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Particles scattering

Figure A3.11.4. Trajectory associated with a particle scattering ofT a hard sphere potential. Figure A3.11.4. Trajectory associated with a particle scattering ofT a hard sphere potential.
The general expression for particle scattering can best be described by the correlation fimction y(r). Using the definition in ( Bl.9.48). we have... [Pg.1398]

B1.23 Surface structural determination particle scattering methods... [Pg.1799]

Number of lesl particles scattered by one field dfy(i i jf. particle into unit solid angle per unit time dS2 Current of incident beam... [Pg.2003]

The number of particles scattered per unit time by the field particle and detected per unit time is then... [Pg.2003]

In the Lab frame, the projectile is scattered by 0 and the target, originally at rest, recoils tlirough angle 9g. The number of particles scattered into each solid angle in each frame remains the same, the relative speed v is now and j- = N v in each frame. Hence... [Pg.2007]

Distribution of radiation for (a) Rayleigh scattering and (b) large-particle scattering. [Pg.441]

Fig. 10-8. Single particle scattering to mass ratio for particles of four different compositions. Carbon particles are also very efficient absorbers of light. Source U.S. Environmental Protection Agency, "Protecting Visibility," EPA-450/5-79-008, Office of Air Quality Planning Standards, Research Triangle Park, NC, 1979. Fig. 10-8. Single particle scattering to mass ratio for particles of four different compositions. Carbon particles are also very efficient absorbers of light. Source U.S. Environmental Protection Agency, "Protecting Visibility," EPA-450/5-79-008, Office of Air Quality Planning Standards, Research Triangle Park, NC, 1979.
The situation is illustrated in Fig. 3.47. The upper part shows a thin film of Ni deposited on a Si substrate. Only particles scattered from the front surface of the Ni film have an energy given by the kinematic equation, Eq. (3.28), Fi = fCNi o- As particles traverse the solid, they lose energy along the incident path. Particles scattered from a Ni atom at the Si-Ni interface therefore have an energy smaller than On the... [Pg.142]

Knowing the composition of a layer, it is possible to establish a depth scale for the distribution of an element or to measure the layer thickness from the energy of the scattered particles. This depends on the energy loss of the projectile on its inward and outward paths, as described in Sect. 3.5.1. The energy difference, AE, for a particle scattered at the surface and a particle scattered at a depth x is given by ... [Pg.145]

The principle of this technique is based on the fact that small particles scatter light further than do larger ones. Therefore, though the mathematics is complex and normally incorporated within vendors software, by determining the light intensity at positions in the focal plane, the size distribution can be inferred. [Pg.19]

C, the fourth parameter, represents the relationship between the first cumulant and the particlescattering factor. For values of 1/F( ) < 10, the double logarithmic plot of the first cumulant against the reciprocal particle-scattering factor yields a straight line, and the exponent v is related to the initial slope C oiF/q D, against by the equation... [Pg.208]

The energy difference AE between particles scattered at the surface and particle scattered at a depth z is therefore... [Pg.92]

Anisotropic Particle Scattering Varying Intensity Decay in Different Directions. In case of anisotropy the decay of the scattering intensity 7 (s) is a function of the direction chosen. The intensity extending from s = 0 outward in a deliberately chosen direction i is mathematically the deAnition of a slice (cf. Sect. 2.7.1, p. 22). Thus, the Fourier-Slice theorem, Eq. (2.38), turns the particle density function Ap (r) into a projection Ap (r) j (r,) and the scattering intensity is related to structure by... [Pg.112]

In practice, the invariant can be used for the purpose of calibration to absolute scattering intensity by means of samples for which the absolute invariant can easily be computed. For this purpose colloidal suspensions of noble metals with known volume concentration are suitable [96], All the noble metal particles must be small enough so that they really contribute to the observed particle scattering. They must not agglomerate. [Pg.149]

A programming package PRIMUS for the evaluation of isotropic SAXS patterns is offered by Svergun [196], Although the focus is on biopolymers, it can also evaluate general particle scattering. [Pg.178]

