MAE431-Energy System Presentation

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Presentation transcript:

MAE431-Energy System Presentation Topic: Introduction to Brayton Cycle Prepared by: Lee Leng Feng

Topics covered: 2. History of Brayton Cycle. 1. Gas Turbine power Plant. 2. History of Brayton Cycle. 3. Air standard Brayton Cycle 4. Work and Heat Transfer in Brayton cycle. -Ideal Air-Standard Brayton Cycle. 5. Pressure Ratio effect on the efficiency of Brayton cycle. 6. Irreversibility effect on the efficiency. 7. Regenerative gas turbine.

1. Gas Turbine Power Plant Introduction:                                                     Three basic components: Compressor Combustor Turbine

1. Gas Turbine Power Plant -Modeling Gas Turbine Power Plant Working Fluid is air. Combustion process model by a Heat Exchanger. No composition change in the air.

1. Gas Turbine Power Plant Model of the Gas Turbine Power Plant- Brayton Cycle

2. History of Brayton Cycle Invented by George Baily Brayton. Not commercially successful. Reasons: Not compact and efficient as the Otto cycle available at the same time. Frank Whittle, a young cadet shows the limitation of the piston driven engines for high speed air craft in his term paper. He showed that a continuous flow turbine based engine in which combustion occurred at constant pressure could overcome these limitations. This cycle, of course, is the Brayton cycle.

3. Air Standard Brayton Cycle Assumptions: Model combustion as a heat exchanger. Air is an Ideal Gas Model as a close system. Undergoes a thermo-dynamic Cycle.

3. Air Standard Brayton Cycle P-v Diagram and T-s Diagram of Brayton Cycle Process 1-2: Isentropic compression in the compressor Process 2-3: Heat Addition at a constant pressure Process 3-4: Isentropic expansion in a turbine Process 4-1: Heat Rejection at a constant pressure.

4.Work and Heat Transfer in Brayton Cycle Analysis Tools: 1. Mass Rate Balance Equation. 2. Energy Rate Balance Equation.

4. Work and Heat Transfer in Brayton Cycle State 1 to State 2: Isentropic Compression Process in the Compressor. Assumptions: Steady State Exists. Kinetic and Potential Energy are negligible in the process No Heat Transfer in the compression process.

4. Work and Heat Transfer in Brayton Cycle Mathematical model: State 1 to State 2- 1. Apply Mass Balance Equation, 2. Apply Energy Rate Balance Equation, With the given assumptions, we have:

4. Work and Heat Transfer in Brayton Cycle State 2 to state 3: -Isobaric Expansion Process in the Heat Exchanger. Assumptions: Steady State Conditions exists. Kinetic energy and potential energy is negligible No work is being done during this process.

4. Work and Heat Transfer in Brayton Cycle Mathematical model: State 2 to State 3- 1. Apply Mass Balance Equation, 2. Apply Energy Rate Balance Equation, With the given assumptions, we have:

4. Work and Heat Transfer in Brayton Cycle State 3 to State 4: Isentropic Expansion Process in the Turbine Similar to the process from State 1 to State 2, the Work output is:

4. Work and Heat Transfer in Brayton Cycle State 4 to State 1: -Isobaric Heat Transfer Process in the Heat Exchanger Similar to the process from State 2 to State 3, the Heat Transfer is:

4. Work and Heat Transfer in Brayton Cycle Thermal Efficiency of Brayton Cycle: Thermal Efficiency, η = η = (Part of the work Output was used to drive the compressor.) η =

4. Work and Heat Transfer in Brayton Cycle -Ideal Air-Standard Brayton Cycle. Using Ideal Gas Equation to further idealize the Brayton Cycle Advantages: We can avoid using Air table to find the respective enthalpy. Can provide an upper limit to the performance of Brayton Cycle Assumptions: There is no frictional pressure drop in the in the cycle. There is no irreversibility in the cycle. Heat Transfer to the surrounding is also ignored. Basic Equations: Ideal gas Equation for Isentropic Process: or

4. Work and Heat Transfer in Brayton Cycle -Ideal Air-Standard Brayton Cycle. We will get the following relations for Brayton Cycle: and and

5. Pressure Ratio Effect on the Efficiency of Brayton cycle. Using Specific Heat Equation for Ideal Gas, The Thermal Efficiency of the Brayton Cycle can now be calculated in terms of temperature: η = We have, η = And Finally, η = -Relation between pressure ratio and thermal efficiency.

5. Pressure Ratio Effect on the Efficiency of Brayton cycle. Restrictions on the pressure ratio: Metallurgical consideration at the Turbine Inlet. Size of the Gas Turbine.

6. Effect of Irreversibility on Efficiency -Increase of entropy in compressor and Turbine due to frictional effect. -Experience pressure drop in Heat Exchanger due to Friction. Thus, Isentropic Efficiency of the Turbine and Heat Exchanger become: , turbine = , compressor =

7. Regenerative Gas Turbine -Use of Energy of the air exhausted from the Turbine to partly heat the air from the compressor. -The heat exchange between the Exhaust air and the air from the compressor occurs in the “Regenerator”.

7. Regenerative Gas Turbine T-s diagram of a Regenerative Gas Turbine. -The exhaust gas is cooled from state 4 to state 6 in the regenerator. -Air exiting the compressor is heated from state 2 to state 5 in the regenerator. -The extra heat from the exhausted air will eventually go to state 1. -Air existing the compressor was heated from state 5’ to state 3 Now, the efficiency of the Brayton Cycle becomes: η =

Summary Gas Turbine Power Plant Open mode, Close mode. History of Brayton Clcle Air Standard Brayton Cycle Assumptions, Model as Two Isentropic Processes and two Isobaric Processes. Work and Heat Transfer in Brayton Cycle Work: Heat: Thermal Efficiency:

Summary (continue) End- Thank you. Pressure Effect on the Efficiency of the Brayton Cycle Effect of Irreversibility on Efficiency Isentropic efficiency: Regenerative Gas Turbine Increase in Efficiency: End- Thank you.