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In-scattering

Unlike the solid state, the liquid state cannot be characterized by a static description. In a liquid, bonds break and refomi continuously as a fiinction of time. The quantum states in the liquid are similar to those in amorphous solids in the sense that the system is also disordered. The liquid state can be quantified only by considering some ensemble averaging and using statistical measures. For example, consider an elemental liquid. Just as for amorphous solids, one can ask what is the distribution of atoms at a given distance from a reference atom on average, i.e. the radial distribution function or the pair correlation function can also be defined for a liquid. In scattering experiments on liquids, a structure factor is measured. The radial distribution fiinction, g r), is related to the stnicture factor, S q), by... [Pg.132]

Quack M and Troe J 1981 Statisticai methods in scattering Theoretioal Chemistry Advanoes and Perspeotives voi 6B (New York Academic) pp 199-276... [Pg.795]

Since this state is so low in energy, it is likely to be populated in the F atom beams typically used in scattering experiments (where pyrolysis or microwave/electrical discharges are used to generate F atoms), so the issue of its reactivity is important. The molecular beam experiments of Lee [43] and Toennies [45] showed no evidence for... [Pg.880]

This is the one dimensional version of what is usually called the Bom approximation in scattering theory. The transition probability obtained from equation A3.11.43() is... [Pg.967]

The temi semiclassical is used in scattering theory to denote many different situations. [Pg.2051]

Mead and Truhlar [10] broke new ground by showing how geometric phase effects can be systematically accommodated in scattering as well as bound state problems. The assumptions are that the adiabatic Hamiltonian is real and that there is a single isolated degeneracy hence the eigenstates n(q-, Q) of Eq. (83) may be taken in the form... [Pg.25]

In this discussion we define the x direction to be the direction of propagation of the light waves. This means that the yz plane contains the oscillating electrical and magnetic fields which carry the energy of the radiation. Only the electric field concerns us in scattering. Since the oscillation is periodic in both time t and location x, the electric field can be represented by the equation... [Pg.664]

Next let us consider the light scattered by liquids of low molecular weight compounds. We are actually not directly interested in this quantity per se, but in scattering by solutions-polymer solutions eventually, but for now solutions of small solute molecules. The solvent in such a solution does scatter, but, in practice, the intensity of light scattered by pure solvent is measured and subtracted as a blank correction from the scattering by the solution. [Pg.678]

Another method, called photobleaching, works on robust soHds but may cause photodecomposition in many materials. The simplest solution to the fluorescence problem is excitation in the near infrared (750 nm—1.06 pm), where the energy of the incident photons is lower than the electronic transitions of most organic materials, so fluorescence caimot occur. The Raman signal can then be observed more easily. The elimination of fluorescence background more than compensates for the reduction in scattering efficiency in the near infrared. Only in the case of transition-metal compounds, which can fluoresce in the near infrared, is excitation in the midvisible likely to produce superior results in practical samples (17). [Pg.210]

The nuclear chain reaction can be modeled mathematically by considering the probable fates of a typical fast neutron released in the system. This neutron may make one or more coUisions, which result in scattering or absorption, either in fuel or nonfuel materials. If the neutron is absorbed in fuel and fission occurs, new neutrons are produced. A neutron may also escape from the core in free flight, a process called leakage. The state of the reactor can be defined by the multiplication factor, k, the net number of neutrons produced in one cycle. If k is exactly 1, the reactor is said to be critical if / < 1, it is subcritical if / > 1, it is supercritical. The neutron population and the reactor power depend on the difference between k and 1, ie, bk = k — K closely related quantity is the reactivity, p = bk jk. i the reactivity is negative, the number of neutrons declines with time if p = 0, the number remains constant if p is positive, there is a growth in population. [Pg.211]

Small air bubbles also scatter light because the refractive index of air is about 1.0, whereas the refractive index of most polymers is approximately 1.5. Air bubbles in films are sometimes usehil in increasing opacity but the efficiency in scattering light is much less than for mtile Ti02 because the difference in refractive index is much smaller. [Pg.343]

