Results 11 to 20 of about 74 (40)
Development of the ring ZhYTsD 712442.021 production process including the study of ring workpieces turning process [PDF]
У кваліфікаційній роботі розроблено технологію виготовлення кільця ЖИЦД 712442.021 та спеціальні верстатні пристрої для її реалізації. Прийняті в кваліфікаційній роботі інженерні рішення дали змогу підвищити якість виготовлення деталі і зменшити ...
Elkenani, Moustafa Mohamed Mahmoud Hassan+1 more
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A note on stability of the vertical uniform rotations of the heavy top
We prove that the stability problem of a vertical uniform rotation of a heavy top is completely solved by using the linearization method and the conserved quantities of the differential system which describe the rotation of the heavy ...
Comanescu, Dan
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Nonlinear stability of elliptic equilibria in Hamiltonian systems with exponential time estimates [PDF]
In the framework of nonlinear stability of elliptic equilibria in Hamiltonian systems with n degrees of freedom we provide a criterion to obtain a type of formal stability, called Lie stability.
Cárcamo Díaz, Daniela Jacqueline+3 more
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We extend our previous analytic existence of a symmetric periodic simultaneous binary collision orbit in a regularized fully symmetric equal mass four-body problem to the analytic existence of a symmetric periodic simultaneous binary collision orbit in a
A. Chenciner+30 more
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Stability of equilibrium states in the Zhukovski case of heavy gyrostat using algebraic methods
We study the stability of the equilibrium points of a skew product system. We analyze the possibility to construct a Lyapunov function using a set of conserved quantities and solving an algebraic system.
Aeyels+11 more
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Relative periodic orbits in point vortex systems
We give a method to determine relative periodic orbits in point vortex systems: it consists mainly into perform a symplectic reduction on a fixed point submanifold in order to obtain a two-dimensional reduced phase space.
Aref H+13 more
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In this paper, we consider the elliptic collinear solutions of the classical $n$-body problem, where the $n$ bodies always stay on a straight line, and each of them moves on its own elliptic orbit with the same eccentricity.
Long, Yiming, Zhou, Qinglong
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Point vortices on the sphere: a case with opposite vorticities
We study systems formed of 2N point vortices on a sphere with N vortices of strength +1 and N vortices of strength -1. In this case, the Hamiltonian is conserved by the symmetry which exchanges the positive vortices with the negative vortices.
+24 more
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It is well known that the linear stability of the Lagrangian elliptic solutions in the classical planar three-body problem depends on a mass parameter $\beta$ and on the eccentricity $e$ of the orbit.
Barutello, Vivina+2 more
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Some stability results on nearly–integrable systems (with dissipation) [PDF]
The stability of nearly–integrable systems can be studied over different time scales and with different techniques. In this paper we review some classical methods, like the averaging technique, the classical perturbation theory, KAM theorem and ...
Celletti, Alessandra
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