Minimality and Closeure of Random Exponential Systems
In this paper, we study the minimality properties of random exponential systems in , where is a weighted Banach space of complex continuous functions of on with vanishing at infinity, in the uniform norm with respect to the weight . We prove that, if is incomplete in , then is minimal and each function in can be extended to an entire function respresented by a Dirichlet series.
F. Yan et al., "Minimality and Closeure of Random Exponential Systems", Applied Mechanics and Materials, Vols. 130-134, pp. 188-190, 2012