Answers are grounded in this paper and cite their sources.
The series developed in a previous paper representing the distribution for the multiple scattering of electrons has been evaluated numerically for a large number of cases; the results are given in Table I. An approximate expression is found for the value of sin θ averaged over the distribution per unit solid angle, f(θ). This expression, which agrees within a few percent with the exact computation, is w〈sin θ〉Av~1.76A1/2(5.60-1/3 log Z+1/2 log A)1/2, in which w is the energy in units mc² and A=24.8×10^-26Z²Nt. For the scattering intensity per unit solid angle at 0^∘{}, that is $f(0)$, an approximate relation is 4πf(0)w²~0.43A(5.60-1/3 log Z+1/2 log A). The accurate calculations show also that f(θ)w² is almost independent of the energy. A series formula is derived for the projected scattering distribution as observed in a cloud chamber. The averages of w sin α, α being the projected angle, are given in Table VI. These averages are smaller than the values computed by Williams and show a variation with energy. It is believed that the largest inaccuracy remaining in the results given is due to uncertainties in the single scattering law.
No takes yet. Share an insight, caveat, or question.
Goudsmit et al. (1940) studied this question.
Synapse has enriched 10 related papers. Consider them for comparative context: