TY - GEN TY - GEN T1 - Applied Non-Linear Dynamical Systems T2 - Springer Proceedings in Mathematics & Statistics, A2 - Awrejcewicz, Jan. A2 - Awrejcewicz, Jan. LA - English PP - Cham PB - Springer International Publishing : Imprint: Springer YR - 2014 ED - 1st ed. 2014. UL - http://discoverylib.upm.edu.my/discovery/Record/978-3-319-08266-0 AB - The book is a collection of contributions devoted to analytical, numerical and experimental techniques of dynamical systems, presented at the International Conference on Dynamical Systems: Theory and Applications, held in Łódź, Poland on December 2-5, 2013. The studies give deep insight into both the theory and applications of non-linear dynamical systems, emphasizing directions for future research. Topics covered include: constrained motion of mechanical systems and tracking control; diversities in the inverse dynamics; singularly perturbed ODEs with periodic coefficients; asymptotic solutions to the problem of vortex structure around a cylinder; investigation of the regular and chaotic dynamics; rare phenomena and chaos in power converters; non-holonomic constraints in wheeled robots; exotic bifurcations in non-smooth systems; micro-chaos; energy exchange of coupled oscillators; HIV dynamics; homogenous transformations with applications to off-shore slender structures; novel approaches to a qualitative study of a dissipative system; chaos of postural sway in humans; oscillators with fractional derivatives; controlling chaos via bifurcation diagrams; theories relating to optical choppers with rotating wheels; dynamics in expert systems; shooting methods for non-standard boundary value problems; automatic sleep scoring governed by delay differential equations; isochronous oscillations; the aerodynamics pendulum and its limit cycles; constrained N-body problems; nano-fractal oscillators; and dynamically-coupled dry friction. OP - 538 CN - QA313 SN - 9783319082660 KW - Dynamics. KW - Ergodic theory. KW - Differential equations. KW - Partial differential equations. KW - Dynamical Systems and Ergodic Theory. KW - Ordinary Differential Equations. KW - Partial Differential Equations. ER -