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[Doc] Add BibTeX entries for more references
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@ -1,3 +1,25 @@
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@incollection{bilger1979,
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author = {R.~W.~Bilger},
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title = {Turbulent Jet Diffusion Flames},
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booktitle = {Energy and Combustion Science},
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editor = {N.~A.~Chigier},
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publisher = {Pergamon},
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pages = {109-131},
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url = {https://doi.org/10.1016/B978-0-08-024780-9.50011-3},
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doi = {10.1016/B978-0-08-024780-9.50011-3},
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isbn = {978-0-08-024780-9},
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year = {1979}}
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@article{bisetti2012,
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author = {F.~Bisetti and M.~El Morsli},
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title = {Calculation and analysis of the mobility and diffusion coefficient
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of thermal electrons in methane/air premixed flames},
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journal = {Combustion and Flame},
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volume = {159},
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pages = {3518--3521},
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number = {12},
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url = {https://doi.org/10.1016/j.combustflame.2012.08.002},
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doi = {10.1016/j.combustflame.2012.08.002},
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year = {2012}}
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@article{blowers2004,
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author = {P.~Blowers and R.~Masel},
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journal = {AIChE Journal},
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@ -20,6 +42,14 @@
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url = {https://dx.doi.org/10.1063/1.871019},
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volume = {2},
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year = {1995}}
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@book{denbigh1981,
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author = {K.~Denbigh},
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title = {The Principles of Chemical Equilibrium},
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publisher = {Cambridge University Press},
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address = {Cambridge},
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edition = {Fourth},
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isbn = {0-521-23682-7},
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year = {1981}}
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@article{dixon-lewis1968,
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author = {G.~Dixon-Lewis},
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title = {Flame structure and flame reaction kinetics II. Transport phenomena in multicomponent systems},
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@ -82,6 +112,31 @@
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url = {https://dx.doi.org/10.1080/13647830.2015.1090018},
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volume = {19},
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year = {2015}}
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@article{harvie1980,
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author = {C.~E.~Harvie and J.~H.~Weare},
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title = {The prediction of mineral solubilities in natural waters: the
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{Na}–{K}-{Mg}-{Ca}-{Cl}-{SO4}-{H2O} system from zero to high
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concentration at 25° {C}},
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journal = {Geochimica et Cosmochimica Acta},
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volume = {44},
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number = {7},
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month = jul,
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url = {https://doi.org/10.1016/0016-7037(80)90287-2},
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doi = {10.1016/0016-7037(80)90287-2},
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pages = {981--997},
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year = {1980}}
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@article{johnson1992,
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author = {J.~W.~Johnson and E.~H.~Oelkers and H.~C.~Helgeson},
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title = {{SUPCRT92}: {A} software package for calculating the standard molal
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thermodynamic properties of minerals, gases, aqueous species, and reactions
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from 1 to 5000 bar and 0 to 1000°{C}},
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journal = {Computers \& Geosciences},
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volume = {18},
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number = {7},
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pages = {899--947},
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url = {https://doi.org/10.1016/0098-3004(92)90029-Q},
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doi = {10.1016/0098-3004(92)90029-Q},
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year = {1992}}
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@techreport{kee1989,
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author = {R.~J.~Kee and F.~M.~Rupley and J.~A.~Miller},
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institution = {Sandia National Laboratories},
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@ -205,6 +260,16 @@
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month = {11},
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doi = {10.1063/1.1732130},
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url = {https://doi.org/10.1063/1.1732130}}
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@article{nickalls1993,
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author = {R.~W.~D.~Nickalls},
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title = {A New Approach to Solving the Cubic: Cardan's Solution Revealed},
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journal = {The Mathematical Gazette},
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volume = {77},
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number = {480},
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pages = {354--359},
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URL = {https://doi.org/10.2307/3619777},
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doi = {10.2307/3619777},
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year = {1993}}
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@article{niemeyer2017,
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author = {K.~E.~Niemeyer and N.~J.~Curtis and C.-J.~Sung},
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journal = {Journal of Computational Science},
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@ -214,6 +279,16 @@
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url = {https://dx.doi.org/10.1016/j.cpc.2017.02.004},
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volume = {21},
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year = {2017}}
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@article{pedersen1993,
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author = {T.~Pedersen and R.~.C.~Brown},
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title = {Simulation of electric field effects in premixed methane flames},
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journal = {Combustion and Flame},
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volume = {94},
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number = {4},
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pages = {433--448},
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url = {https://doi.org/10.1016/0010-2180(93)90125-M},
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doi = {10.1016/0010-2180(93)90125-M},
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year = {1993}}
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@article{perini2012,
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author = {F.~Perini and E.~Galligani and R.~D.~Reitz},
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journal = {Energy \& Fuels},
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@ -226,6 +301,17 @@
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url = {https://dx.doi.org/10.1021/ef300747n},
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volume = {26},
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year = {2012}}
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@article{pitzer1975,
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author = {K.~S.~Pitzer},
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title = {Thermodynamics of electrolytes. {V}. effects of higher-order electrostatic
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terms},
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journal = {Journal of Solution Chemistry},
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volume = {4},
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number = {3},
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pages = {249--265},
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url = {https://doi.org/10.1007/BF00646562},
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doi = {10.1007/BF00646562},
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year = {1975}}
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@book{poling2001,
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author = {B.~E.~Poling and J.~M.~Prausnitz and J.~P.~O'Connell},
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title = {The Properties of Gases and Liquids},
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@ -280,6 +366,16 @@
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year = {1986},
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%doi = {10.1063/1.555763},
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}
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@article{silvester1977,
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author = {L.~F.~Silvester and K.~S.~Pitzer},
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title = {Thermodynamics of electrolytes. 8. High-temperature properties, including
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enthalpy and heat capacity, with application to sodium chloride},
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journal = {Journal of Physical Chemistry},
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volume = {81},
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number = {19},
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pages = {1822--1828},
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url = {https://doi.org/10.1021/j100534a007},
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year = {1977}}
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@book{smith1982,
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author = {W.~R.~Smith and R.~W.~Missen},
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publisher = {Wiley},
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@ -21,11 +21,8 @@ namespace Cantera
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* The second stage evaluates drift flux from electric field calculated from
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* Poisson's equation, which is solved together with other equations. Poisson's
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* equation is coupled because the total charge densities depends on the species'
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* concentration.
