Fipy and Cantera: Difference between revisions
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[[Fipy and Cantera/Algorithm Notes]] | [[Fipy and Cantera/Algorithm Notes]] | ||
= | =Fipy-Only Pieces= | ||
A Fipy script that will solve | A simple transient problem with Fipy: | ||
* [[Fipy/Simple_Transient_Problem]] | |||
=0D Reaction Equation= | |||
A Fipy script that will solve a very simple 0D reaction equation: | |||
<math> | <math> | ||
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</math> | </math> | ||
with reaction source terms computed by Cantera. | |||
[[Fipy and Cantera/0D Reaction]] | |||
==0D Reaction Model: Batch Reactor== | |||
Filpy script that solves the 0D reaction equation, as well as other governing equations, for a 0D batch reactor model. | |||
[[Fipy and Cantera/Batch Reactor]] | |||
=1D Diffusion= | =1D Diffusion Equation= | ||
A 1D diffusion problem solved by Fipy, with diffusion coefficients computed by Cantera. Illustrates how to solve a variable-diffusivity problem and sweep over the solution. | A 1D diffusion problem solved by Fipy, with diffusion coefficients computed by Cantera. Illustrates how to solve a variable-diffusivity problem and sweep over the solution. | ||
[[Fipy and Cantera/1D Diffusion]] | [[Fipy and Cantera/1D Diffusion]] | ||
==1D Diffusion Model: Boundary Value Problem== | |||
[[Fipy and Cantera/PFR Boundary Value Problem]] | |||
Revision as of 17:50, 13 January 2014
Cantera Evaluation of Properties
Some notes, from an algorithmic perspective, on hooking up Cantera with a finite-volume solver for computing solutions:
Fipy and Cantera/Algorithm Notes
Fipy-Only Pieces
A simple transient problem with Fipy:
0D Reaction Equation
A Fipy script that will solve a very simple 0D reaction equation:
$ \frac{d C_j }{dt} = \sum_{i=1}^{N_{rxns}} r_{ij} $
with reaction source terms computed by Cantera.
0D Reaction Model: Batch Reactor
Filpy script that solves the 0D reaction equation, as well as other governing equations, for a 0D batch reactor model.
Fipy and Cantera/Batch Reactor
1D Diffusion Equation
A 1D diffusion problem solved by Fipy, with diffusion coefficients computed by Cantera. Illustrates how to solve a variable-diffusivity problem and sweep over the solution.