Internal Combustion Engines. Allan T. Kirkpatrick

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values of images and images.

Parameter Description
images inlet air or mixture temperature
images compression ratio
images exhaust pressure
images inlet pressure
images ideal gas specific heat ratio
images energy addition per unit mass of gas induced
equation equation

       1‐2: Isentropic compression stroke

equation equation

       2‐3: Constant volume heat addition

equation equation

       3‐4: Isentropic expansion stroke

equation equation

       4‐5: Isentropic blowdown

equation equation

       5‐6: Constant pressure adiabatic exhaust stroke

equation equation equation

      Example 2.3 Four‐Stroke Otto Cycle

      Compute the volumetric efficiency, net thermal efficiency, residual fraction, intake stroke temperature rise images, and the exhaust stroke temperature decrease, images, of an engine that operates on the ideal four‐stroke Otto cycle. The engine is throttled with an inlet pressure of images 50 kPa and has an inlet temperature of images 300 K. The exhaust pressure is images 100 kPa. The compression ratio, images 10. Assume an energy addition of images 2500 kJ/images and images 1.3. Plot the volumetric efficiency, net thermal efficiency, and residual fraction as a function of the intake/exhaust pressure ratio for images.

      Solution

      The program input portion of FourStrokeOtto.m is shown below.

       four-stroke Otto cycle model Input parameters: Ti = 300; inlet temperature (K) Pi = 50; inlet pressure (kPa) Pe = 100; exhaust pressure (kPa r = 10; compression ratio qin = 2500; energy addition, kJ/kg (gas) R = 0.287; gas constant (kJ/kg K) f = 0.05; guess value of residual fraction f Tr = 1000; guess value of exhaust temp (K) tol = 0.001; convergence tolerance ....

State 1 2 3 4
Pressure (kPa): 50.0 997.6 4582.6 229.7
Temperature (K):

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