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Thermodynamic mapping

R135 F. Devred, P. Barbier, D. Lafitte, I. Landrieu, G. Lippens and V. Peyrot, Microtubule and MAPs Thermodynamics of Complex Formation by AUC, ITC, Fluorescence, and NMR , in Methods in Cell Biology, eds. [Pg.30]

Electrochemical measurements are extensively used for experimental determination of table data for thermodynamic standard values. Such measurements are highly suitable for mapping thermodynamic data for ions. [Pg.225]

Thermodynamic properties such as heats of reaction and heats of formation can be computed mote rehably by ab initio theory than by semiempirical MO methods (55). However, the Hterature of the method appropriate to the study should be carefully checked before a technique is selected. Finally, the role of computer graphics in evaluating quantum mechanical properties should not be overlooked. As seen in Figures 2—6, significant information can be conveyed with stick models or various surfaces with charge properties mapped onto them. Additionally, information about orbitals, such as the highest occupied molecular orbital (HOMO) and the lowest unoccupied molecular orbital (LUMO), which ate important sites of reactivity in electrophilic and nucleophilic reactions, can be plotted readily. Figure 7 shows representations of the HOMO and LUMO, respectively, for the antiulcer dmg Zantac. [Pg.163]

CH3I should approach the enolate from the direction that simultaneously allows its optimum overlap with the electron-donor orbital on the enolate (this is the highest-occupied molecular orbital or HOMO), and minimizes its steric repulsion with the enolate. Examine the HOMO of enolate A. Is it more heavily concentrated on the same side of the six-membered ring as the bridgehead methyl group, on the opposite side, or is it equally concentrated on the two sides A map of the HOMO on the electron density surface (a HOMO map ) provides a clearer indication, as this also provides a measure of steric requirements. Identify the direction of attack that maximizes orbital overlap and minimizes steric repulsion, and predict the major product of each reaction. Do your predictions agree with the thermodynamic preferences Repeat your analysis for enolate B, leading to product B1 nd product B2. [Pg.169]

Examine atomic charges and display the electrostatic potential map for 2,7-octadione. Are you able to say which hydrogens (at Ci or at C3) are more likely to be abstracted by base, and conclude which is the kinetically-favored enolate Which enolate (2,7-octadione, Cl enolate or C3 enolate) is the lower in energy What do you conclude is the thermodynamically-favored enolate Is this also the enolate in which the negative charge is better delocalized Compare electrostatic potential maps to tell. [Pg.171]

It should be realized that unlike the study of equilibrium thermodynamics for which a model is often mapped onto Ising system, elementary mechanism of atomic motion plays a deterministic role in the kinetic study. In an actual alloy system, diffusion of an atomic species is mainly driven by vacancy mechanism. The incorporation of the vacancy mechanism into PPM formalism, however, is not readily achieved, since the abundant freedom of microscopic path of atomic movement demands intractable number of variational parameters. The present study is, therefore, limited to a simple spin kinetics, known as Glauber dynamics [14] for which flipping events at fixed lattice points drive the phase transition. Hence, the present study for a spin system is regarded as a precursor to an alloy kinetics. The limitation of the model is critically examined and pointed out in the subsequent sections. [Pg.84]

We display in Fig. 2 some 2-d order-parameter and spin maps at different temperatures. These pictures already gives us a qualitative informations on the thermodynamical behavior of the APB. The APB appears to be fiat for T=1000 K and 1400 K, while it seems to be rough at T=1550 K. It becomes even more rough at higher temperature T=1675 K, as shown in Fig. 3. This visual analysis shows us, without any ambiguity, that the APB does indeed undergo a roughening transition as the temperature increases. [Pg.124]

For a detailed description of spectral map analysis (SMA), the reader is referred to Section 31.3.5. The method has been designed specifically for the study of drug-receptor interactions [37,44]. The interpretation of the resulting spectral map is different from that of the usual principal components biplot. The former is symmetric with respect to rows and columns, while the latter is not. In particular, the spectral map displays interactions between compounds and receptors. It shows which compounds are most specific for which receptors (or tests) and vice versa. This property will be illustrated by means of an analysis of data reporting on the binding affinities of various opioid analgesics to various opioid receptors [45,46]. In contrast with the previous approach, this application is not based on extra-thermodynamic properties, but is derived entirely from biological activity spectra. [Pg.402]

