Allan T. Kirkpatrick - Internal Combustion Engines
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- Название:Internal Combustion Engines
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Internal Combustion Engines: краткое содержание, описание и аннотация
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New engine technologies and concepts Effects of engine speed on performance and emissions Fluid mechanics of intake and exhaust flow in engines Turbocharger and supercharger performance analysis Chemical kinetic modeling, reaction mechanisms, and emissions Advanced combustion processes including low temperature combustion Piston, ring and journal bearing friction analysis The
expands on the combined analytical and numerical approaches used successfully in previous editions. Students and engineers are provided with several new tools for applying the fundamental principles of thermodynamics, fluid mechanics, and heat transfer to internal combustion engines.
Each chapter includes MATLAB programs and examples showing how to perform detailed engineering computations. The chapters also have an increased number of homework problems with which the reader can gauge their progress and retention. All the software is ‘open source’ so that readers can see in detail how computational analysis and the design of engines is performed. A companion website is also provided, offering access to the MATLAB computer programs.
( Equations 1.33and 1.36).
can be found by replacing
with
and differentiating Equation ( 1.32) with respect to time
giving
, resulting in
is plotted versus crank angle from top dead center (tdc) to bottom dead center (bdc) in Figure 1.12for a value of
. The piston velocity is zero at tdc and bdc. Due to the geometry of the slider crank mechanism, the velocity profile is nonsymmetric. For this example, the maximum nondimensional velocity
= 1.65 occurs at
= 72
after tdc.
( Equation 1.38).
, and use the trigonometric identity
, the piston velocity can be approximated as
is found by differentiating Equation ( 1.39) with respect to time
as the crankshaft, known as the primary term, and the other varying at twice the crankshaft frequency
, known as the secondary term. In the limit of an infinitely long connecting rod, i.e.,
, the motion reduces to a simple harmonic at a frequency
.