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Temperature versus Constant Energy

If there is no external temperature control (using a simulated constant temperature bath), molecular dynamics simulations are constant energy. [Pg.77]

For a constant temperature simulation, a molecular system is coupled to a heat bath via a Bath relaxation constant (see Temperature Control on page 72). When setting this constant, remember that a small number results in tight coupling and holds the temperature closer to the chosen temperature. A larger number corresponds to weaker coupling, allowing more fluctuation in temper- [Pg.77]

Paulsen, M.D. Orn stein, R.L. A 175-psec molecular dynamics simulation of camphor-bound cytochrome p-45Proteins 11 184-204, 1991. [Pg.77]

Most molecular dynamics simulations, and particularly those for proteins, use constant temperature conditions. [Pg.78]

Molecular dynamics simulations are efficient for searching the conformational space of medium-sized molecules and peptides. Different protocols can increase the efficiency of the search and reduce the computer time needed to sample adequately the available conformations. [Pg.78]


What happens when a solid is heated Typically, it melts to form a liquid. If the heating continues, the liquid at some point boils and forms the vapor phase. This process can be represented by a heating curve a plot of temperature versus time for a process where energy is added at a constant rate. [Pg.808]

The rate constant at the interface (kA) can be obtained as the slope of the straight line by plotting A ma(l — a) (1 — y )2 versus a (Fig. 5.3). This approach was used for describing the kinetics of the synthesis of 1-phenoxyoctane from sodium phenoxide and 1-bromooctane in a microemulsion based on the non-ionic surfactant Triton X-100, which is an octylphenol ethoxylate [27]. The total interfacial area was calculated from known values of the head group area of the non-ionic surfactant. As shown in Fig. 5.3, straight lines were obtained from which the rate constants could be obtained. From the values of kA determined at the three different temperatures, an activation energy of 85 kj mol-1 was calculated. This is a typical value for an SN2 reaction, as usually determined in homogeneous reaction media. [Pg.156]

Heating/cooling curve a plot of temperature versus time for a substance, where energy is added at a constant rate. [Pg.830]

Figure 9.5. Logarithmic plot of the experimental rate constants obtained at room temperature in methyltetrahydrofurane versus free energy changes of the ET reactions indicated in the figure. Structures are the various acceptors. The solid line is computed from Eq. (9.13) in the quantum limit (hco k T) with the parameters listed in the figure. The parameters Aj, and CO correspond to X and m in our notation. (Reproduced from [8c] with permission. Copyright (1988) by the American Association for the Advancement of Science.)... Figure 9.5. Logarithmic plot of the experimental rate constants obtained at room temperature in methyltetrahydrofurane versus free energy changes of the ET reactions indicated in the figure. Structures are the various acceptors. The solid line is computed from Eq. (9.13) in the quantum limit (hco k T) with the parameters listed in the figure. The parameters Aj, and CO correspond to X and m in our notation. (Reproduced from [8c] with permission. Copyright (1988) by the American Association for the Advancement of Science.)...
Figure A2.5.7. Constant temperature isothenns of reduced Helmlioltz free energy A versus reduced volume V. The two-phase region is defined by the line simultaneously tangent to two points on the curve. The dashed parts of the smooth curve are metastable one-phase extensions while the dotted curves are unstable regions. (The isothenns are calculated for an unphysical r = 0.1, the only effect of which is to separate the isothenns... Figure A2.5.7. Constant temperature isothenns of reduced Helmlioltz free energy A versus reduced volume V. The two-phase region is defined by the line simultaneously tangent to two points on the curve. The dashed parts of the smooth curve are metastable one-phase extensions while the dotted curves are unstable regions. (The isothenns are calculated for an unphysical r = 0.1, the only effect of which is to separate the isothenns...
Fig. 2. (a) Energy, E, versus wave vector, k, for free particle-like conduction band and valence band electrons (b) the corresponding density of available electron states, DOS, where Ep is Fermi energy (c) the Fermi-Dirac distribution, ie, the probabiUty P(E) that a state is occupied, where Kis the Boltzmann constant and Tis absolute temperature ia Kelvin. The tails of this distribution are exponential. The product of P(E) and DOS yields the energy distribution... [Pg.344]


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Constant energy

Constant temperature

Constant temperature/energy

Energy temperatures

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