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Positive shapes

When an element is present on the surface of a sample in several different oxidation states, the peak characteristic of that element will usually consist of a number of components spaced close together. In such cases, it is desirable to separate the peak into its components so that the various oxidation states can be identified. Curve-fitting techniques can be used to synthesize a spectrum and to determine the number of components under a peak, their positions, and their relative intensities. Each component can be characterized by a number of parameters, including position, shape (Gaussian, Lorentzian, or a combination), height, and width. The various components can be summed up and the synthesized spectrum compared to the experimental spectrum to determine the quality of the fit. Obviously, the synthesized spectrum should closely reproduce the experimental spectrum. Mathematically, the quality of the fit will improve as the number of components in a peak is increased. Therefore, it is important to include in a curve fit only those components whose existence can be supported by additional information. [Pg.266]

In the course of the PP calculations of these quantities for Si [10] and Ge [11], a characteristic local pattern which reflects position, shape and size of a specific atom in the crystal is observed on the contour map of the valence electron A(r)-function. The atom is one of the two atoms in the unit cell of diamond structure. It seems as... [Pg.180]

The wealth of structural information that can be obtained from infrared spectra arises largely from differences in band position, shape and intensity... [Pg.383]

These systems possess the simplest possible variation in that only one parameter, i.e., the fluorescence quantum yield is proton-controlled. The insulation of the fluor and receptor modules in the ground state by the alkyl spacer leads to essentially pH-invariant absorption (position, shape, and intensity) and fluorescence spectra (shape and position only). The same pKa values are obtained from fluorimetry or absorption spectroscopy so that the detection sensitivity of excited state experiments can be used for the measurement of binding constants of the ground state. [Pg.134]

In the ab initio approach the desired answers are the experimental observables - spectral line positions, shapes, intensities scattering and reaction rates polarizabilities and optical rotary power etc. These are to be obtained from the Schrodinger equation by numerical methods which are mathematically well-defined and involve no intermediate parameters not appearing in the Schrodinger equation itself. [Pg.28]

Second, all possible sources of variation should be included in the calibration set. Sample parameters such as crystal size and shape can influence the position, shape, and intensity of Raman bands. Extensive experimentation was necessary to prove that these parameters did not influence this system. [Pg.153]

The shapes of objects in a work of art are considered positive shapes. These are the shapes drawn, painted, or sculpted by the artist as the subject of the work. However, works of art have other shapes that are of great importance to the success of a composition. [Pg.212]

Examination of Negative and Positive Shapes in Macrosculptures and Microsculptures... [Pg.214]

Using pencil, darken in the negative spaces, leaving the positive shapes white. [Pg.214]

Observe the arrangement of the positive shapes and negative shapes. [Pg.214]

Students will design relief sculptures based on previously constructed molecular models, emphasizing interesting negative and positive space, visual movement through shape, and visual texture applied to positive shapes. [Pg.290]

Draw preliminary sketches as in Level Two, applying visual texture to the positive shapes in the composition. These textures should reinforce the movement of the positive shapes. [Pg.293]

When one solute atom moves, the solute-solvent interface (the solute cavity ) changes. We have seen that the cavity is described in terms of tesserae , i.e. small elements on the surface of the spheres that form the cavity the first derivatives of all the tesserae geometrical elements (position, shape and size) can be computed analytically with respect... [Pg.314]

Lorentz curves with a tail function for the asymmetry of the XPS signals for these transition elements. These sets were kept constant in position, shape and size relative to each other. The XPS spectrum of an actual specimen was described with a least-square fit by variation of the size of the appropriate standard sets [36]. Various standards were prepared and measured for a subsequent data analysis of actual specimens. Only some few examples are mentioned here. Pure metal standards are Ar-sputter cleaned specimens. Fe(III) oxide corresponds to a thick passive layer formed at the positive end of the passive range. For Fe(II), a passive layer formed on Fe5Cr is reduced in 1 M NaOH at ca. = -1.0 V (SHE) [12]. For NiO, oxide grown at 1000 °C on pure Ni in air was used as a standard. For Ni(III)oxyhydroxide, NiOOH was deposited by oxidation of Ni2+ from weakly alkaline solution or formed... [Pg.299]

It is relatively easy to follow the course of the photochemistry since the initial photochemical event results in the destruction of the quinone diazide chromophore. For similar resist formulations with and without additives there was no change noted in the rate of bleaching of the UV absorption of the quinone diazide. The position, shape and extinction coefficient of the absorption were not altered by the additives. With these experiments in mind, it is very unlikely that the additives are involved in the photochemistry. [Pg.241]

In general, the position, shape, and intensity of an infrared-active absorption band are solvent-sensitive. In particular, carbonyl stretching vibrations of metal carbonyl complexes exhibit large frequency shifts 10, 11, 21, 21, 28, 37, 64, 69, 12, 115, 120) and sizable broadening of bands... [Pg.211]

For different modes and purposes, there are special AFM probes (cantilevers and tips). These differ in terms of their geometry, dimensions, force constants, resonance frequencies, tip position, shape and radius, material, etc. There are numerous commercial sources and we refer to these for finding the appropriate probes for the given experiment and sample. It is also clear based on the rudimentary treatment of tip sample interactions (Chap. 1) and the basic AFM features that the attainable information and resolution are in many cases dictated by the properties and characteristics of the probe tip. The tip physically interacts with the surface and its sharpness and aspect ratio, for instance, determine the degree of convolution in imaging small features or the limited success in the visualization of small pores (Fig. 2.23). [Pg.45]

Most real crystals contain imperfections producing local distortions of the lattice, resulting in a non-homogeneous strain field. The effect on position, shape and extension of reciprocal space points, and consequently on PD peak profiles, is usually more complex than that of the domain size. A formal treatment of the strain broadening is beyond the scope of the present book interested readers can refer to the cited literature. In the following a simplified, heuristic approach is proposed. [Pg.381]


See other pages where Positive shapes is mentioned: [Pg.781]    [Pg.782]    [Pg.211]    [Pg.149]    [Pg.30]    [Pg.23]    [Pg.304]    [Pg.459]    [Pg.427]    [Pg.51]    [Pg.214]    [Pg.214]    [Pg.318]    [Pg.404]    [Pg.186]    [Pg.544]    [Pg.427]    [Pg.935]    [Pg.304]    [Pg.203]    [Pg.321]    [Pg.304]    [Pg.218]    [Pg.211]    [Pg.23]    [Pg.955]   


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