抄録
Let 0 < α < 1 be a transcendental real number and λ1, …, λr be real numbers with 0 ≤ λj < 1. It is conjectured that a joint universality theorem for a collection of Lerch zeta functions {L(λj,α,s)} will hold for every numbers λj's which are different each other. In this paper we will prove that the joint universality theorem for the set {L(λj,α,s)} holds for almost all real numbers λj's.