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Somebody claims that at very high pressure ratios, the use of regeneration actually decreases the thermal efficiency of a gas-turbine engine. Is there any truth in this claim? Explain.

Short Answer

Expert verified
Answer: Yes, at very high pressure ratios, the use of regeneration might actually decrease the thermal efficiency of a gas-turbine engine if the regenerated air entering the combustion chamber becomes too hot and exceeds its design limits. However, this is a case-specific situation and depends on the design, materials used in the engine, and operating conditions.

Step by step solution

01

Understand Regeneration in Gas-Turbine Engines

Regeneration is a process used in gas-turbine engines to improve their thermal efficiency by utilizing the heat from the exhaust gas to preheat the air before entering the combustion chamber. In a gas-turbine engine, the air is first compressed, then heated by burning fuel, and finally expanded through a turbine to produce work. Ideally, the exhaust gas would leave the turbine at the same temperature as the compressed air entering the combustion chamber, but in reality, it is still quite hot. By transferring this wasted heat from the exhaust gas to the incoming compressed air, the total heat input to the system can be reduced while maintaining the same net work output, thereby improving the thermal efficiency of the engine.
02

The Effect of Very High Pressure Ratios on Thermal Efficiency

The process of compressing air increases its temperature. In a gas-turbine engine with a very high pressure ratio, the temperature of the compressed air entering the combustion chamber might already be quite high, even before adding the heat from the exhaust gas via regeneration. The temperature of the exhaust gas might also be hotter due to the increased pressure ratio. In this case, the additional heat from regeneration might cause the temperature of the air entering the combustion chamber to exceed its allowable limit, which is determined by the materials used and other design factors. If this happens, it could potentially reduce the engine's thermal efficiency, rather than improving it.
03

Conclusion: Evaluating the Claim of Decreased Thermal Efficiency due to Regeneration

Regeneration is generally advantageous for improving the thermal efficiency of a gas-turbine engine, but in some cases, it might not hold true. At very high pressure ratios, regeneration can potentially decrease the thermal efficiency of a gas-turbine engine if the regenerated air entering the combustion chamber becomes too hot and exceeds its design limits. Thus, there is some truth to the claim that at very high pressure ratios, the use of regeneration might actually decrease the thermal efficiency of a gas-turbine engine. However, it is important to note that this is a case-specific situation, and it depends on the design and materials used in the engine and the operating conditions.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Regeneration in Gas-Turbines
Regeneration in gas-turbine engines is a process that enhances thermal efficiency by reclaiming wasted heat from the engine's exhaust gases. Normally, the exhaust gas leaves the turbine hotter than the compressed air entering the combustion chamber. By using a heat exchanger, the heat from the exhaust gas can be transferred to the pre-combustion air, diminishing the amount of fuel needed to reach the desired temperatures for combustion.

This reuse of exhaust heat is what makes regeneration a critical component in boosting the engine's overall efficiency. However, it's essential to strike the right balance. If the incoming air becomes excessively hot due to high pressure ratios and regeneration, it could surpass material limits and impair engine performance, underscoring the importance of proper engine design and parameter optimization.
Pressure Ratios in Gas-Turbines
Pressure ratio is a significant factor in determining the performance of gas-turbine engines. It is defined as the ratio of the compressor outlet pressure to the inlet pressure. Higher pressure ratios generally lead to an increase in the thermal efficiency of gas turbines, as they allow more energy to be extracted by the turbine. However, there is an associated rise in the compressor and turbine inlet temperatures.

Designers must consider the temperature limitations of the engine components, as materials can only withstand certain levels of heat before they degrade or fail. Hence, while high pressure ratios can be desirable, they must be paired with adequate cooling systems or material innovations to sustain the increased heat, especially when combined with regeneration techniques.
Gas-Turbine Engine Performance
The performance of gas-turbine engines is a result of a complex balance between thermodynamics, mechanics, and materials science. Factors like the pressure ratio, component efficiency, and specific fuel consumption play critical roles in determining overall performance. To evaluate an engine's performance, engineers look at its thermal efficiency, which is the proportion of fuel energy converted into useful work.

Enhancing performance may involve using advanced combustion techniques, improving aerodynamic profiles within the engine, and incorporating regeneration. Keep in mind that while technological advancements can push performance boundaries, they must align with practical aspects such as engine durability, economic feasibility, and operational safety.
Heat Transfer in Combustion Engines
Heat transfer plays a pivotal role within combustion engines. During operation, an engine must manage the heat produced from burning fuel efficiently to maintain performance and avoid overheating. This involves the transfer of heat within the engine and to the environment. Key components for managing heat include radiators, intercoolers, and regenerators.

In gas-turbine engines, effective heat transfer ensures that the maximum amount of thermal energy is transformed into kinetic energy, propelling the vehicle or generating power. Efficient cooling systems prevent the degradation of engine materials while allowing the turbine and compressor to operate within optimal temperature ranges, maximizing performance and reliability.

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Most popular questions from this chapter

A four-stroke turbocharged \(V-16\) diesel engine built by GE Transportation Systems to power fast trains produces 4400 hp at 1500 rpm. Determine the amount of work produced per cylinder per ( \(a\) ) mechanical cycle and ( \(b\) ) thermodynamic cycle.

A gas turbine operates with a regenerator and two stages of reheating and intercooling. This system is designed so that when air enters the compressor at \(100 \mathrm{kPa}\) and \(15^{\circ} \mathrm{C}\) the pressure ratio for each stage of compression is \(3 ;\) the air temperature when entering a turbine is \(500^{\circ} \mathrm{C} ;\) and the regenerator operates perfectly. At full load, this engine produces \(800 \mathrm{kW} .\) For this engine to service a partial load, the heat addition in both combustion chambers is reduced. Develop an optimal schedule of heat addition to the combustion chambers for partial loads ranging from 400 to \(800 \mathrm{kW}\)

In \(1903,\) Aegidius Elling of Norway designed and built an 11 -hp gas turbine that used steam injection between the combustion chamber and the turbine to cool the combustion gases to a safe temperature for the materials available at the time. Currently there are several gas-turbine power plants that use steam injection to augment power and improve thermal efficiency. For example, the thermal efficiency of the General Electric LM5000 gas turbine is reported to increase from 35.8 percent in simple-cycle operation to 43 percent when steam injection is used. Explain why steam injection increases the power output and the efficiency of gas turbines. Also, explain how you would obtain the steam.

Consider an ideal Brayton cycle executed between the pressure limits of 1200 and \(100 \mathrm{kPa}\) and temperature limits of 20 and \(1000^{\circ} \mathrm{C}\) with argon as the working fluid. The net work output of the cycle is \((a) 68 \mathrm{kJ} / \mathrm{kg}\) \((b) 93 \mathrm{kJ} / \mathrm{kg}\) \((c) 158 \mathrm{kJ} / \mathrm{kg}\) \((d) 186 \mathrm{kJ} / \mathrm{kg}\) \((e) 310 \mathrm{kJ} / \mathrm{kg}\)

Consider the ideal Otto, Stirling, and Carnot cycles operating between the same temperature limits. How would you compare the thermal efficiencies of these three cycles?

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