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* Reference:
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* Pederson, Timothy, and R. C. Brown.
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* "Simulation of electric field effects in premixed methane flames."
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* Combustion and Flames 94.4(1993): 433-448.
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* concentration. See Pedersen and Brown @cite pedersen1993 for details.
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*
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* @ingroup flowGroup
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*/
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class IonFlow : public StFlow
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@ -61,11 +58,7 @@ public:
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/**
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* Sometimes it is desired to carry out the simulation using a specified
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* electron transport profile, rather than assuming it as a constant (0.4).
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* Reference:
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* Bisetti, Fabrizio, and Mbark El Morsli.
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* "Calculation and analysis of the mobility and diffusion coefficient
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* of thermal electrons in methane/air premixed flames."
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* Combustion and flame 159.12 (2012): 3518-3521.
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* See Bisetti and El Morsli @cite bisetti2012.
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* If in the future the class GasTransport is improved, this method may
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* be discarded. This method specifies this profile.
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*/
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@ -435,8 +435,8 @@ class WaterProps;
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* dependence of these coefficients strongly influence the value of the excess
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* Enthalpy and excess Volumes of Pitzer solutions. Therefore, these are readily
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* measurable quantities. HMWSoln provides several different methods for putting
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* these dependencies into the coefficients. HMWSoln has an implementation
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* described by Silverter and Pitzer (1977), which was used to fit experimental
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* these dependencies into the coefficients. HMWSoln has an implementation described
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* by Silvester and Pitzer @cite silvester1977, which was used to fit experimental
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* data for NaCl over an extensive range, below the critical temperature of
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* water. They found a temperature functional form for fitting the 3 following
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* coefficients that describe the Pitzer parameterization for a single salt to
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@ -543,8 +543,8 @@ class WaterProps;
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* constant and density of the solvent. This seems to be a relatively well-
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* documented part of the theory. They theory below comes from Pitzer summation
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* (Pitzer) in the appendix. It's also mentioned in Bethke's book (Bethke), and
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* the equations are summarized in Harvie & Weare (1980). Within the code, @f$
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* \,^E\Theta_{ij}(I) @f$ is evaluated according to the algorithm described in
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* the equations are summarized in Harvie & Weare @cite harvie1980. Within the code,
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* @f$ \,^E\Theta_{ij}(I) @f$ is evaluated according to the algorithm described in
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* Appendix B [Pitzer] as
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*
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* @f[
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@ -1277,8 +1277,8 @@ public:
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//! activity coefficients at the current solution temperature,
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//! pressure, and solution concentration.
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/*!
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* See Denbigh p. 278 for a thorough discussion. This class must be
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* overridden in classes which derive from MolalityVPSSTP. This function
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* See Denbigh p. 278 @cite denbigh1981 for a thorough discussion. This method must
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* be overridden in classes which derive from MolalityVPSSTP. This function
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* takes over from the molar-based activity coefficient calculation,
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* getActivityCoefficients(), in derived classes.
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*
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@ -2017,7 +2017,7 @@ private:
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//! Calculate the lambda interactions.
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/*!
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* Calculate E-lambda terms for charge combinations of like sign, using
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* method of Pitzer (1975). This implementation is based on Bethke,
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* method of Pitzer @cite pitzer1975. This implementation is based on Bethke,
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* Appendix 2.
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*
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* @param is Ionic strength
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@ -506,9 +506,7 @@ protected:
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* a positive number (1 or 2). If it only finds the liquid branch solution,
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* it will return -1 or -2 instead of 1 or 2.
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* If it returns 0, then there is an error.
