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排序方式: 共有10000条查询结果,搜索用时 11 毫秒
991.
992.
993.
A theory has been given for the scattering of neutrons by anharmonic crystals, for which terms of the typeV
(3) (k
1j1; —k
1j1;o
j) which contribute to the sublattice displacements are not neglected. Using the standard perturbation theory in the interaction
picture or Green’s function method, an expression has been derived for the differential scattering cross-section which brings
in the shift and the width of the phonons in one-phonon energy exchange processes. It is shown that the sublattice displacements
will modify the phase factor arising from the scattering by any atom in the unit cell, and the Debye-Waller factor also gets
altered both by the sublattice displacements as well as by higher order terms arising from anharmonicity. It is shown that
the differential scattering cross-section contains a term linearly depending on the third order anharmonicity coefficientV
(3) (k
1j1;k
2j2;k
3j3) and neutron scattering by crystals should provide a useful method for evaluating the third order anharmonicity coefficients. 相似文献
994.
995.
Nazakat Ullah 《Pramana》1976,7(5):316-318
An exact differential equation is given to evaluate the energy average of the scattering function. The advantage of the differential
equation as compared to the earlier methods based on series expansion is that one has to evaluate only single sums over the
complex poles of the S-matrix. Using Wigner’s semicircle law for the distribution of the real parts of the poles of the scattering
matrix, the earlier expression for the energy average of the scattering function is rederived. 相似文献
996.
The nonlinear Boltzmann equation with a discretized spatial variable is studied in a Banach space of absolutely integrable functions of the velocity variables. Conservation laws and positivity are utilized to extend weak local solutions to a global solution. This is shown to be a strong solution by analytic semigroup techniques.Supported by National Science Foundation Grant ENG-7515882. 相似文献
997.
Valter Franceschini 《Journal of statistical physics》1980,22(3):397-406
For some high values of the Rayleigh numberr, the Lorenz model exhibits laminar behavior due to the presence of a stable periodic orbit. A detailed numerical study shows that, forr decreasing, the turbulent behavior is reached via an infinite sequence of bifurcations, whereas forr increasing, this is due to a collapse of the stable orbit to a hyperbolic one. The infinite sequence of bifurcations is found to be compatible with Feigenbaum's conjecture. 相似文献
998.
999.
1000.