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Fluid mixture enthalpy as a function of mass fraction |
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May 12, 2021, 02:17 |
Fluid mixture enthalpy as a function of mass fraction
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#1 |
Senior Member
Chaotic Water
Join Date: Jul 2012
Location: Elgrin Fau
Posts: 437
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Hi everyone
I'm trying to think of modeling sulphuric acid dilution in water: the more water is added to the acid the more heat is generated. Omitting the chemical mechanism - amount of heat released can be found using the enthalpy of mixing diagram as a function of concentration of water: 3-s2.0-B9780081010938000070-f07-11-9780081010938.jpg So i suppose the easiest way would be - if enthalpy of the fluid mixture (acid + water) could be defined as a function of mass fraction of components(s), but .. from what i've found - enthalpy can only depend of temeprature and pressure. Any ideas on how to implement that or advices in general? - Or maybe my idea is incorrect in general. |
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May 12, 2021, 13:13 |
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#2 |
Senior Member
Matt
Join Date: Aug 2014
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Would an energy source linked by field function to your mixing diagram be appropriate?
I don't do a lot of reacting flows, just trying to be helpful. What about the 'user defined reaction-rate source term'? Let me know if I am underthinking this. |
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May 12, 2021, 23:52 |
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#3 | ||
Senior Member
Chaotic Water
Join Date: Jul 2012
Location: Elgrin Fau
Posts: 437
Rep Power: 18 |
Quote:
I've corrected it, but honestly speaking I'm still facing heat imbalance problems with that approach. Quote:
Reacting flow was right next idea after the one described above, but ... Briefly - chemical heat release rate can be described as rᵢ·hᵢ, where hᵢ - is some heat or enthalpy difference (no problem with that), while rᵢ - is a rate of change of species. In case of "usual" reaction A + B → C + D (like 2·H₂ + O₂ → 2·H₂O) - A and B disappear and chemical terms are ok since rᵢ of reactants is non-zero. But in case of "dilution" reaction (unless we go deep down to H⁺, H₃O and HSO4⁻ etc) in case of sulphuric acid we have ... H₂SO₄ + H₂O → H₂SO₄ + H₂O. And thus rᵢ is .. zero, and so is the heat release %) |
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