Geodesic
Global attractors of non-autonomous difference equations
Buletinul Academiei de Ştiinţe a Republicii Moldova. Matematica, no. 1 (2009), pp. 45-57.

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The article is devoted to the study of global attractors of quasi-linear non-autonomous difference equations. The results obtained are applied to the study of a triangular economic growth model T:R+2→R+2 recently developed in S. Brianzoni, C. Mammana and E. Michetti [1]. 
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D. Cheban; C. Mammana; E. Michetti. Global attractors of non-autonomous difference equations. Buletinul Academiei de Ştiinţe a Republicii Moldova. Matematica, no. 1 (2009), pp. 45-57. https://geodesic-test.mathdoc.fr/item/BASM_2009_1_a4/

[1] Brianzoni S., Mammana C., Michetti E., “Complex dynamics in the neo-classical growth model with differential savings and non-constant labor force growth”, Studies in nonlinear dynamics and econometrics, 11:3 (2007), Article 3 ; http://www.bepress.com/snde/vol11/iss3/art3 | Zbl

[2] Beverton R. J. H., Holt S. J., “On the dynamics of exploited fish populations”, Fishery Investigations, 19 (1957), 1–533

[3] Bohm V., Kaas L., “Differential savings, factor shares, and endogenous growth cycles”, Journal of Economic Dynamics and Control, 24 (2000), 965–980 | DOI | MR | Zbl

[4] Cheban D. N., Global Attractors of Nonautonomous Dissipative Dynamical Systems, Interdisciplinary Mathematical Sciences, 1, World Scientific, River Edge, NJ, 2004 | MR | Zbl

[5] Cheban D. N., Mammana C., “Invariant Manifolds, Global Attractors and Almost Periodic Solutions of Non-autonomous Difference equations”, Nonlinear Analyses Ser. A, 56:4 (2004), 465–484 | DOI | MR | Zbl

[6] Cheban D. N., Mammana C., Michetti E., “Global Attractors of Quasi-Linear Non-Autonomous Difference Equations”, Bulletinul Academiei de Stiinte a Republicii Moldova, Matematica, 2008, no. 1(56), 84–104 | MR | Zbl

[7] Cushing J. M., Henson S. M., “Global dynamics of some periodically forced, monotone difference equations”, Journal of Difference Equations and Applications, 7 (2001), 859–872 | DOI | MR | Zbl

[8] Cushing J. M., Henson S. M., “A periodically forced Beverton–Holt equation”, Journal of Difference Equations and Applications, 8(12) (2002), 119–1120 | DOI | MR

[9] Sell G. R., Topological Dynamics and Ordinary Differential Equations, Van Nostrand-Reinhold, London, 1971 | MR | Zbl

[10] Solow R. M., “A contribution to the theory of economic growth”, Quarterly Journal of Economics, 70 (1956), 65–94 | DOI