Combustion and Power Generation Engineering Thermodynamics ( )

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Presentation transcript:

Combustion and Power Generation Engineering Thermodynamics (2131905) SILVER OAK COLLEGE OF ENGINEERING Presentation on Combustion and Power Generation In partial fulfillment of the subject Engineering Thermodynamics (2131905) Guided by Jalak Doshi Submitted by: (130770119501)/3rd ME E (130770119502)/3rd ME E (130770119503)/3rd ME E (130770119504)/3rd ME E

Combustion and Power Generation Conversion of Thermal Energy Thermodynamic Power Cycles Internal-Combustion Engines and Engine Cycles Engine Performance External-Combustion Systems Vapor-Power Cycles Combined Cycles Steam Turbines

Conversion of Thermal Energy Almost all of the mechanical energy produced today is produced from the conversion of thermal energy in some sort of heat engine. The operation of all heat-engine cycles can usually be approximated by an ideal thermodynamic power cycle of some kind. A basic understanding of these cycles can often show the power engineer how to improve the operation and performance of the system.

Thermodynamic Power Cycles For a thermodynamic heat-engine cycle, the figure of merit is called the thermal efficiency, or hth. The desired energy output is the net work output of the cycle and the energy that costs is the heat added from the high-temperature heat sources. Another important parameter of any heat-engine cycle is the specific work, w, which is the net work output per pound of working fluid in the cycle. It is also equal to the area enclosed by the cycle diagram when it is plotted on either a P-v or T-s diagram, providing the mass flow rate of the working fluid is the same throughout the cycle and the processes are reversible.

P- and T-s Diagrams of Power Cycles The area under the heat addition process on a T-s diagram is a geometric measure of the total heat supplied during the cycle qin, and the area under the heat rejection process is a measure of the total heat rejected qout. The difference between these two (the area enclosed by the cyclic curve) is the net heat transfer, which is also the net work produced during the cycle.

Reversible Heat-Engine Cycles The second law of thermodynamics states that it is impossible to construct a heat engine or to develop a power cycle that has a thermal efficiency of 100%. This means that at least part of the thermal energy transferred to a power cycle must be transferred to a low-temperature sink. There are four phenomena that render any thermodynamic process irreversible. They are: Friction Unrestrained expansion Mixing of different substances Transfer of heat across a finite temperature difference

Categorize Cycles Thermodynamic cycles can be divided into two general categories: Power cycles and refrigeration cycles. Thermodynamic cycles can also be categorized as gas cycles or vapor cycles, depending upon the phase of the working fluid. Thermodynamic cycles can be categorized yet another way: closed and open cycles. Heat engines are categorized as internal or external combustion engines.

Air-Standard Assumptions To reduce the analysis of an actual gas power cycle to a manageable level, we utilize the following approximations, commonly know as the air-standard assumptions: The working fluid is air, which continuously circulates in a closed loop and always behaves as an ideal gas. All the processes that make up the cycle are internally reversible. The combustion process is replaced by a heat-addition process from an external source. The exhaust process is replaced by a heat rejection process that restores the working fluid to its initial state.

Air-Standard Cycle Another assumption that is often utilized to simplify the analysis even more is that the air has constant specific heats whose values are determined at room temperature (25oC, or 77oF). When this assumption is utilized, the air-standard assumptions are called the cold-air-standard assumptions. A cycle for which the air-standard assumptions are applicable is frequently referred to as an air-standard cycle. The air-standard assumptions stated above provide considerable simplification in the analysis without significantly deviating from the actual cycles. The simplified model enables us to study qualitatively the influence of major parameters on the performance of the actual engines.

Mean Effective Pressure The ratio of the maximum volume formed in the cylinder to the minimum (clearance) volume is called the compression ratio of the engine. Notice that the compression ratio is a volume ratio and should not be confused with the pressure ratio. Mean effective pressure (MEP) is a fictitious pressure that, if it acted on the piston during the entire power stroke, would produce the same amount of net work as that produced during the actual cycle.

