Specific heat in for the Otto cycle

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SUMMARY

The discussion focuses on modeling the Otto cycle using ideal gas properties, specifically addressing the challenge of approximating the specific heat input (qin). The participant calculates an initial specific calorific value of approximately 980.35 J by multiplying the calorific value of petrol by its density and the volume of fuel in the cylinder. However, this value does not directly convert to specific heat, as dividing by mass returns the calorific value. The optimization process involves using Excel Solver to adjust the compression ratio and qin, with the final optimized value set at 400 kJ/kg.

PREREQUISITES
  • Understanding of the Otto cycle and its thermodynamic processes
  • Familiarity with specific heat and calorific value concepts
  • Proficiency in using Excel Solver for optimization problems
  • Knowledge of air-fuel ratio calculations in combustion engines
NEXT STEPS
  • Research the thermodynamic properties of ideal gases in the context of the Otto cycle
  • Learn about the calculation of specific heat and its relevance in engine modeling
  • Explore advanced optimization techniques using Excel Solver for engineering applications
  • Investigate the impact of air-fuel ratios on combustion efficiency and performance
USEFUL FOR

Students and engineers involved in thermodynamics, particularly those modeling internal combustion engines and optimizing performance parameters in the Otto cycle.

dinoclaro
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Thread moved from the technical forums to the schoolwork forums
A class project requires us to model the Otto cycle using ideal gas properties. We are not given the value for qin (specific heat in) and are told to make an intelligent approximation. My approach to this has been to find the calorific value of petrol, multiplying this by the density of petrol in which I then get the specific calorific value. I then proceed to multiply this by the volume of fuel in the cylinder (Volume at BDC divided by the air to fuel ratio). At the end of this process I get a value of around 980.35 J and cannot think of any way of converting this to specific heat as dividing by the mass obviously just returns the initial calorific value.

We are required to optimize the process using excel solver where the compression ratio and qin are the variables. Therefore this initial approximation has no bearing on the final optimized value (qin = 400Kj/Kg) . Although we are required to give an explanation of our initial value.

I fear that I am not understanding the Otto cycle process of where heat is introduced. Is there another way I should approach this problem?
 
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