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Coherent quasielastic nuclear resonant scattering

The experimentally measured quantity in a scattering experiment is the dynamic structure factor S(q, co), describing the probability for the photon to acquire a momentum transfer q = k — koandan energy transfer o) = )o — o). In 1954, Van Hove demonstrated that the dynamic structure factor, known as the scattering function, relates to the probability G (r, t) for finding any particle at position r and time t when the particle was at r = 0 and t = 0 before by a spatial and temporal Fourier transforms [89]  [Pg.25]

t) stands for the Van Hove correlation function. This relation underlies all modern scattering experiments. [Pg.25]

In a nuclear resonant scattering, the measured intermediate scattering function S(q, t) is defined as a single Fourier transform of the correlation function in space  [Pg.25]

In kinematic approximation, S(q, t) is determined from the measured nuclear resonant scattering intensity l(q, t)  [Pg.25]

Assuming Markovian diffusion on a Bravais single-crystalline lattice, the intermediate scattering function is given by [Pg.26]


See other pages where Coherent quasielastic nuclear resonant scattering is mentioned: [Pg.4]    [Pg.25]    [Pg.4]    [Pg.25]   
See also in sourсe #XX -- [ Pg.25 , Pg.26 , Pg.27 , Pg.28 ]




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