Is this an Uncorrelated Hard-Disc Fluid In order to answer this question we compute a 2D CLD and test, whether the function is positive everywhere. In this case the equatorial streak can be considered pure particle scattering. [Pg.181]


See other pages where Particles scattering is mentioned: [Pg.238]    [Pg.309]    [Pg.1392]    [Pg.1398]    [Pg.1806]    [Pg.2004]    [Pg.441]    [Pg.1827]    [Pg.480]    [Pg.490]    [Pg.142]    [Pg.145]    [Pg.140]    [Pg.1022]    [Pg.959]    [Pg.694]    [Pg.245]    [Pg.206]    [Pg.488]    [Pg.872]    [Pg.290]    [Pg.16]    [Pg.25]    [Pg.89]    [Pg.280]    [Pg.73]    [Pg.21]    [Pg.114]    [Pg.134]    [Pg.179]   
See also in sourсe #XX -- [ Pg.96 ]

See also in sourсe #XX -- [ Pg.15 ]

See also in sourсe #XX -- [ Pg.96 ]




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Absorption and Scattering by an Arbitrary Particle

Alpha particle scattering

Alpha particle scattering experiment

Angular light scattering, particle

Angular light scattering, particle sizing

Biopolymers Isotropic Scattering of Identical Uncorrelated Particles

Classical scattering of structureless particles

Colloidal particle scattering

Data correlation, particle size scattering

Disc-shaped particle, scattering

Dynamic light scattering particle size analysis

Dynamic light scattering particles

Dynamic scattering measuring particle size

Emulsion particles, light scattering studies

Equivalent scattering particles

Fraunhofer light scattering determine particle size

Intramolecular particle scattering

Large-particle scattering

Laser light scattering particle size

Light scattering by particles

Light scattering emulsion polymer particles

Light scattering from large particles

Light scattering inhomogeneous particles

Light scattering particle size

Light scattering small particle

Light scattering, particle size distribution

Mie scattering from particles

Multiple scattering, particle-particl

Multiple scattering, particle-substrat

Nonspherical particles angular scattering

Nucleation scattering, particle

Particle assembly, scattering from

Particle light scattering

Particle model, calculation theoretical scattered

Particle scattering Subject

Particle scattering apparatus

Particle scattering beads

Particle scattering coefficient, aerosol species contributions

Particle scattering cylinders

Particle scattering discs

Particle scattering disks

Particle scattering factor

Particle scattering factor equation

Particle scattering function

Particle scattering layers

Particle scattering multipole expansion

Particle scattering polydisperse

Particle scattering process

Particle scattering spheres

Particle size determination dynamic light scattering

Particle size determination scattering techniques

Particle size determination, light scattering

Particle size from small angle scattering

Particle size measurement light scattering methods

Particle sizes, light scattering pattern

Particle-hole scattering potentials

Particles light scattered

Particles light scattering coefficients

Particles, general scattering theory

Physics of Scattering by a Single Particle

Plots for the Particle Scattering Factor

Quasi-elastic light scattering particles

Raman Scattering by Particles

Scattering and Absorption of Light by Small Particles

Scattering between free particles

Scattering by Large Particles The Extinction Paradox

Scattering by Large, Absorbing Particles

Scattering by Nonspherical Particles

Scattering by Particles Small Compared to the Wavelength

Scattering by Single Particles General Considerations

Scattering by Spherical Particles with Internal Structure

Scattering by a Small Particle

Scattering by large particles

Scattering by single particles

Scattering characteristic complex particle

Scattering characteristic composite particle

Scattering emulsion polymer particles

Scattering from Large Particles

Scattering from Particles of Various Shapes. When the Relative Refractive Index is Near Unity

Scattering from a Solution of Small Particles

Scattering from single particle

Scattering identical particles

Scattering intensity particle diameter

Scattering methods particle information

Scattering of a particles

Scattering of electromagnetic waves or particles

Scattering of particles

Scattering particle assembly

Scattering potentials, electron spin-0 particle

Scattering properties material particles

Scattering small-particle

Scattering three-particle

Single-particle scattering

Small-angle neutron scattering particle mass from

Static light scattering particle size

The Scattering of Particles in One Dimension

Two-particle scattering

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