exercises:2018_uzh_acpc2:prot_fol
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exercises:2018_uzh_acpc2:prot_fol [2018/05/18 19:40] – [Task 2: Perform constrained MD simulations] gtocci | exercises:2018_uzh_acpc2:prot_fol [2018/05/18 20:05] – [Task 1: Familiarize yourself] gtocci | ||
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Download the files: {{ : | Download the files: {{ : | ||
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- | * The average Lagrange multiplier is the average force $F(x)$ required to constrain the atoms at the distance $x$. | + | * The average Lagrange multiplier is the average force $F(x)$ required to constrain the atoms at the distance $x$. First of all, plot the force $F(x)$ with its standard error as a function of the collective variable to see if the simulation carried out so far is statistically relevant or the relative error is too large. |
- | * From these forces the free energy difference can be obtained via thermodynamic integration between the two states. Given that state $a$ and $b$ are the initial and the final values of the collective variable, extract the free energy difference from | + | * From the forces, the free energy difference can be obtained via thermodynamic integration between the two states. Given that state $a$ and $b$ are the initial and the final values of the collective variable, extract the free energy difference from |
\begin{equation} | \begin{equation} | ||
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- | * We have provided you with a useful script called '' | + | * We have provided you with a useful script called '' |
+ | * In order to check the convergence of the free energy profile one should look at the error on the average force for each constrained MD simulation. The error on the free energy profile can be obtained by propagating the error on the average force upon integration. | ||
* From the file containing the average force as a function of collective variable you need to integrate $F(x) dx$ numerically to obtain $\Delta A$. You may use the trapezoidal rule (or equivalent) with EXCEL, ORIGIN or any scripting language. | * From the file containing the average force as a function of collective variable you need to integrate $F(x) dx$ numerically to obtain $\Delta A$. You may use the trapezoidal rule (or equivalent) with EXCEL, ORIGIN or any scripting language. | ||
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exercises/2018_uzh_acpc2/prot_fol.txt · Last modified: 2020/08/21 10:15 by 127.0.0.1