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We investigate a family of integrals involving modified Bessel functions thatarise in the context of neutrino scattering. Recursive formulas are derived forevaluating these integrals and their asymptotic expansions are computed. Weprove in certain cases that the asymptotic expansion yields the exact resultafter a finite number of terms. In each of these cases we derive a formula thatbounds the order at which the expansion terminates. The method of calculationdeveloped in this paper is applicable to similar families of integrals thatinvolve Bessel or modified Bessel functions.

A Recursive Method for Computing Certain Bessel Function Integrals