<para xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink"> The eh-star method is a simple and economical alternative test for stray-load-loss assessment in induction machines, also for higher efficiency above 96%. It is an asymmetrical circuit where two machine phases are connected in parallel through an auxiliary <emphasis emphasistype="boldital">ohmic</emphasis> resistance <formula formulatype="inline"><tex Notation="TeX">$R_{\rm eh}$</tex></formula> without coupling of the machine and without needing any dynamometer. This resistance shall be adjusted, so that the positive sequence current <formula formulatype="inline"><tex Notation="TeX">$I_{1}$</tex></formula> stays below 30% of negative sequence current <formula formulatype="inline"><tex Notation="TeX">$I_{2}$</tex></formula>. If this pure “<emphasis emphasistype="boldital"> ohmic</emphasis>” resistance is not available, the eh-star measurement can be done with an impedance <formula formulatype="inline"><tex Notation="TeX">$\underline{Z}_{\rm eh}$</tex></formula>, preferably <emphasis emphasistype="boldital">ohmic</emphasis> inductive. The determination of stray load losses must be done from the measured losses by decomposition into positive and negative sequence losses. Negative sequence losses at slip <formula formulatype="inline"><tex Notation="TeX">$2 - s \approx 2$</tex></formula> correspond to stray load losses similar to the standardized reverse-rotation test (RRT). For this evaluation, the phase angles of measured currents and voltages must be known. This can be done by calculation with three different methods A, B, and C, which yield identical results for ideal <emphasis emphasistype="boldital">ohmic</emphasis> resistance <formula formulatype="inline"><tex Notation="TeX">$R_{\rm eh}$</tex></formula>. Method A is only useful for an <emphasis emphasistype="boldital">ohmic</emphasis> resistance <formula formulatype="inline"><tex Notation="TeX">$R_{\rm eh}$</tex> </formula> for determination of loss separation. Method B is based on the measured two line-to-line motor-input-power values <formula formulatype="inline"><tex Notation="TeX">$P_{{\rm e}, {\rm in}\_{\rm UV}}$</tex></formula> and <formula formulatype="inline"><tex Notation="TeX">$P_{{\rm e}, {\rm in}\_{\rm WV}}$</tex></formula>. Instead of <formula formulatype="inline"><tex Notation="TeX">$R_{\rm eh}$</tex></formula>, also an impedance <formula formulatype="inline"> <tex Notation="TeX">$\underline{Z}_{\rm eh}$</tex></formula> (inductor, capacitor, or resistor) may be used. Method C is similar to method B, but only the measured total motor input power <formula formulatype="inline"><tex Notation="TeX">$P_{{\rm e}, {\rm in}}$ </tex></formula> is needed. A comparison of evaluated stray load losses with the three evaluation methods is given with theoretical examples and measurements. This is compared to stray load losses and measured with RRT and input–output method according to IEEE-112. </para>
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