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Distributed optimization for uncertain Euler–Lagrange Systems with local and relative measurements
Automatica, 2022Zhengyan Qin +2 more
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The characteristic system for the Euler-Poisson equations
2020The author considers the Euler-Poisson equations of moving a solid \[ A\dot p= Ap\times p+\gamma\times r, \qquad \dot\gamma= \gamma\times p, \tag{1} \] with \(p,\gamma\in \mathbb{C}^3\), \(A= \text{diag} (A_1, A_2, A_3)\), \(A_i> 0\), \(r\in \mathbb{R}^3\).
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On Wild Solutions to the Compressible Euler System
In this chapter, we survey recent results concerning the existence and properties of so-called wild solutions to the compressible Euler system in two spatial dimensions. These solutions are constructed using the convex integration method developed in this context by De Lellis and Székelyhidi (Ann Math 170:1417–1436,2009, Arch Rational Mech Anal 195:225-openaire +2 more sources
Consensus of Networked Euler–Lagrange Systems Under Time-Varying Sampled-Data Control
IEEE Transactions on Industrial Informatics, 2018Yang Tang, Tingwen Huang, Yang Tang
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Flocking of networked uncertain Euler–Lagrange systems on directed graphs
Automatica, 2013Hanlei Wang
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Continuous finite-time regulation of Euler-Lagrange systems via energy shaping
International Journal of Control, 2020Jaime A Moreno +2 more
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