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STEADY STATE OF A SYNCHRONOUS MACHINE IN A BOND GRAPGH APPROACH

机译:粘合图方法中同步机的稳定状态

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The determination of the steady state of nonlinear systems can be relatively difficult, especially when a considered nonlinear system has many dynamics, there are many iterative process solving this problem numerically as the Newton-Raphson method, this type of process can have a heavy work computationally speaking. The utilization of the bond graph techique is with the purpose to reduce the order of the system. The first step is to obtain a Bond Graph in an integral causality assignment (BGI) then a Bond Graph in a derivative causality assignment (BGD) can be gotten. Hence, the BGD will be less complex by solving with any iterative process. A methodology and a new junction structure to get the steady state of a class of non-linear systems are proposed. This junction structure will have the storage elements in a derivative causality assignment. The proposed methodology is applied to a synchronous machine.
机译:确定非线性系统稳态的确定可以相对困难,特别是当考虑的非线性系统具有许多动态时,存在许多迭代过程以数值方式解决这一问题,因为牛顿 - 拉申方法,这种类型的过程可以计算繁重的工作请讲。键合图技术的利用是为了减少系统的顺序。第一步是在积分因果关系分配(BGI)中获得键合图,然后可以得到衍生因果关系分配(BGD)中的键合图。因此,通过用任何迭代过程解决BGD将不太复杂。提出了一种获得一类非线性系统的稳定状态的方法和新的结结构。该结结构将在衍生因果关系分配中具有存储元件。所提出的方法应用于同步机器。

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