Figure 3 Example of the BRDF characteristic of a polished optical surface. Note the rapid increase in scattering at small scatter angles. Figure 3 Example of the BRDF characteristic of a polished optical surface. Note the rapid increase in scattering at small scatter angles.
The third term in Eq. 7, K, is the contribution to the basal plane thermal resistance due to defect scattering. Neutron irradiation causes various types of defects to be produced depending on the irradiation temperature. These defects are very effective in scattering phonons, even at flux levels which would be considered modest for most nuclear applications, and quickly dominate the other terms in Eq. 7. Several types of in-adiation-induced defects have been identified in graphite. For irradiation temperatures lower than 650°C, simple point defects in the form of vacancies or interstitials, along with small interstitial clusters, are the predominant defects. Moreover, at an irradiation temperatui-e near 150°C [17] the defect which dominates the thermal resistance is the lattice vacancy. [Pg.407]

It is this increase in scattering that is detected, and this approach has been the basis for a number of devices designed to detect buried mines. However, soil penetration is relatively poor for the 60—100 keV yrays required in these devices, thus limiting their utility to shallow burial depths... [Pg.381]

In the high-temperature limit microscopic calculation [186] led to a formula quadratic in scattering phases ... [Pg.166]

At a fundamental level, it has been shown that PECD stems from interference between electric dipole operator matrix elements of adjacent continuum f values, and that consequently the chiral parameters depend on the sine rather than the cosine of the relative scattering phases. Generally, this provides a unique probe of the photoionization dynamics in chiral species. More than that, this sine dependence invests the hj parameter with a greatly enhanced response to small changes in scattering phase, and it is believed that this accounts for an extraordinary sensitivity to small conformational changes, or indeed to molecular substitutions, that have only a minimal impact on the other photoionization parameters. [Pg.319]

X-Ray diffraction has an important limitation Clear diffraction peaks are only observed when the sample possesses sufficient long-range order. The advantage of this limitation is that the width (or rather the shape) of diffraction peaks carries information on the dimensions of the reflecting planes. Diffraction lines from perfect crystals are very narrow, see for example the (111) and (200) reflections of large palladium particles in Fig. 4.5. For crystallite sizes below 100 nm, however, line broadening occurs due to incomplete destructive interference in scattering directions where the X-rays are out of phase. The two XRD patterns of supported Pd catalysts in Fig. 4.5 show that the reflections of palladium are much broader than those of the reference. The Scherrer formula relates crystal size to line width ... [Pg.133]

In scattering Intensity Is treated here. It would be wrong to Imply that other factors, such as shadowing and the target atom s electron configuration, do not play a role. Clearly, they do, but their effects do not alter our conclusions. Thus, It appears that LEISS may also be quite valuable as a qualitative probe for changes In surface morphology.(16)... [Pg.140]

Using this model they have tried to look at important chemical processes at metal surfaces to deduce the role of electronic nonadiabaticity. In particular, they have tried to evaluate the importance of electron-hole-pair excitation in scattering, sticking and surface mobility of CO on a Cu(100) surface.36,37 Those studies indicated that the magnitude of energy transferred by coupling to the electron bath was significantly less than that coupled to phonons. Thus the role of electron-hole-pair excitation in... [Pg.390]


See other pages where In-scattering is mentioned: [Pg.216]    [Pg.309]    [Pg.957]    [Pg.1809]    [Pg.1812]    [Pg.2317]    [Pg.2373]    [Pg.2651]    [Pg.109]    [Pg.596]    [Pg.334]    [Pg.279]    [Pg.20]    [Pg.347]    [Pg.97]    [Pg.20]    [Pg.230]    [Pg.371]    [Pg.593]    [Pg.449]    [Pg.446]    [Pg.136]    [Pg.287]    [Pg.112]    [Pg.126]    [Pg.144]    [Pg.645]    [Pg.346]    [Pg.352]   
See also in sourсe #XX -- [ Pg.237 ]

