The infeasibility problem in traditional super efficiency models has been well established. A generalization of traditional inputor output-oriented super efficiency models, the directional distance function also suffers from infeasibility and related problems. The hyperbolic-oriented efficiency measure provides an alternative to the input-oriented, output-oriented, and directional efficiency me...

Super-resolution of signals and images can improve the automatic detection and recognition of objects of interest. However, the uncertainty associated with this process is not often taken into consideration. This is important because the processing of noisy signals can result in spurious estimates of the scene content. This paper reviews a variety of super-resolution techniques and presents two...

Background: Super-enhancers are clusters of active enhancers densely occupied by the Mediators, transcription factors and chromatin regulators, control expression of cell identity and disease associated genes. Current studies demonstrated the possibility of multiple factors with important roles in super-enhancer formation; however, a systematic analysis to asses the relative contribution of chr...

BACKGROUND Despite the potential for electronic health records (EHRs) to improve patient safety and quality of care, the intended benefits of EHRs are not always realized because of implementation-related challenges. Enlisting clinician super users to provide frontline support to employees has been recommended to foster EHR implementation success. In some instances, their enlistment has been as...

An operator T acting on a Banach space X is said to be super-recurrent if for each open subset U of X, there exist $$\lambda \in {\mathbb {K}}$$ and $$n\in {N}}$$ such that T^n(U)\cap U\ne \emptyset $$ . In this paper, we introduce study the notions super-rigidity uniform which are related notion super-recurrence, also investigate basic properties these two notions. addition, discuss spectrum o...

We review the basic theory of super G-spaces. We prove a theorem relating the action of a super Harish-Chandra pair (G0, g) on a supermanifold to the action of the corresponding super Lie group G. The theorem was stated in [DM99] without proof. The proof given here does not use Frobenius theorem but relies on Koszul realization of the structure sheaf of a super Lie group (see [Kosz83]). We prov...