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* The cubic equation is solved using Nickall's method
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* (Ref: The Mathematical Gazette(1993), 77(November), 354--359,
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* https://www.jstor.org/stable/3619777)
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* The cubic equation is solved using Nickalls' method @cite nickalls1993.
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*
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* @param T temperature (kelvin)
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* @param pres pressure (Pa)
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* These are mole-fraction based activity coefficients. In this
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* object, their calculation is based on translating the values
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* of the molality-based activity coefficients.
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* See Denbigh p. 278 for a thorough discussion.
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* See Denbigh p. 278 @cite denbigh1981 for a thorough discussion.
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*
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* The molar-based activity coefficients @f$ \gamma_k @f$ may be calculated
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* from the molality-based activity coefficients, @f$ \gamma_k^\triangle @f$
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@ -441,8 +441,8 @@ public:
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//! Get the array of non-dimensional molality based activity coefficients at
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//! the current solution temperature, pressure, and solution concentration.
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/*!
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* See Denbigh p. 278 for a thorough discussion. This class must be
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* overridden in classes which derive from MolalityVPSSTP. This function
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* See Denbigh p. 278 @cite denbigh1981 for a thorough discussion. This method must
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* be overridden in classes which derive from MolalityVPSSTP. This function
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* takes over from the molar-based activity coefficient calculation,
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* getActivityCoefficients(), in derived classes.
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*
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//! coefficients at the current solution temperature, pressure, and solution
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//! concentration.
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/*!
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* See Denbigh p. 278 for a thorough discussion. This class must be
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* overridden in classes which derive from MolalityVPSSTP. This function
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* See Denbigh p. 278 @cite denbigh1981 for a thorough discussion. This method must
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* be overridden in classes which derive from MolalityVPSSTP. This function
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* takes over from the molar-based activity coefficient calculation,
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* getActivityCoefficients(), in derived classes.
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*
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//! Main routine that actually calculates the Gibbs free energy difference
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//! between the reference state at Tr, Pr and T,P
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/*!
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* This is eEqn. 59 in Johnson et al. (1992).
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* This is Eqn. 59 in Johnson et al. @cite johnson1992.
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*/
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double deltaG() const;
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//! Main routine that actually calculates the entropy difference
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//! between the reference state at Tr, Pr and T,P
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/*!
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* This is Eqn. 61 in Johnson et al. (1992). Actually, there appears to
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* This is Eqn. 61 in Johnson et al. @cite johnson1992. Actually, there appears to
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* be an error in the latter. This is a correction.
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*/
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double deltaS() const;
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@ -192,7 +192,8 @@ private:
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//! function g appearing in the formulation
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/*!
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* Function g appearing in the Johnson et al formulation
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* Function @f$ g @f$ (Eqn. 49) appearing in the Johnson et al. @cite johnson1992
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* formulation.
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*
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* @param temp Temperature kelvin
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* @param pres Pressure (pascal)
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@ -206,8 +207,8 @@ private:
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//! Difference function f appearing in the formulation
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/*!
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* Function f appearing in the Johnson et al formulation of omega_j
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* Eqn. 33 ref
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* Function @f$ f @f$ (Eqn. 52) appearing in the Johnson et al. @cite johnson1992
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* formulation of @f$ \omega_j @f$ (Eqn. 46).
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*
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* @param temp Temperature kelvin
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* @param pres Pressure (pascal)
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@ -1554,8 +1554,7 @@ public:
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* in the mixture, and @f$ Z_{\mathrm{mass},m,\mathrm{ox}} @f$ and
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* @f$ Z_{\mathrm{mass},m,\mathrm{fuel}} @f$ are the elemental mass fractions
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* of the oxidizer and fuel, or from the Bilger mixture fraction,
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* which considers the elements C, S, H and O (R. W. Bilger, "Turbulent jet
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* diffusion flames," Prog. Energy Combust. Sci., 109-131 (1979))
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* which considers the elements C, S, H and O @cite bilger1979
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* @f[ Z_{\mathrm{Bilger}} = \frac{\beta-\beta_{\mathrm{ox}}}
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* {\beta_{\mathrm{fuel}}-\beta_{\mathrm{ox}}} @f]
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* with @f$ \beta = 2\frac{Z_C}{M_C}+2\frac{Z_S}{M_S}+\frac{1}{2}\frac{Z_H}{M_H}
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@ -1620,7 +1619,7 @@ public:
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/*!
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* The equivalence ratio @f$ \phi @f$ is computed from
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* @f[ \phi = \frac{Z}{1-Z}\frac{1-Z_{\mathrm{st}}}{Z_{\mathrm{st}}} @f]
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* where @f$ Z @f$ is the Bilger mixture fraction of the mixture
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* where @f$ Z @f$ is the Bilger mixture fraction @cite bilger1979 of the mixture
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* given the specified fuel and oxidizer compositions
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* @f$ Z_{\mathrm{st}} @f$ is the mixture fraction at stoichiometric
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* conditions. Fuel and oxidizer compositions are given either as
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