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Reflection structures

In this section we will elucidate — on a qualitative basis — the implications of excitation in the electronic ground state on the energy dependence of the absorption spectrum. [Pg.316]


A relevant question to ask at this stage is, do the topological identities displayed in the diagram reflect structural similarity We can now see that topologically the polypeptide chain is divided into four consecutive Greek key motifs arranged in two domains. How similar are the domain structures to each other, and how similar are the two motifs within each domain ... [Pg.76]

Taken together, these results suggest that molecular recognition of the dodecapeptide by antibodies differs from its recognition by concanavahn A, and that the immunological cross-reactivity observed in some studies does not reflect structural mimicry. That molecular recognition by concanavalin A of carbohydrates and peptides differs has also been shown in structural studies. Here, the functional molecular mimicry observed with respect to different receptors should not be assumed to imply structural mimicry—the inter-molecular interactions may differ in each case. [Pg.88]

A sublattice phase can be envisaged as being composed of interlocking sublattices (Fig. 5.3) on which the various components can mix. It is usually crystalline in nature but the model can also be extended to consider ionic liquids where mixing on particular ionic sublattices is considered. The model is phenomenological in nature and does not define any crystal structure within its general mathematical formulation. It is possible to define internal parameter relationships which reflect structure with respect to different crystal types, but such conditions must be externally formulated and imposed on the model. Equally special relationships apply if the model is to be used to simulate order-disorder transformations. [Pg.116]

Independently exainining the different contributions to F can help determine wh) a sample is excluded from a particular class. The PCA contribution reflects structure in the residual spectrum, which is an indication of additional sources of variation present in the unknown measurement vector (e.g., increased noise level, an unmodeled interferent, or a noise spike). The distance contribution becomes significant when the magnitude of the features in the unknown are unlike the training set data. This can occur when additional sources of variation are present or wt en the concentrations of the expected components are outside the training set range. [Pg.81]

The concept of close packing is particularly useful in describing the crystal structures of metals, most of which fall into one of three classes hexagonal close packed, cubic close packed (i.e., fee), and body-centered cubic (bcc). The bcc unit cell is shown in Fig. 4.8 its structure is not close packed. The stablest structures of metals under ambient conditions are summarized in Table 4.1. Notable omissions from Table 4.1, such as aluminum, tin, and manganese, reflect structures that are not so conveniently classified. The artificially produced radioactive element americium is interesting in that the close-packed sequence is ABAC..., while one form of polonium has... [Pg.76]

Fig. 13.1. Schematic illustration of the origin of reflection structures in the absorption spectrum if the parent molecule is initially excited. Fig. 13.1. Schematic illustration of the origin of reflection structures in the absorption spectrum if the parent molecule is initially excited.
If two (or more) degrees of freedom are involved, it is important which mode is excited whether the spectrum shows reflection structures or not. Let us consider the linear triatomic molecule, ABC — A+BC, with Jacobi coordinates R and r as illustrated in Figure 2.1. Figure 13.2 depicts an elastic PES of the form (6.35) with coupling parameter e = 0. [Pg.317]

The wavefunction of the parent molecule in the electronic ground state is assumed to be a product of two harmonic oscillator wavefunctions with m and n quanta of excitation along R and r, respectively. In Figure 13.2(b) only the vibrational mode of BC is excited, n = 3, while the dissociation mode is in its lowest state, m = 0. The corresponding spectrum is smooth without any reflection structures. Conversely, the wavefunction in Figure 13.2(a) shows excitation in the dissociation mode, m = 3, while the vibrational mode of BC is unexcited. The resulting spectrum displays very clear reflection structures in the same way as in the one-dimensional case. Thus, we conclude that, in general ... [Pg.317]

Multimodal reflection structures exist only (or most prominently) if the bound-state wavefunction has one or several nodes along the dissociation path or, expressed in different words, if the parent molecule is excited in the direction of the dissociation path. [Pg.317]

Fig. 13.2. Illustration of the origin of reflection structures for polyatomic molecules. The potential energy surface is of the form (6.35) with e = 0. The wave-function of the parent molecule is simply the product of two harmonic oscillator wavefunctions. The heavy arrows illustrate the dissociation path. Fig. 13.2. Illustration of the origin of reflection structures for polyatomic molecules. The potential energy surface is of the form (6.35) with e = 0. The wave-function of the parent molecule is simply the product of two harmonic oscillator wavefunctions. The heavy arrows illustrate the dissociation path.
To understand the development or the absence of reflection structures one must imagine — in two dimensions — how the continuum wavefunction for a particular energy E overlaps the various ground-state wave-functions and how the overlap changes with E. This is not an easy task Figure 9.9 shows two examples of continuum wavefunctions for H2O. Alternatively, one must imagine how the time-dependent wavepacket, starting from an excited vibrational state, evolves on the upper-state PES and what kind of structures the autocorrelation function develops as the wavepacket slides down the potential slope. [Pg.321]

The most likely factor is electronic since MM makes no reference to electrons, it should not be expected to reflect structural and energetic effects arising from, say, aromaticity and antiaromaticity, encapsulated in the 4n + 2 and the corollary 4n rules [1-3]. [Pg.607]

FIGURE 6 Evolution of the intensity of the reflectance structures with in-plane orientation of the electric field (a) [10-10] orientation, (b) [-12-10] orientation [8], Note that the increase of Ais is accompanied by a decrease of Bu and makes it easier to detect A2S. Arrows indicate the average positions of transverse excitonic polaritons The eigenenergies, which are different for the two polarisations due to the spin exchange interaction, can be obtained from a lineshape fitting of the reflectivity spectra. [Pg.70]

Most of the data accumulated to date reflect structural information at the molecular level Very little effort has been invested in studies of the polymer properties of lignin by nC NMR techniques... [Pg.263]

The NMR spectra of enamines with special reference to the proton spectra have been the subject of reviews containing references up to 19861. This chapter will therefore mainly deal with progress made since then, with emphasis on the resonances of 13C and 15N. Being the core of the enamine framework, the spectral parameters of these nuclei reflect structural changes in the molecule better than the parameters of the attached... [Pg.280]


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Attenuated total reflectance chemical structures

Condensed phase structures reflectivity measurements

Discrete Reflections from Lamellar Structures

High-Reflection Structures

Reflection extended X-ray absorption fine structure

Reflection high-energy electron diffraction surface structure

Reflection layered structure

Reflection spectrum Structural properties

Reflectivity surface structure

Structure factor amplitude reflections

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