<abstract><p>The purpose of this paper is to build some new Hardy-Hilbert-type inequalities with multiparameters and their equivalent forms and variants, which generalize some existing results. Similarly, the corresponding Hardy-Hilbert-type integral inequalities are also given.</p></abstract>

In this paper, we introduce a class of Besov-Morrey spaces B λ p (s) . For any positive Borel measure μ , we characterize the boundedness and compactness of the identity operator from B λ p (s) spaces into tent spaces T q t (μ) . As an application, the boundedness, compactness and essential norm of the Volterra integral operator T g from B λ p (s) spaces to some general function spaces are also investigated.

In this paper, we establish some new Hermite-Hadamard type inequalities for h-convex functions via quantum integral on finite intervals. The results presented here would provide extensions and corrections of those given in earlier works.