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p.s. // Re: Re: new to group - Chemical Equation
*To*: mathgroup at smc.vnet.net
*Subject*: [mg100235] p.s. // Re: [mg100213] Re: [mg100175] new to group - Chemical Equation
*From*: "Scot T. Martin" <smartin at seas.harvard.edu>
*Date*: Thu, 28 May 2009 19:34:54 -0400 (EDT)
*References*: <6147782.1243412890107.JavaMail.root@n11> <200905280829.EAA14200@smc.vnet.net>
Jem, I will just add that the solution to chemical equilibrium equations
involves a constrained matrix of log-linear combinations. Typically, the
approach is a numerical solution, using on of the advanced minimization
functions like a simplex algorithm (although I am not a mathematician so
others on this site may have more developed opinions than mine of "forget
analytical solutions and go for a numerical solution").
Simplex is available as the method "NelderMead" of the NMinimize[]
function.
On Thu, 28 May 2009, Scot T. Martin wrote:
> Jem,
>
> I'm a chemist, and I have various thermodynamic and kinetic solvers. Here's
> one that could do what you want. It's from April 1999, but it should still
> work fine (though I haven't tested it):
>
> http://www.seas.harvard.edu/~smartin/surface complexation model.nb
>
> This program does more than you want, i.e., the equilibrium equations include
> a term for adsorption to a surface. Nevertheless, maybe you'll find the
> package helpful for your application.
>
> Best, Scot
>
>
>> From: Jem
> [mailto:not.a.ninja25 at gmail.com] >
>> Hi,
>>
>> Hi, I am a postgrad student and completely new to mathematica, I am just
>> starting to realise the possibilities.
>>
>> I am trying to do a chemical speciation calculation.
>> I have a set of simultaneous equations which represents the equilibria,
>> mass
>> balance, and charge balance in the system.
>>
>> I want to eliminate some of the variables, and then be able to solve for
>> the
>> remaining ones.
>> My system of equations looks like this:
>> a=b+c+d
>> e=f+g+c+2d
>> h=c/(bg)
>> i=d/(cg)
>> hi=d/(bg^2)
>> j=mg/f
>> k=lm
>> n+m+b+c=g+l
>>
>> I will try to attach an image of what my formula looks like sofar.
>> Basically, I can solve for the variable I want, but I am having trouble
>> eliminating the ones I don't want (ie. I am getting an answer that is in
>> terms of the wrong variables)
>>
>> I have been in the help files for ages, and don't really understand how to
>> do this.
>> I would really appreciate some pointers!!
>> Thanks
>>
>>
>> Solve[{a == b + c + d, e == f + g + c + 2 d, h == c/(b*g),
>> i == d/(c*g), h*i == d/(b*g^2), j == m*g/f, k == l*m,
>> n + m + b + c == g + l}, {g}]
>>
>>
>>
>>
>>
>
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