Journal of Applied Mathematics and Stochastic Analysis
Volume 8 (1995), Issue 4, Pages 415-421
doi:10.1155/S1048953395000384
Abstract
Certain formal series of a most general nature are specialized so as to deduce
expansions in terms of a class of generalized hypergeometric functions. These
series generalize the Neumann and Kapteyn series in the theory of Bessel functions, and their convergence is investigated. An example of a succinct expansion
is also given.