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G2-Geometry of Overdetermined Systems of Second Order

1999
The main theme of this paper is “Contact Geometry of Second Order”. This topic has its origin in the following paper of E. Cartan.
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Second Order Hamiltonian Systems

2020
We consider the system $$\displaystyle -\ddot x(t)=\; B(t)x(t) +\nabla _xV(t,x(t)), $$ where $$\displaystyle x(t)=(x_1(t),\cdots ,x_n(t)) $$ is a map from I = [0, T] to \(\mathbb R^n\) such that each component xj(t) is a periodic function in H1 with period T, and the function V (t, x) = V (t, x1, ⋯ , xn) is continuous from \(\mathbb R^{n ...
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Constrained Controllability of Second Order Systems

2022 26th International Conference on Methods and Models in Automation and Robotics (MMAR), 2022
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Adaptive Fuzzy Control for Fractional-Order Interconnected Systems With Unknown Control Directions

IEEE Transactions on Fuzzy Systems, 2022
Shiqi Zheng, Choon Ki Ahn, Feng Liu
exaly  

Symmetric Second-Order Systems

1994
For the approximation problem it is practical to use the general first-order formulation. However, for the coupled system it is desirable to have a symmetric second-order formulation because this is the form of the finite element model. This allows us to use the standard finite element matrix formulation for the whole system.
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Determining Lyapunov exponents of fractional-order systems: A general method based on memory principle

Chaos, Solitons and Fractals, 2023
Yongjun Shen, Jinlu Dong, Hang Li
exaly  

Controlling systems with a second-order dynamics

Nonlinear Analysis: Theory, Methods & Applications, 2001
Marco, Luis, Murillo, José Alberto
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Lyapunov functions for fractional order systems

Communications in Nonlinear Science and Numerical Simulation, 2014
Norelys Aguila-Camacho   +2 more
exaly  

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