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Flattening the Energy Distribution Multicanonical Sampling and Related Methods

1 Flattening the Energy Distribution Multicanonical Sampling and Related Methods [Pg.281]

Here an additional distinction is to be made between thermodynamic averages of a conformational observable such as the internal energy, which converges well if potential minima are correctly sampled, and statistical properties such as free energies, which depend on the entire partition function. [Pg.282]

Consider, for instance, the free energy A( ) projected onto important degrees of freedom. This is a potential of mean force along and is obtained by integrating out all the other degrees of freedom, q. It is related to the probability of finding the system at a particular value of by [Pg.282]

Since the potential of mean force is a statistical property, it is insufficient to calculate it directly by importance sampling which, by design, emphasizes potential minima [Pg.282]




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Energy distribution

Energy distribution method

Energy methods

Energy relation

Flattening method

Multicanonical

Multicanonical methods

Multicanonical sampling

Sample distribution

Sample methods

Sampling distribution

Sampling methods

The Multicanonical Method

The Sample

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