Titlebook: Chaotic Dynamics in Nonlinear Theory; Lakshmi Burra Book 2014 Springer India 2014 Chaotic dynamics.Linked twist mappings.Nonlinear dynamic

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13.7 Health, safety and ecology,nked twist maps developed so far, along with phase-plane analysis, are used to show the presence of chaotic dynamics. We propose, in the general setting of topological spaces, a definition of two-dimensional oriented cell and consider maps which possess a property of stretching along the paths with

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Refractory, Hard and Intermetallic Materialsiven planar pendulum in the general setting of topological spaces using the theory of topological horseshoes, linked twist maps and phase-plane analysis. This also deals with maps which possess a property of stretching along the paths with respect to oriented cells.

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Lakshmi BurraPresents a novel method to prove the existence of chaotic dynamics.Discusses the methods of phase-plane analysis, results from the theory of topological horseshoes and linked-twist maps.Proves the pre

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https://doi.org/10.1007/978-81-322-2092-3Chaotic dynamics; Linked twist mappings; Nonlinear dynamics; Nonlinear second-order ODEs; Periodic solut

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