Internal Combustion Engines. Allan T. Kirkpatrick

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alt="images"/>, the efficiency of the Diesel cycle is less than that of the Otto cycle. However, since Diesel cycle engines are not knock limited, they operate at about twice (images20:1) the compression ratio of Otto cycle engines. For the same maximum pressure, the efficiency of the Diesel cycle is greater than that of the Otto cycle.

Graphs depict the diesel cycle characteristics as a function of compression ratio and energy addition (γ=1.30).

      The indicated mean effective pressure (imep) is represented by the same equation, Equation (2.20), as the Otto cycle:

      (2.27)equation

      Maximizing the mean effective pressure is important in engine design so that one can build a smaller, lighter engine to produce a given amount of work. As shown in Equation (2.20), there are evidently two ways to do this: (1) increase the compression ratio images, and (2) increase the energy input images. However, there are practical limitations to these approaches. For spark‐ignition engines of conventional design, the compression ratio must be low enough to avoid engine knock; whereas for diesel engines, increasing compression ratio increases engine friction. Other more complicated factors influence the selection of compression ratio, especially constraints imposed by emission standards and, for some diesel engines, problems of startability.

      One might expect that we can increase images by increasing the fuel flowrate delivered to an engine. As we shall see in our studies of fuel–air cycles in Chapter 4, this is not always correct. With fuel‐rich mixtures not all of the fuel energy is used, since there is not enough oxygen to burn the carbon monoxide to carbon dioxide nor the hydrogen to water. The fuel–air cycle predicts that the efficiency decreases as the mixture is made richer beyond stoichiometric.

      According to the gas cycles, and to the fuel–air cycles to be discussed later, the efficiency is greatest if energy can be added at constant volume:

      (2.28)equation

      (2.29)equation

      This can be demonstrated with the aid of a temperature‐entropy diagram. If the Otto cycle and the Diesel cycle are drawn on such a diagram so that the work done in each cycle is the same, it can then be shown that the Diesel cycle is rejecting less energy and must therefore be the most efficient.

      Modern compression ignition engines resemble neither the constant‐volume nor the constant‐pressure cycle, but rather a cycle in which some of the energy is added at constant volume and then the remaining energy is added at constant pressure. This limited pressure or 'dual' cycle is a gas cycle model that can be used to model combustion processes that are slower than constant volume, but more rapid than constant pressure. The limited pressure cycle also can provide algebraic equations for performance parameters such as the thermal efficiency and imep. The distribution of energy added in the two processes is something an engine designer can specify approximately by choice of fuel, the fuel injection system, and the engine geometry to limit the peak pressure in the cycle.

       Energy addition

Graphs depict the limited pressure cycle (γ=1.30, r=15).
,
).

      (2.31)equation

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