On Fuzzy Matroids

The aim of this paper is to discuss properties of fuzzy regular-flats, fuzzy C- flats, fuzzy alternative-sets and fuzzy i-flats. Moreover, we characterize some peculiar fuzzy matroids via these notions. Finally, we provide a decomposition of fuzzy strong maps

Complete Fuzzy Graphs

In this paper, we provide three new operations on fuzzy graphs; namely direct product, semi-strong product and strong product.We give sufficient conditions for each one of them to be complete and we show that if any of these products is complete, then at least one factor is a complete fuzzy graph. Moreover, we introduce and study the notion of balanced fuzzzy graph and give necessary and sufficient conditions for the preceding products of two fuzzy balanced graphs to be balanced and we prove that any isomorphic fuzzy graph to a balanced fuzzy graph must be balanced

The graffiti of Mohamed Mahmoud and the politics of transition in Egypt: The transformation of space, sociality and identities

This study is concerned with the spatial transformations taking place in Mohamed Mahmoud that branches from Midan el-Tahrir; the official site of the Egyptian January 25 Revolution. Since the revolution, this street has witnessed a great deal of violence during several bloody clashes between protesters and security forces. It has also become famous for the dissenting graffiti murals wrapping the walls of it entrance. By conducting ethnography of this block of Mohamed Mahmoud Street, my study focuses on the residents and shop owners in the area, who I frame as the graffiti\u27s ‘unintended audience,’ to understand how these spatial and political transformations have affected this space, the residents’ experience, social relations and sense of belonging. I argue that these new spatial transformations brought by the revolution have introduced an alternative public space, inviting a peculiar array of incidents and distinctive social interactions in which people deploy the mode of speaking in their subversion of many ambivalences in the course of troubled political transition

Choosing the right cross-sectional imaging technique: Trading image quality for radiation risk

No abstract.Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/83765/1/21536_ftp.pd

Uniformly convex spiral functions and uniformly spirallike functions associated with Pascal distribution series

summary:The aim of this paper is to find the necessary and sufficient conditions and inclusion relations for Pascal distribution series to be in the classes $\mathcal {SP}_{p}(\alpha ,\beta )$ and $\mathcal {UCV}_{p}(\alpha ,\beta )$ of uniformly spirallike functions. Further, we consider an integral operator related to Pascal distribution series. Several corollaries and consequences of the main results are also considered

Using the Linear Discriminant Analysis Method to Classify Types of Bowels and Esophageal cancer in Jordan

The research aims at achieving the best linear model to distinguish between two types of Bowels and Esophageal cancer in Jordan, using the methodofdiscriminant analysis, the SPSS program was used to analyze the data. The study concluded a number of results, the most prominent of which were: the variables sex (x1), weight (x3), and Platelets Count P.C (x8) which have a significant impact in constructing the discriminatory function. The probability of correct classification of a disease belonging to the first group was equal to (62.8%) and to the second group was equal to (77%). The probability of misclassification in the first group, was equal to (37.2%), and for the second group was (23%), the overall correct classification ratio (71.6%) and the false classification ratio (28.4%),the probability of correct classification of a disease belonging to the first group was equal to (66.4%) and the second group was equal to (77.6%). It was noted that the discriminant analysis method was able to identify the most important independent variables in the diagnosis of both types of Bowel and Esophageal cancer