Three Ideal Power Cycles Three ideal power cycles are completely reversible power cycles, called externally reversible power cycles. These three ideal cycles are the Carnot cycle, the Ericsson cycle, and the Stirling Cycle.

Three Ideal Power Cycles The Carnot cycle is an externally reversible power cycle and is sometimes referred to as the optimum power cycle in thermodynamic textbooks. It is composed of two reversible isothermal processes and two reversible adiabatic (isentropic) processes. The Ericsson power cycle is another heat-engine cycle that is completely reversible or “externally reversible.” It is composed of two reversible isothermal processes and two reversible isobaric processes (with regenerator). The Stirling cycle is also an externally reversible heat-engine cycle and is the only one of the three ideal power cycles that has seen considerable practical application. It is composed of two reversible isothermal processes and two reversible isometric (constant volume) processes.

Carnot Cycle and Its Value in Engineering The Carnot cycle is composed of four totally reversible processes: isothermal heat addition, isentropic expansion, isothermal heat rejection, and isentropic compression (as shown in the P- diagram at right). The Carnot cycle can be executed in a closed system (a piston-cylinder device) or a steady-flow system (utilizing two turbines and two compressors), and either a gas or vapor can be used as the working fluid.

Limit of TH and TL in a Carnot Cycle Thermal efficiency increases with an increase in the average temperature at which heat is supplied to the system or with a decrease in the average temperature at which heat is rejected from the system. The highest temperature in the cycle is limited by the maximum temperature that the components of the heat engine, such as the piston or turbine blades, can withstand. The lowest temperature is limited by the temperature of the cooling medium utilized in the cycle such as a lake, a river, or atmospheric air.

Internal-Combustion Engine Cycles Internal-combustion (IC) engines cannot operate on an ideal reversible heat-engine cycle but they can be approximated by internally reversible cycles in which all the processes are reversible except the heat-addition and heat-rejection processes. In general, IC engines are more polluting than external-combustion (EC) engines because of the formation of nitrogen oxides, carbon dioxide, and unburned hydrocarbons. The Otto cycle is the basic thermodynamic power cycle for the spark-ignition (SI), internal-combustion engine.

Otto Cycle: The ideal Cycle for Spark-Ignition Engines Figures below show the actual and ideal cycles in spark-ignition (SI) engines and their P- diagrams.

Ideal Otto Cycle The thermodynamic analysis of the actual four-stroke or two-stroke cycles can be simplified significantly if the air-standard assumptions are utilized. The T-s diagram of the Otto cycle is given in the figure at left. The ideal Otto cycle consists of four internally reversible processes: 12 Isentropic compression 23 Constant volume heat addition 34 Isentropic expansion 41 Constant volume heat rejection

Thermal Efficiency of an Otto Cycle The Otto cycle is executed in a closed system, and disregarding the changes in kinetic and potential energies, we have

Engine Knock and thermal Efficiency of an Engine The thermal efficiency of the ideal Otto cycle increases with both the compression ratio and the specific heat ratio. When high compression ratios are used, the temperature of the air-fuel mixture rises above the autoignition temperature produces an audible noise, which is called engine knock. (antiknock, tetraethyl lead?  unleaded gas) For a given compression ratio, an ideal Otto cycle using a monatomic gas (such as argon or helium, k = 1.667) as the working fluid will have the highest thermal efficiency.

Example IV-4.1: The Ideal Otto Cycle An ideal Otto cycle has a compression ratio of 8. At the beginning of the compression process, the air is at 100 kPa and 17oC, and 800 kJ/kg of heat is transferred to air during the constant-volume heat-addition process. Accounting for the variation of specific heats of air with temperature, determine a) the maximum temperature and pressure that occur during the cycle, b) the net work output, c) the thermal efficiency, and d) the mean effective pressure for the cycle. <Answers: a) 1575.1 K, 4.345 MPa, b) 418.17 kJ/kg, c) 52.3%, d) 574.4 kPa> Solution: