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Hierarchical Clustering and Zeroth Persistent Homology
İsmail Güzel, Atabey Kaygun
In this article, we show that hierarchical clustering and the zeroth persistent homology do deliver the same topological information about a given data set. We show this fact using cophenetic matrices constructed out of the filtered Vietoris-Rips complex of the data set at hand. As in any cophenetic matrix, one can also display the inter-relations of zeroth homology classes via a rooted tree, also known as a dendogram. Since homological cophenetic matrices can be calculated for higher homologies, one can also sketch similar dendograms for higher persistent homology classes.
Disrupted Resting State Network of Fibromyalgia in Theta Frequency
Mi Kyung Choe, Manyoel Lim, June Sic Kim, Dong Soo Lee, Chun Kee Chung
A Severe Asthma Disease Signature From Gene Expression Profiling of Peripheral Blood From U-Biopred Cohorts
Jeannette Bigler, Michael Boedigheimer, James PR Schofield, Paul J. Skipp, Julie Corfield, Anthony Rowe, Ana R. Sousa, Martin Timour, Lori Twehues, Xuguang Hu