Calculation of two-phase short circuit current in electrical network when it is powered from the transformer with connection of windings according to the scheme $\mathrm{Y}/\Delta-11$

A. Serebryakov, V. Osokin
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引用次数: 1

Abstract

Since when connecting the transformer windings according to the scheme $\mathbf{Y}/\boldsymbol{\Delta}-11$, the currents of direct and reverse sequences are equally transformed from one winding to another and the short-circuit resistance in the equivalent circuit for these currents and their sums are the same, if we neglect the magnetizing currents, the primary and secondary currents in each phase of the reduced transformer will be equal. This means that the currents and MDS of the primary and secondary windings are balanced in each phase separately and the influence of one phase on the other is absent. This gives the opportunity to calculate the currents of SC without conversion of the triangle into a star. In this case, the calculation is simplified and becomes more obvious. When determining the short-circuit resistance to the phase of the transformer with the connection of the windings Y/D, it is logically more reasonable and more clearly from a physical point of view to use a formula that includes not linear but phase voltages.
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根据方案$\ mathm {Y}/\Delta-11$计算绕组连接变压器供电时电网两相短路电流
由于按方案$\mathbf{Y}/\boldsymbol{\Delta}-11$连接变压器绕组时,正序和反序电流从一个绕组相等地变换到另一个绕组,等效电路中这些电流的短路电阻及其总和相等,如果忽略磁化电流,则简化后的变压器各相的一次电流和二次电流相等。这意味着初级和次级绕组的电流和MDS在每个相中分别平衡,并且不存在一个相对另一个相的影响。这提供了计算SC电流的机会,而无需将三角形转换为星形。在这种情况下,计算简化,变得更加明显。在确定绕组Y/D连接的变压器相位的短路电阻时,使用不包括线性电压而包括相电压的公式,从物理角度来看,在逻辑上更合理,也更清楚。
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