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Ideal Rankine cycle

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Thermodynamics I

Definition

The ideal Rankine cycle is a thermodynamic cycle that converts heat into work, typically used in steam power plants. It consists of four processes: isentropic expansion in a turbine, isobaric heat addition in a boiler, isentropic compression in a pump, and isobaric heat rejection in a condenser. This cycle is essential for understanding how thermal energy can be efficiently transformed into mechanical energy through various modifications to improve performance.

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5 Must Know Facts For Your Next Test

  1. In the ideal Rankine cycle, the working fluid undergoes a complete cycle with no losses, making it an efficient model for power generation.
  2. The efficiency of the ideal Rankine cycle can be improved by increasing the boiler temperature and pressure while optimizing the turbine and condenser designs.
  3. Heat addition occurs at constant pressure during the phase change from liquid to vapor in the boiler, which is crucial for maximizing thermal efficiency.
  4. The isentropic processes represent idealized, reversible expansions and compressions, which are not entirely achievable in real-world systems due to irreversibilities.
  5. Modifications such as reheat cycles or regenerative cycles are often applied to enhance the overall performance of real Rankine systems compared to the ideal model.

Review Questions

  • How does the ideal Rankine cycle demonstrate the principles of thermodynamics through its four distinct processes?
    • The ideal Rankine cycle illustrates key thermodynamic principles through its four distinct processes: isentropic expansion in a turbine transforms thermal energy into mechanical work, while isobaric heat addition in the boiler raises the temperature of water to produce steam. The cycle also includes isentropic compression in a pump, which moves liquid water back into the boiler at high pressure, and isobaric heat rejection in a condenser where steam releases heat and returns to liquid form. Each step emphasizes concepts like energy conservation and phase changes.
  • Evaluate how modifications to the ideal Rankine cycle can lead to improved efficiencies in practical applications.
    • Modifications such as superheating and reheating are essential for increasing efficiencies in practical applications of the Rankine cycle. By superheating steam before it enters the turbine, more energy can be extracted as work, reducing moisture content and improving turbine performance. Additionally, introducing reheat cycles allows for steam expansion in stages, further maximizing energy extraction while minimizing losses during condensation. These enhancements demonstrate how theoretical models are adapted for real-world applications.
  • Critically analyze the limitations of the ideal Rankine cycle and discuss how understanding these limitations can influence engineering design choices.
    • The ideal Rankine cycle assumes no losses due to irreversibilities or non-ideal behaviors, which are prevalent in actual systems. Understanding these limitations helps engineers recognize that real cycles operate below theoretical efficiencies due to factors like friction, heat losses, and non-isentropic processes. By analyzing these discrepancies, engineers can design more robust systems incorporating feedback loops and advanced materials to mitigate inefficiencies. This critical evaluation ultimately leads to innovations that push performance boundaries in thermal power generation.

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