Hydrodynamic, Electrodynamic and Thermodynamic Transport in Porous Model Objects Magnetic Resonance Mapping Experiments and Simulations... [Pg.205]

The above derivation shows that Jarzynski s identity is an immediate consequence of the Feynman-Kac theorem. This connection has not only theoretical value, but is also useful in practice. First, it forms the basis for an equilibrium thermodynamic analysis of nonequilibrium pulling experiments [3, 15]. Second, it helps in deriving a Jarzynski identity for dynamics using thermostats. Moreover, this derivation clarifies an important aspect trajectories can be thought of as mapping initial conditions (I = 0) to trajectory endpoints, and the Boltzmann factor of the accumulated work reweights that map to give the desired Boltzmann distribution. Finally, it can be easily extended to transformations between steady states [17] in which non-Boltzmann distributions are stationary. [Pg.177]

In general, methods that couple local to global moves, of the types presented in this section, are expected to depend critically on the ability to exhaustively map all thermodynamically significant basins, which is not always guaranteed. However, these methods are likely to be used profitably in particular applications where only a small, known set of conformations are relevant (e.g., in biomolecular applications where sets of structures are known from X-ray or NMR data). [Pg.293]

At what temperature and density does the phase transition to quark matter occur To determine the phase diagram of thermodynamic QCD is an outstanding problem. The phases of matter are being mapped out by colliding heavy-ions and by observing compact stars. Since QCD has only one intrinsic scale, Aqcd> the phase transition of QCD matter should occur at that scale as matter is heated up or squeezed down. Indeed, recent lattice QCD calculations... [Pg.165]

Figure 7. Countour map of the thermodynamic potential in the dynamical mass (M) - wave number (q) plane. The absolute minimum is denoted by the cross for given density. We have the first order phase transitions in this calculation. Figure 7. Countour map of the thermodynamic potential in the dynamical mass (M) - wave number (q) plane. The absolute minimum is denoted by the cross for given density. We have the first order phase transitions in this calculation.
The potential energy surface for the hydroformylation of ethylene has been mapped out for several catalytic model systems at various levels of theory. In 1997, Morokuma and co-workers [17], considering HRh(CO)2(PH3) as the unsaturated catalytic species that coordinates alkene, reported free energies for the full catalytic cycle at the ab initio MP2//RHF level. Recently, in 2001, Decker and Cundari [18] published CCSD(T)//B3LYP results for the HRh(CO)(PH3)2 catalytic complex, which would persist under high phosphine concentrations. Potential energy surfaces for both Rh-catalyzed model systems were qualitatively very similar. The catalytic cycle has no large barriers or deep thermodynamic wells to trap the... [Pg.164]

In [LJ-control maps the substitution of one ligand by another one results in a change of the range of existence of the manifold intermediates. This change can be expressed by the ligand-property imluced shift of the titration curves identified by the relative position of their inflection points Lq s on the log (lL o/[Ni)Q) scale. These characteristic shifts provide information on the thermodynamic selectivity governed by the association processes only. This type of analysis is designated by . [Pg.99]

The initial testing is performed on an empty chamber to measure temperature distribution. The thermodynamic characteristics of the empty sterilizer are depicted in a temperature distribution profile, which will serve to locate hot or cold areas in the sterilizer by mapping the temperatures at various points in the chamber. [Pg.262]


See other pages where Thermodynamic mapping is mentioned: [Pg.163]    [Pg.275]    [Pg.446]    [Pg.388]    [Pg.4]    [Pg.209]    [Pg.249]    [Pg.316]    [Pg.169]    [Pg.174]    [Pg.289]    [Pg.372]    [Pg.381]    [Pg.322]    [Pg.32]    [Pg.67]    [Pg.133]    [Pg.134]    [Pg.130]    [Pg.38]    [Pg.92]    [Pg.73]    [Pg.43]    [Pg.46]    [Pg.122]    [Pg.79]    [Pg.612]    [Pg.612]    [Pg.196]    [Pg.87]    [Pg.446]   
See also in sourсe #XX -- [ Pg.117 ]




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