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Iterative learning control of neuronal firing based on FHN and HR models. [PDF]
Yuan C, Wang X, Li X, Zhao Y.
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Complex travelling wave solutions of fractional nonlinear coupled malaria model: bifurcation, chaos, and multistability. [PDF]
Abdullah +3 more
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Bifurcation analysis, modulation instability and dynamical analysis of soliton solutions for generalized (3 + 1)-dimensional nonlinear wave equation with m-fractional operator. [PDF]
Algolam MS +5 more
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System and mathematical modeling of quadrotor dynamics
SPIE Proceedings, 2015Unmanned aerial systems (UAS) are becoming increasingly visible in our daily lives; and range in operation from search and rescue, monitoring hazardous environments, and to the delivery of goods. One of the most popular UAS are based on a quad‐rotor design. These are typically small devices that rely on four propellers for lift and movement.
Goodman JM +3 more
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Mathematical simulation of Earth system dynamics
Izvestiya, Atmospheric and Oceanic Physics, 2015The mathematical simulation of the Earth system, the dynamics of which depends on physical, chemical, biological, and other processes and which requires interdisciplinary approaches to studying this problem, is considered. The term “the Earth system” extends the concept “the climatic system,” since additional geospheres (lithosphere, heliosphere, etc.)
V. N. Lykosov +3 more
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Mathematical Introduction to Dynamical Systems
2015In this chapter, we present in the simplest possible manner a survey of some of the fundamental mathematical concepts and tools which are required for the qualitative analysis of the long-term behaviour of dynamical systems. A knowledge of the theory of linear differential equations is a pre-requisite for the comprehension of non-linear dynamics.
Rudolf Friedrich +3 more
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