Definition & uses of stoichiometric combustion:
Here we discuss the optimal fuel combustion process, boiler or furnace efficiency, courtesy of aerospace engineer Herman Vogel how has helped by providing a definition of Stoichiometric Combustion.
We explain and give formulas for Theoretical Fuel to Air Ratios for Complete Combustion (Stoichiometric Combustion).
Stoichiometric Combustion discusses theoretical fuel to air ratios for hydrocarbon fuels (kerosene, jet fuel, heating oil, LP gas, etc) in which a fuel is burned completely, producing only carbon dioxide and water, with no other byproducts.
We discuss for both oil and gas burners, the characteristics of perfect combustion of fuel. This article is part of our online Guide to Oil Burners for heating systems, boilers & furnaces, including their basic parts, operation, maintenance, performance & money-saving tips.
Our sketch (page top) shows how an oil burner gun atomizes and sprays heating oil into the combustion chamber - Audel Oil Burner Guide
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This article series answers most questions about central heating and water heating systems to aid in troubleshooting, inspection, diagnosis, and repairs.
The gas flame illustration at left is explained in detail
at GAS BURNER FLAME & NOISE DEFECTS
This article (below) focuses on fossil fuel combustion efficiency using heating oil as an example.
Herman Vogel, Aerospace Engineer
In brief: Stoichiometric combustion is by thermodynamic definition the theoretical combustion of every drop of fuel when mixed with the correct amount of air (oxygen) to yield exhaust products of only CO2 and H2O.
Stoichiometric combustion is by thermodynamic definition the theoretical combustion of every drop of fuel when mixed with the correct amount of air (a basic mixture of oxygen and nitrogen gases) to yield exhaust products of only CO2 and H2O.
However, such combustion is ideal and in reality doesn't occur since the burning in furnaces, automobiles and jet-engines is always incomplete and less than 100% due to engineering design limitations.
Therefore while our two ideal exhaust products are relatively benign, non-stoichiometric combustion rules in the real world. This results in burning rich, as no matter how much extra air we cleverly add, it is never able to chemically react with all the fuel.
Hence the resultant unburned fuel gets exposed to the high combustion temperatures and chemically reacts to form additional exhaust products of CO (Carbon Monoxide) and NO (Nitric Oxide), which can be dangerous exhaust products to both people and the environment.
Stoichiometric combustion has a chemical reaction equation attached to it:
C12H26(l) + 37/2 O2(g) + 2(37) N2(g) → 12 CO2(g) + 13 H2(g) + 2(37) N2(g)
For the above chemical reaction to be complete, both sides of the equation (about the arrow) must have its chemical elements matched.
So, if the left-side has 12 Carbon molecules, then the right-side must also have 12.
Note that we are using air which contains a weighted ratio of N2/O2 = 2x37 / (37/2) = 4 (100% air = 80% N2 + 20% O2), or four times as much Nitrogen exists in a given volume of air as does Oxygen.
Also, the above chemical reaction equation represents kerosene fuel which is considered a Dodecanese (liquid) hydrocarbon having the chemical formula C12H26.
That means it contains a molecular composition of 12-carbon atoms and 26-hydrogen atoms and is a liquid at room temperature.
Kerosene is the main constituent of Jet Propulsion (JP) fuels, where other additives include various blends of differently distilled crude oils.
FAR = [mf_C12H26 / ma_O2+N2] = (12*12.011+26*1.008)/(37/2*32+2*37*28.014) = 0.064 or 6.4%
This says that for complete combustion of typical hydrocarbon fuels, and in particular kerosene, we need 6.4 lbs. of fuel for every 100 lbs. of air that we burn. Clearly, on a relative basis, we need a lot of air to completely burn our small amount of fuel.
The beauty of the above chemical equation is that not only does it define the required fuel-to-air ratio, but it also provides us with:
Technical Note: The temperature above is in units of R (Rankin) not (F). If it were F (Fahrenheit) we have 4,310R - 460R = 3,850F.
The above three pieces of information helps the furnace designer to properly size combustion chambers and their air-fans, and to burn the correct amount of fuel to keep a home comfortable.
It also helps the designer to choose the appropriate materials to avoid furnace melt-down. Note that the theoretical adiabatic flame temperature is very high.
While some of this temperature is reduced due to furnace heat losses, flame temperatures are generally controlled by intentionally burning lean.
This dramatically reduces the theoretical flame temperature based on the lean chemistry of combustion, plus additional temperature reductions are realized by diluting high temperatures using the extra cold air entering the combustion chamber.
So, the furnace designer has a whole arsenal of possibilities to work with in designing today's reliable fuel oil furnaces.
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