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Natural surface design for sliding mode control with multiple discontinuous inputs

机译:具有多个不连续输入的滑模控制的自然表面设计

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It is well known that sliding mode control is based on the definition of an invariant manifold, where the system dynamics are forced to in a finite time. Such a manifold is somewhat arbitrarily defined, as long as the system dynamics are stable on it. Computational and control effort may vary depending on selected manifold. Obviously, if a system has naturally acceptable stable dynamics around a desired equilibrium point, no control is needed unless uncertainties or disturbances are present. It would be desirable that if such a system had uncertainties or disturbances, the control effort be designed only to overcome the effect of such factors. For a system with first order dynamics and affine control input, designing a sliding mode control overcoming only such uncertainties or disturbances is a trivial task. When a higher order dynamics system is involved, unit control may be used, where the input control signals are not discontinuous, but when only discontinuous control inputs are available, a design approach is not readily available. In this paper, taking advantage of the natural stable dynamics of a system, a sliding mode control approach is introduced for designing multiple discontinuous control inputs, where the control effort overcomes only uncertainties, disturbances or unstable dynamics. Two illustrative examples are given in order to show the feasibility of the method.
机译:众所周知,滑模控制基于不变歧管的定义,其中系统动力学在有限时间内被强制执行。只要系统动力学在其上稳定,就可以任意定义这种歧管。计算和控制工作可能会因所选的歧管而异。显然,如果系统在所需的平衡点附近具有自然可接受的稳定动力学,则无需控制,除非存在不确定性或干扰。希望的是,如果这样的系统具有不确定性或干扰,则控制力的设计仅应克服这些因素的影响。对于具有一阶动力学和仿射控制输入的系统,设计一种仅克服此类不确定性或干扰的滑模控制是一项艰巨的任务。当涉及到更高阶的动力学系统时,可以使用单元控制,其中输入控制信号不是不连续的,但是当仅不连续控制输入可用时,设计方法就不容易使用。在本文中,利用系统的自然稳定动力学特性,引入了滑模控制方法来设计多个不连续的控制输入,其中控制力仅克服了不确定性,干扰或不稳定的动力学特性。为了说明该方法的可行性,给出了两个说明性的例子。

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