A study of a high-pressure inlet fogging method for a gas turbine engine analyzed a complete second-order model for y , heat rate (kilojoules per kilowatt per hour) of a gas turbine as a function of...


A study of a high-pressure inlet fogging method for a gas turbine<br>engine analyzed a complete second-order model for y , heat rate<br>(kilojoules per kilowatt per hour) of a gas turbine as a function of two<br>quantitative variables<br>• x1 , cycle speed (revolutions per minute)<br>• X2 , cycle pressure ratio<br>and a qualitative predictor, engine type, at three levels (traditional,<br>advanced, and aeroderivative).<br>We define two dummy variables<br>S 1<br>0 if not<br>{<br>if advanced<br>1<br>if aeroderivative<br>X3 =<br>and<br>X4<br>if not<br>If the engine type is traditional, then x3 =<br>and x4<br>When you plug in these two values in the<br>complete second-order model equation, you will get the model<br>equation for traditional engine type.<br>

Extracted text: A study of a high-pressure inlet fogging method for a gas turbine engine analyzed a complete second-order model for y , heat rate (kilojoules per kilowatt per hour) of a gas turbine as a function of two quantitative variables • x1 , cycle speed (revolutions per minute) • X2 , cycle pressure ratio and a qualitative predictor, engine type, at three levels (traditional, advanced, and aeroderivative). We define two dummy variables S 1 0 if not { if advanced 1 if aeroderivative X3 = and X4 if not If the engine type is traditional, then x3 = and x4 When you plug in these two values in the complete second-order model equation, you will get the model equation for traditional engine type.

Jun 04, 2022
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