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Mapping techniques density

The essential feature of the AAA is a comparison of active and inactive molecules. A commonly accepted hypothesis to explain the lack of activity of inactive molecules that possess the pharmacophoric conformation is that their molecular volume, when presenting the pharmacophore, exceeds the receptor excluded volume. This additional volume apparently is filled by the receptor and is unavailable for ligand binding this volume is termed the receptor essential volume [3]. Following this approach, the density maps for each of the inactive compounds (in their pharm conformations superimposed with that of active compounds) were constructed the difference between the combined inactive compound density maps and the receptor excluded volume represents the receptor essential volume. These receptor-mapping techniques supplied detailed topographical data that allowed a steric model of the D[ receptor site to be proposed. [Pg.357]

Because IPES maps the densities of unoccupied states, it is related to other techniques that do the same (e.g. STS and SXAPS). When used in conjunction with a technique that maps the densities of occupied surface states, e.g. UPS or ELS, a continuous spectrum of state density from occupied to unoccupied can be obtained. Just as in UPS, in which angular resolution enables elucidation of the three-dimensional occupied band structure, so in IPES angular resolution enables mapping of the three-dimensional unoccupied band structure. This version is called KRIPES (i. e. K-re-solved IPES). [Pg.275]

Since Peng and Wagner (1992) formulated spectral density mapping techniques which can diredly determine the spectral density fimction at severd frequencies, the isotropic tumbling or the Lipari-Szabo (1982) models may be too simplistic. Finding an acceptable spectral density function then requires an adequate motional model. The recent version of the BLOCH program by Madrid and Jardetzky (unpublished) can take any spectral density function as input and optimize the structure ensemble relative to Ihe NOE pattern. However, the basic problem of defining the correct spectral density function for each case remains. [Pg.319]

Much insight in the dissociation patterns of molecules can be obtained by using the so called covariance mapping technique [48], Terawatt laser excitation allowed such experiments for CO2 to be performed in a non-explored power density regime [49]. [Pg.223]

By construction, the method resembles closely to the mean-field method. The electronic part of Hamiltonian Eq. (4.56) is actually equivalent to the expectation value of Eq. (4.49) apart from the last term in Eq. (4.56). However, an interesting characteristic particular to this mapping technique was claimed by Stock and Thoss [393] that the mapping method reproduces the correct density of states in a double well model while the mean-field approach does not. [Pg.79]

X-Ray diffraction from single crystals is the most direct and powerful experimental tool available to determine molecular structures and intermolecular interactions at atomic resolution. Monochromatic CuKa radiation of wavelength (X) 1.5418 A is commonly used to collect the X-ray intensities diffracted by the electrons in the crystal. The structure amplitudes, whose squares are the intensities of the reflections, coupled with their appropriate phases, are the basic ingredients to locate atomic positions. Because phases cannot be experimentally recorded, the phase problem has to be resolved by one of the well-known techniques the heavy-atom method, the direct method, anomalous dispersion, and isomorphous replacement.1 Once approximate phases of some strong reflections are obtained, the electron-density maps computed by Fourier summation, which requires both amplitudes and phases, lead to a partial solution of the crystal structure. Phases based on this initial structure can be used to include previously omitted reflections so that in a couple of trials, the entire structure is traced at a high resolution. Difference Fourier maps at this stage are helpful to locate ions and solvent molecules. Subsequent refinement of the crystal structure by well-known least-squares methods ensures reliable atomic coordinates and thermal parameters. [Pg.312]

In those experiments, the solvent is distinguished from the host material by the huge difference in the transverse relaxation times. The technique to be described here monitors interdiffusion between two sample compartments initially filled with deuterated and undeuterated liquids (or gels) of the same chemical species. Bringing the compartments into contact initiates interdiffusion. Mapping of the proton spin density thus permits the evolution of the corresponding concentration profiles to be followed. [Pg.209]

Ionic current density maps can be recorded with the aid of the pulse sequence shown in Figure 2.9.2. The principle of the technique [48-52] is based on Maxwell s fourth equation for stationary electromagnetic fields,... [Pg.223]

Carvalho, C A M., Hashizume, H., Stevenson, A.W. and Robinson, I K. (1996) Electron-density maps for the Si( 111) 7x7 surface calculated with the maximum-entropy technique using X-ray and electron-diffraction data, Physica B, 221,469 186. [Pg.36]


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See also in sourсe #XX -- [ Pg.310 , Pg.311 , Pg.312 ]




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