Weighted histogram analysis method: Difference between revisions

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(New page: {{Stub-general}} The '''weighted histogram analysis method''' (WHAM) ==STWHAM== ==PTWHAM== ==References== #[http://dx.doi.org/10.1021/ct0502864 John D. Chodera, William C. Swope, Jed W. ...)
 
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{{Stub-general}}
{{Stub-general}}
The '''weighted histogram analysis method''' (WHAM)
The '''weighted histogram analysis method''' (WHAM) is an extension of the [[histogram reweighting]] technique (Ref. 1).
==STWHAM==
==STWHAM==
A [[simulated tempering]] version.
==PTWHAM==
==PTWHAM==
A [[parallel tempering]] version.
==References==
==References==
#[http://dx.doi.org/10.1002/jcc.540130812 Shankar Kumar, John M. Rosenberg, Djamal Bouzida, Robert H. Swendsen, and Peter A. Kollman "The weighted histogram analysis method for free-energy calculations on biomolecules. I. The method", Journal of Computational Chemistry '''13''' pp.  1011-1021 (1992)]
#[http://dx.doi.org/10.1021/ct0502864  John D. Chodera, William C. Swope, Jed W. Pitera, Chaok Seok, and Ken A. Dill "Use of the Weighted Histogram Analysis Method for the Analysis of Simulated and Parallel Tempering Simulations", Journal of Chemical Theory and Computation '''3''' pp. 26-41  (2007)]
#[http://dx.doi.org/10.1021/ct0502864  John D. Chodera, William C. Swope, Jed W. Pitera, Chaok Seok, and Ken A. Dill "Use of the Weighted Histogram Analysis Method for the Analysis of Simulated and Parallel Tempering Simulations", Journal of Chemical Theory and Computation '''3''' pp. 26-41  (2007)]
[[category: Computer simulation techniques]]
[[category: Computer simulation techniques]]

Revision as of 15:26, 11 March 2008

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The weighted histogram analysis method (WHAM) is an extension of the histogram reweighting technique (Ref. 1).

STWHAM

A simulated tempering version.

PTWHAM

A parallel tempering version.

References

  1. Shankar Kumar, John M. Rosenberg, Djamal Bouzida, Robert H. Swendsen, and Peter A. Kollman "The weighted histogram analysis method for free-energy calculations on biomolecules. I. The method", Journal of Computational Chemistry 13 pp. 1011-1021 (1992)
  2. John D. Chodera, William C. Swope, Jed W. Pitera, Chaok Seok, and Ken A. Dill "Use of the Weighted Histogram Analysis Method for the Analysis of Simulated and Parallel Tempering Simulations", Journal of Chemical Theory and Computation 3 pp. 26-41 (2007)