The Special Order of Lower Side Bitangent Dirichlet Series and L - Stieltjes Integrl

Defined are bilateral and lower side bitangent Dirichlet series and Laplace - Stieltjes integrl. Established are the θ linear lower order and proximate lower order( 0 θ π/2 ) concept and existing condition of the analytic function f1 ( s , t) or f2(s ,t) defined by lower side bitangent Dirichlet series and L - S integrl, and the θ linear zero - order and proximate infinite lower order (0 θ π/2) theory of the analytic function defined by lower side bitangent Dirichlet series and S - L integrl. Extended is the (R) order and (R - H) order of one - complex variable Dirichlet series.