keynesian, one must accept non-determinism if one correctly wants to ...
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Ergodic Theorems and Ergodic Decomposition for Markov Chains
Acta Applicandae Mathematica, 1998zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Hernández-Lerma, Onésimo +1 more
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