See also in sourсe #XX -- [ Pg.135 , Pg.136 ]




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Aeppli and C. Broholm, Magnetic correlations in heavy-fermion systems neutron scattering from single crystals

B Scattering function in RPA

Basic Formalism Describing the Relation between Real-Space Structure and Scattering Intensity in a SAXS Experiment

Brownian motion of macromolecules in solution. Inelastic (dynamic) light scattering

Case Study 3 Orientation in Block Copolymers - Raman Scattering

Characterization of Phase Behavior in Polymer Blends by Light Scattering

Description of photo-induced light scattering in sbn

Dipole Radiation in Scattering Environments

Doppler shift, in light scattering

Dynamic Scattering in SmA Liquid Crystal Phases

Effects in Depolarized Light Scattering

Exciton-phonon scattering in a microcavity

Finite Scatterers in Homogeneous Medium

Flory theory of light scattering in dilute solution

In situ surface X-ray scattering

Inelastic Neutron Scattering Spectroscopy (INS)

Inelastic neutron scattering (INS)—a spectroscopic technique

Inelastic neutron scattering spectroscopy INSS)

Inelastic neutron scattering!INS)

Issues in Preparation of Scattering Superposition

Kinetic Equations for Orientational Relaxation in Depolarized Scattering

Light Scattering and its Applications in Polymer Characterization

Light Scattering in Nematics and Smectic

Light Scattering in Protein Solutions

Light scattering in gases and vapours

Light scattering in gels

Light scattering in intermetallic

Light scattering in intermetallic compound

Light scattering in liquids with anisotropic molecules

Light scattering in liquids with isotropic molecules

Light scattering in matter. Main concepts and definitions

Light scattering in one-component liquids

Light scattering in the critical

Light scattering in the critical region

Light-scattering in solution

Neutron Scattering Studies of Dynamics in Nematics

Neutron scattering studies of spin fluctuations in high-temperature superconductors

Note added in proof polarized deep inelastic scattering

Nuclear Resonance Scattering Using Synchrotron Radiation (Mossbauer Spectroscopy in the Time Domain)

Parity violation in electron-nucleus scattering

Polarization effects in deep inelastic scattering

Progress in X-ray scattering

Quantum beats in forward scattering

Quasi-elastic scattering measurements on hydrogen diffusing in hydrides

Raman scattering in glasses

Raman scattering in melts

Rate constants in scattering theory

Scatter in dose-response data

Scattered intensity in the limit of zero concentration intra- and intermolecular structure functions

Scattered intensity in the zero angle limit

Scattering Cross-Sections and Depth Resolution in ERD

Scattering in Biomedical Infrared Spectroscopy

Scattering in Cholesterics

Scattering in Raman

Scattering in SmA Liquid Crystals

Scattering in X-ray diffraction

Scattering in diffraction

Scattering in electron diffraction

Scattering in near

Scattering in nematics

Scattering in the Isotropic Phase of Liquid Crystals

Scattering in the atmosphere

Scattering of X-Rays in Liquids

Shape Resonances in Atom and Molecule Scattering

Slowing-down density in pure scatterer

Small Angle Scattering from Polymers in

Some aspects of quantum molecular scattering in chemical dynamics

Stimulated Orientational Scattering in Liquid Crystals

Swelling of the chain in solution with overlap neutron scattering

Techniques in neutron scattering studies of molecular systems

The Scattering of Particles in One Dimension

The parton model in polarized deep inelastic scattering

Thermal effects in resonance Raman scattering

Zimgiebl and G. Giintherodt, Light scattering in intermetallic compounds

Zimgiebl and G. Guntherodt, Light scattering in intermetallic compounds

Zirngiebl and G. Giintherodt, Light scattering in intermetallic compounds

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