This paper presents some new fixed point results for a class of weakly contractive maps in a metric space.We use the concept of w-distance in the framework G Spot of metric spaces.As far as we know, the concept of w-distance is being utilized for the first time to study Suzuki-type antecedent conditions with weakly contractive maps.An Specialty SMA
Follicular lymphoma (FL) is a common type of non-Hodgkin lymphoma, characterized by the translocation t(14;18) IGH/BCL2 that usually runs an indolent course.It has been known to transform into diffuse large B-cell lymphoma (DLBCL).While the exact mechanism of this transformation is unknown, several contributing genetic changes have been identified.
Explaining outliers is a topic that attracts a lot of interest; however existing proposals focus Specialty SMAW on the identification of the relevant dimensions.We extend this rationale for unsupervised distance-based outlier detection, and through investigating subspaces, we propose a novel labeling of outliers in a manner that is intuitive for th