on RMC

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Marc Segovia

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May 26, 2016, 12:57:32 PM5/26/16
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Hi Friends

Doing RMC you can adjust timestep and reptile size, the former affects mixed operators , the latter pure operators.
If this is right, then you must in some way find a combination of both who converges simultaneously, right ?
In example energy converges as well as dipole moment.

Please let me know if I misunderstand something.

Best Regards
Marc

Lucas Wagner

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May 26, 2016, 1:17:09 PM5/26/16
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Hi Marc,

Yes, you need to converge the timestep (as it goes to zero) and reptile size (as it goes to infinity). This affects both mixed and pure operators.

A good place to start for simple elements with decent wave functions is a timestep of 0.01 or 0.02 and a reptile length of 2/timestep + 1.

Cheers,
Lucas


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Marc Segovia

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May 26, 2016, 1:40:20 PM5/26/16
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Thank you Lucas, by your quick and clear answer.
Have a nice day
Marc

Marc Segovia

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Jun 21, 2016, 8:05:35 AM6/21/16
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Good Morning


Attached is a file with my trials to converge both , energy(mixed observable) and dipole(pure observable).
Which was done, try several #beads upto energy converges, then dipole aproach to a close to real value, this was done with fixed timestep.
Later I try differnts timestep, keep reptile length constant, then I didn't care in energy but in dipole convergence.
This is the right way to do ?

Best Regards
From a pretty cold Montevideo
Marc



On Thu, May 26, 2016 at 2:17 PM, Lucas Wagner <lucas....@gmail.com> wrote:
dipolo convergence.xlsx

Lucas Wagner

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Jun 21, 2016, 9:56:19 AM6/21/16
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Hi Marc,

You should always share the stochastic uncertainties (the number after +/- in gosling). It's a little hard to figure out whether the differences are significant or not without that. 

For changing the timestep, you should *increase* the number of beads to keep nbeads*timestep constant. Energy matters here too.

Cheers,

Lucas

Marc Segovia

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Jun 21, 2016, 11:07:21 AM6/21/16
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Hi Lucas

 Thank you by your feedback, errors bar are now included in attached file.
 But I understand your point about keep constant #beads* timestep, this is my mistake.
 
So is this procedure fine, first fine an optimum #beads , with converging energy and then try several timestep (keeping product constant) , to find a better energy if possible .

Best Regards
Marc
dipolo convergence.xlsx
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