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Non-linear Dynamical Analysis of an Inverted Pendulum Cart Mechanism using Bifurcation Method

机译:分叉法倒立摆车机构的非线性动力学分析

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This paper presents the innate behavior of an Inverted Pendulum, which is an iconic symbol for nonlinear, unstable, underactuated, non-minimum-phase, non-holonomic multi-variable, fourth order system, etc. These characters, exhibited by the model plays a vital role in various fields of Engineering and Science. What makes them interesting is the Topological properties owned by the equilibrium points, in an Inverted Pendulum. The rigorous investment of Topology via techniques from Bifurcation Theory is presented here. This helps, one to gain intuition about the behavior of complex dynamical systems, from a quantum level to macroscopic systems.
机译:本文介绍了倒立摆的固有行为,它是非线性,不稳定,欠驱动,非最小相位,非完整多变量,四阶系统等的标志性符号。在工程和科学的各个领域发挥着至关重要的作用。使它们有趣的是,在倒立摆中,平衡点拥有的拓扑特性。这里介绍了通过分叉理论对拓扑进行的严格投资。这有助于获得对从量子级到宏观系统的复杂动力学系统行为的直觉。

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