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  1. 1. Compressors
  2. 2. Goals <ul><li>Describe the two basic types of compressors and their typical applications </li></ul><ul><li>Describe how the design equations for compressors are derived from the MEB and the total energy balance (TEB) (understand the assumptions) </li></ul>
  3. 3. Types of Compressors <ul><li>Gasses can be compressed in the following ways: </li></ul><ul><li>Reciprocating piston compressors </li></ul><ul><ul><li>Low flow rates </li></ul></ul><ul><ul><li>High compression ratios </li></ul></ul><ul><li>Rotating centrifugal compressors </li></ul><ul><ul><li>High flow rates </li></ul></ul><ul><ul><li>Low compression ratios </li></ul></ul><ul><ul><li>Several centrifugal stages may be used to obtain higher compression ratios </li></ul></ul>
  4. 4. Types of Compressors Centrifugal Compressors
  5. 5. Types of Compressors Radial Flow Compressors (multi-stage)
  6. 6. Types of Compressors Axial Compressor
  7. 7. Types of Compressors Reciprocating Compressor
  8. 8. Typical Compressor Installation
  9. 9. Compressor Design Equations Mechanical Energy Balance What is the unexpected assumption? Viscous dissipation is negligible! h f will be accounted for via the efficiency of the compressor
  10. 10. Mechanical Energy Balance Ŵ is the work done on the fluid by the compressor  must remain inside integral since  changes with p.
  11. 11. Total Energy Balance adiabatic compression Note that Ŵ c in TEB includes efficiency while Ŵ in MEB does not include efficiency
  12. 12. Isentropic Work of Compression As a first approximation, a compressor without any internal cooling can be assumed to be adiabatic. If the process is also assumed to be reversible, it will be isentropic. Solve for  , substitute into MEB, and integrate
  13. 13. Isentropic Work of Compression Upon Integration This is the isentropic (adiabatic) work of compression. The quantity p 2 /p 1 is the compression ratio.
  14. 14. Compressor Work Compression is not reversible, however. Deviations from ideal behavior must be accounted for by introducing an isentropic compressor efficiency such that the true work of compression is given by. How can  ad be found?
  15. 15. Isothermal Compression If sufficient cooling is provided to make the compression process isothermal, the work of compression is simply: For a given compression ratio and suction condition, the work requirement in isothermal compression is less than that for adiabatic compression. This is one reason that cooling is useful in compressors.
  16. 16. Polytropic Compression In actuality the  S = 0 path assumed in writing the expression p/    const. is not the true thermodynamic path followed by gases in most large compressors and the compression is neither adiabatic not isothermal. A polytropic path is a better representation for which: Here n depends on the nature of the gas and details of the compression process.
  17. 17. Polytropic Compression where Ŵ p is the work for polytropic compression Again the actual work of compression is larger than the calculated work and:
  18. 18. Polytropic Compression The polytropic efficiency  p is often the efficiency quoted by manufacturers. From this efficiency useful relations can be stated to convert from polytropic to adiabatic results: To get n the polytropic exponent: or To get relationships between T or  and compression ratio simply replace  with n.
  19. 19. A “REAL” Impact of Efficiency
  20. 20. Multistage Compression Consider a two stage compression process p1 -> p2 -> p3 with perfect intercooling (temperature reduced to T 1 after each compression) Now find p 2 which will minimize work, differentiate wrt p 2
  21. 21. Multistage Compression So the compression ratio that minimizes total work is such that each stage has an identical ratio. This can be generalized for n stages as: When T is not cooled to T 1 :
  22. 22. Multistage Compression P-H Chart Method Example Natural Gas (methane) P = 100 psia P = 300 psia P = 900 psia
  23. 23. Isentropic Compression
  24. 24. “ Real” Compression  H Ideal  H Actual
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