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Forward Displacement Analysis of the 4SPS-2CCS Generalized Stewart Platform Based on Hyper-Chaotic Neural Network Mathematical Programming Method

机译:基于超混沌神经网络数学规划方法的4SPS-2CCS广义Stewart平台正向位移分析

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The displacement analysis problem of parallel robot mechanism can be finally transformed into solving nonlinear equations and the finding-process is very difficult. Moreover, the more CCS kinematic pair the more complexly to find. The mathematical programming method is adopted when the iteration diverges with the Newton and quasi-Newton methods. If chaotic sequences are considered as the initial guess value, the mathematical programming method can find all solutions. Based on the existing chaos system or finding new chaotic system to obtain chaotic sequences with good characteristic is the key problem of chaos-based mathematical programming. By eliminating the simulated annealing mechanism of transiently chaotic neuron, this paper presents a kind of chaotic neuron which can permanently sustain chaotic search. Based on the connection topology of chaotic neural network composed of the four chaotic neurons, hyper-chaos exists in the chaotic neural network system. A new method to find all solutions by utilizing hyper-chaotic neural network to obtain locate initial points of mathematical programming method to find all solutions of the nonlinear questions was proposed. The forward displacement mathematic model of a 4SPS-2CCS Stewart platform robot was created based on quaternion. An example was given and the result and the find-process were compared with homotopy continuation method. The analysis results proves that the proposed algorithm is simple, the solution-find is carried through real number range, the efficiency is high and can be used to kinematics of other generalized Stewart platform. The research builds the theory basis for dimensional design, trajectory planning and control of this type of manipulator.
机译:并行机器人机构的位移分析问题可以最终转化为求解非线性方程,并且发现过程非常困难。此外,越多的CCS运动对寻找更复杂。使用牛顿和准牛顿方法迭代时采用数学编程方法。如果混沌序列被视为初始猜测值,则数学编程方法可以找到所有解决方案。基于现有的混沌系统或找到新的混沌系统,以获得具有良好特性的混沌序列是基于混沌的数学编程的关键问题。通过消除瞬时混沌神经元的模拟退火机制,本文呈现了一种混沌神经元,可以永久地维持混沌搜索。基于由四种混沌神经元组成的混沌神经网络的连接拓扑,混沌神经网络系统中存在超混沌。一种通过利用超混沌神经网络找到所有解决方案的新方法,以找到数学编程方法的初始点,以找到非线性问题的所有解决方案。基于四元素创建了4SPS-2CCS Stewart平台机器人的前向位移数学模型。给出了一个例子,将结果和查找过程与同型连续方法进行了比较。分析结果证明,该算法简单,解决方案通过实数范围进行,效率高,可用于其他广义斯图尔特平台的运动学。该研究为尺寸设计,轨迹规划和控制这种机械手的控制构建了理论基础。

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