Difference between revisions of "orch:Solvers"

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(Chemical kinetics)
(Chemical kinetics)
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<math>\mathcal{A}_j</math> is the pre-exponential factor, <math>\mathcal{\beta}_j</math> is the temperature exponent and <math>E_{a_j}</math> the activation energy
 
<math>\mathcal{A}_j</math> is the pre-exponential factor, <math>\mathcal{\beta}_j</math> is the temperature exponent and <math>E_{a_j}</math> the activation energy
  
<math>k_j = \mathcal{A}_j T^{\beta_j} \exp \left(-\frac{E_{a_j}}{R T}\right) </math>
+
<math>k_j = \mathcal{A}_j T^{\mahtcal{\beta}_j} \exp \left(-\frac{E_{a_j}}{R T}\right) </math>
  
  

Revision as of 14:00, 7 March 2016

Solver to build reference trajectories

DRGEP solver for species reduction

  • Compute species direct inter-relations
  • Compute species relations through indirect paths
  • Compute relations between targets and

DRGEP solver for reactions reduction

QSS solver

  • Solve for thermodynamic

Get Gibbs Free Energy

Get Equilibrium constants



Chemical kinetics

  • Arrhenius law

is the pre-exponential factor, is the temperature exponent and the activation energy

Failed to parse (MathML with SVG or PNG fallback (recommended for modern browsers and accessibility tools): Invalid response ("<p>There was a problem during the HTTP request: 400 Bad Request </p>") from server "http://127.0.0.1:10044/":): k_j = \mathcal{A}_j T^{\mahtcal{\beta}_j} \exp \left(-\frac{E_{a_j}}{R T}\right)


The global rate of a reaction j (evolution in concentration per unit of time) varies depending on the proportion of the rates associated to the forward and backward directions.

  • Three-body reactions

In the forward direction, three-body reactions involve two species A and B as reactants and yield a single product AB. In that case, the third body M is used to stabilize the excited product AB*. On the contrary, in the reverse direction, heat provides the energy necessary to break the link between A and B.

The third body M can be any inert molecule.