Results 281 to 290 of about 30,440 (315)
Some of the next articles are maybe not open access.
1998
It has been argued in the Introduction that a good starting point to develop a practically meaningful nonlinear control theory is to specialize the class of systems under consideration. The main reason being, of course, that the vast array of nonlinear systems renders futile the quest of a monolithic theory applicable for all systems. In particular, it
Romeo Ortega +3 more
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It has been argued in the Introduction that a good starting point to develop a practically meaningful nonlinear control theory is to specialize the class of systems under consideration. The main reason being, of course, that the vast array of nonlinear systems renders futile the quest of a monolithic theory applicable for all systems. In particular, it
Romeo Ortega +3 more
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Nonclassical Regularization of the Multicomponent Euler System
Journal of Mathematical Sciences, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lukashev, E. A. +3 more
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Partial Solutions of a System of Euler Equations
Journal of Mathematical Sciences, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The Convective Systems of the Euler Systems
2001We have been studying in previous chapters bounded solutions with jump discontinuities, which have been the main concern of the research community of the field until very recently. In this chapter we introduce several conservation laws that yield unbounded solutions.
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On Nonviscous Solutions of a Multicomponent Euler System
Journal of Mathematical Sciences, 2016zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Palin, V. V. +3 more
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Virtual Holonomic Constraints for Euler-Lagrange Systems
IFAC Proceedings Volumes, 2010Abstract This paper investigates virtual holonomic constraints for Euler-Lagrange systems with n degrees-of-freedom and n − 1 controls. The constraints have the form q1 = ϕ1 (qn), …, qn – 1 = ϕn ∓ 1 (qn), where qn is a cyclic configuration variable, so their enforcement corresponds to the stabilization of a desired oscillatory motion.
Manfredi Maggiore, Luca Consolini
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2017
This chapter provides a background on the Euler-Reynolds system, starting with some of the underlying philosophy behind the argument. It describes low frequency parts and ensemble averages of Euler flows and shows that the average of any family of solutions to Euler will be a solution of the Euler-Reynolds equations.
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This chapter provides a background on the Euler-Reynolds system, starting with some of the underlying philosophy behind the argument. It describes low frequency parts and ensemble averages of Euler flows and shows that the average of any family of solutions to Euler will be a solution of the Euler-Reynolds equations.
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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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Distributed optimization for uncertain Euler–Lagrange Systems with local and relative measurements
Automatica, 2022Zhengyan Qin +2 more
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Fixed-time synchronization of networked uncertain Euler–Lagrange systems
Automatica, 2022Yi Dong, Zhiyong Chen
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