Items where SHU Author is "Xu, Xu"

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Number of items: 10.

Article

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XU, Xu (2018). Real Linear Automata with a Continuum of Periodic Solutions for Every Period. International Journal of Bifurcation and Chaos.

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XU, Xu, BURGIN, Kallum, ELLIS, M and HALLIDAY, Ian (2017). Benchmarking of three-dimensional multicomponent lattice Boltzmann equation. Physical Review E (PRE), 96 (5), 053308.

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HALLIDAY, Ian, XU, Xu and BURGIN, Kallum (2017). The shear viscosity of a two-dimensional emulsion of drops using a multiple-relaxation-time-step lattice Boltzmann method. Physical Review E (PRE), 95 (2-1).

VERTYAGINA, Ye., MAHFOUF, M. and XU, Xu (2013). 3D modelling of ferrite and austenite grain coarsening using real-valued cellular automata based on transition function. Journal of Materials Science, 48 (16), 5517-5527.

XU, Xu, BANKS, Stephen P. and MAHFOUF, Mahdi (2011). On the structure of real-valued one-dimensional cellular automata. International Journal of Bifurcation and Chaos, 21 (05), 1265-1279.

DU, Chunyan, XU, Xu, BANKS, S.P. and WU, Aiguo (2009). Control of nonlinear functional differential equations. Nonlinear Analysis: Theory, Methods & Applications, 71 (12), e1850-e1857.

XU, Xu, SONG, Yi and BANKS, Stephen P. (2009). On the dynamical behaviour of cellular automata. International Journal of Bifurcation and Chaos, 19 (04), 1147-1156.

Book Section

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FONT LLENAS, Anna, TALAMALI, Mohamed S., XU, Xu, MARSHALL, James A.R. and REINA, Andreagiovanni (2018). Quality-sensitive foraging by a robot swarm through virtual pheromone trails. In: Swarm intelligence : 11th International Conference, ANTS 2018, Rome, Italy, October 29–31, 2018, Proceedings. Lecture Notes in Computer Science (11172). Springer, 135-149.

XU, Xu, ZHANG, Hongwei and CARBONE, Giuseppe (2017). Case studies on nonlinear control theory of the inverted pendulum. In: BOUBAKE, Olfa and IRIARTE, Rafael, (eds.) Inverted pendulum: from theory to new innovations in control and robotics. IET. (In Press)

XU, Xu and BANKS, Stephen P. (2006). Nonlinear systems: Global theory of attractors and their topology. In: Transactions of the VŠB - Technical University of Ostrava,. Mechanical series, 2 (2016-2). VŠB–Technical University of Ostrava, Ostrava, 243-248.

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