Abstract

A simple semi-empirical model is presented which explains observed positron momentum distribution p(k) in alkali metals as well as large apparent positron effective mass m** defined by p(k) varies as exp(-k2/2m**kBT). It is shown that p(k) can be taken as a Boltzmann-type distribution only when the lifetime broadening Gamma (k,E) of a positron quasi-particle increases with the energy as approximately E12/. Such an energy dependence of Gamma (k,E) is actually expected for phonon effects in both solid and liquid metals. The deviation of m** from the true effective mass m* is directly related to the magnitude of Gamma (k,E) and m**/m* is calculated as a function of Gamma (k,E).

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