Some info gathered from
Design and simulation of two-stroke engines by Gordon P. Blair (1996, p.303-305):
The combustion efficiency (η
c) can be defined as:
η
c = η
o η
λ η
SE
Where η
o is an overall efficiency that express the incomplete combustion due to incomplete flame travel into the corners of particular combustion chambers, weak or ineffective ignition systems, poor burning in crevices and flame decay by quenching in most circumstances. Its value is between 0.85 and 0.90.
The scavening efficiency (SE) is defined as the mass of fresh air with respect to the total mass trapped inside the combustion chamber prior to the combustion; since exhaust gas may not have completely escape the cylinder during the previous cycle. The value of η
SE varies between 0.73 and 1.00. With well-designed 4-stroke engines, you can assume η
SE = 1.00.
The air factor (λ) represents the quantity of air versus the quantity of fuel present in the air-fuel mixture. The air factor affects combustion in 2 ways.
First, the more fuel is present, the more chance there will be that every oxygen molecule is involved in the combustion process. Although, too much fuel will alter proper fuel distribution in the mixture, thus dropping combustion efficiency.
Second, even if combustion efficiency is dropping while reducing the air factor, the air-fuel ratio (AFR) will also drop, but at a slower rate. Hence,the heat available will increase (until a point), even if combustion efficiency is not at its maximum value.
The combustion efficiency due to the air factor (η
λ) is different for SI (petrol) and CI (diesel) engines:
SI engines achieve a η
λ = 1 when λ is about 1.12. CI engines achieve a η
λ = 1 when λ > 2.00.
SI engines achieve a η
λ = 0.87 when λ is about 0.875 (when maximum heat is released). CI engines achieve a η
λ = 0.83 when λ = 1.25 (when maximum heat is released). Although, in the case of CI engines, there will be high level of black smoke at this value (see image below); Typical street vehicles won't probably go less than 1.65 for maximum performance (η
λ = 0.95).