Based on introducing the concept of the metric induced by a set of vectors, as well as minimizing the maximum amplitude of residual vibrations in the sense of this metric, an approach for determining the balance corre...Based on introducing the concept of the metric induced by a set of vectors, as well as minimizing the maximum amplitude of residual vibrations in the sense of this metric, an approach for determining the balance correction for flexible shafts is presented. The advantages of the proposed method are two-fold. Firstly, the approach is available when upper bound con-展开更多
In this paper,we take the case of soft points into consideration and propose a new metric structure called soft Da-metric space for a specific orbit defined with soft points.In order to establish fixed point results i...In this paper,we take the case of soft points into consideration and propose a new metric structure called soft Da-metric space for a specific orbit defined with soft points.In order to establish fixed point results in the modified metric space,we modify a few existing definitions in the sense of soft points.展开更多
In this paper we develop the Banach contraction principle and Kannan fixed point theorem on generalized cone metric spaces. We prove a version of Suzuki and Kannan type generalizations of fixed point theorems in gener...In this paper we develop the Banach contraction principle and Kannan fixed point theorem on generalized cone metric spaces. We prove a version of Suzuki and Kannan type generalizations of fixed point theorems in generalized cone metric spaces.展开更多
文摘Based on introducing the concept of the metric induced by a set of vectors, as well as minimizing the maximum amplitude of residual vibrations in the sense of this metric, an approach for determining the balance correction for flexible shafts is presented. The advantages of the proposed method are two-fold. Firstly, the approach is available when upper bound con-
文摘In this paper,we take the case of soft points into consideration and propose a new metric structure called soft Da-metric space for a specific orbit defined with soft points.In order to establish fixed point results in the modified metric space,we modify a few existing definitions in the sense of soft points.
文摘In this paper we develop the Banach contraction principle and Kannan fixed point theorem on generalized cone metric spaces. We prove a version of Suzuki and Kannan type generalizations of fixed point theorems in generalized cone metric spaces.
