Muhammad Jakfar, Manuharawati, Agung Lukito, Shofan Fiangga
The discrete Morrey space mu,p is a generalization of the p-summable sequence space ℓp. It is known that the discrete Morrey space is a normed space. Furthermore, for p ≠ 2, the space mu,p equipped with the usual norm is not an inner product space. In this paper, we shall show that this space is actually contained in an inner product space. That means this space equipped with the inner product is an inner product space. The relationship between a standard norm on mu,p and the inner product is studied. © 2023 EJPAM All rights reserved.
Department of Mathematics, Faculty of Mathematics and Science, Universitas Negeri Surabaya, East Java, Surabaya, Indonesia
