D
David Cheban
Researcher at Dalian University of Technology
Publications - 79
Citations - 848
David Cheban is an academic researcher from Dalian University of Technology. The author has contributed to research in topics: Dynamical systems theory & Attractor. The author has an hindex of 14, co-authored 79 publications receiving 764 citations. Previous affiliations of David Cheban include Moldova State University.
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Global Attractors of Non-Autonomous Dissipative Dynamical Systems
TL;DR: In this paper, the structure of the Levinson Centre of system with the condition of the Hyperbolicity Method of Lyapunov Functions Dissipativity of Some Classes of Equations Upper Semi-Continuity of Attractors The Relationship between Pullback, Forward and Global Attractor Pullback Attractions of -Analytic Systems Pullback and Forward Attraction Under Discretization Global Attraction of Non-Autonomous Navier-Stokes Equations Global Attractor of V-Monotone Dynamical System Linear Almost Periodic Dynamical Systems Triangular
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Invariant manifolds, global attractors and almost periodic solutions of nonautonomous difference equations
David Cheban,Cristiana Mammana +1 more
TL;DR: In this paper, the authors studied quasi-linear nonautonomous difference equations: invariant manifolds, compact global attractors, almost periodic and recurrent solutions, and chaotic sets.
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Almost periodic and almost automorphic solutions of linear differential/difference equations without Favard's separation condition. II
Tomás Caraballo,David Cheban +1 more
TL;DR: In this article, Johnson, Ortega, Zhikov and Levitan showed that the Favard's theorem for linear differential equations with Levitan almost periodic coefficients admits a unique almost automorphic solution if and only if all bounded solutions of all limiting equations are homoclinic to zero.
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Almost periodic and almost automorphic solutions of linear differential equations
TL;DR: In this article, the authors studied the problem of existence of almost periodic (respectively almost automorphic, recurrent) solutions of linear differential equations in a general non-autonomous dynamical system, where the operator A(y) is positive and auto-adjoint.