One challenge of building and maintaining large-scale data management systems is managing data fusion from multiple data sources. Often times, different data sources may represent the same data element in a slightly different way. These differences may represent an error in the data or a disagreement between sources on the correct value that best represents the data point. When the quantity of ...

Nowadays, Barton’s Joint Roughness Coefficients (JRC) are widely used as the index for roughness and as a challenging fracture property. When JRC ranking is the goal, deriving JRC from different fractal/wavelet procedures can be conflicting. Complexity increases when various rankings outcome from different calculation methods. Therefore, using Barton’s JRC, we cannot make a decision based on th...

We propose an electric-magnetic symmetry group in non-abelian gauge theory, which we call the skeleton group. We work in the context of non-abelian unbroken gauge symmetry, and provide evidence for our proposal by relating the representation theory of the skeleton group to the labelling and fusion rules of charge sectors. We show that the labels of electric, magnetic and dyonic sectors in non-a...

background: gp41 of hiv (human immunodeficiency virus) is a protein that mediates fusion between viral and cellular membranes. the agent, t-20, which has been approved for hiv inhibition, can restrain gp41 function in the fusion process; nevertheless, it has disadvantages like instability, high cost of production and injection form to be delivered twice a day. methods: several molecules like nb...

The U. S. Air Force uses the term “fusion” in a very specific manner. For example, the U.S. Air Force Research Laboratories have defined fusion on different objects, like sensors, data and classifiers. Yet there is ambiguity in some instances as to what is meant by it usage. Other Air Force research and acquisitions groups use the term “integration” to describe the process of combining data, kn...

Abstract For a braided fusion category $\mathcal{V}$, $\mathcal{V}$-fusion is $\mathcal{C}$ equipped with monoidal functor $\mathcal{F}:\mathcal{V} \to Z(\mathcal{C})$. Given fixed $(\mathcal{C}, \mathcal{F})$ and $G$-graded extension $\mathcal{C}\subseteq \mathcal{D}$ as an ordinary category, we characterize the enrichments $\widetilde{\mathcal{F}}:\mathcal{V} Z(\mathcal{D})$ of $\mathcal{D}$ ...