scholarly journals Novel Dense Subgraph Discovery Primitives: Risk Aversion and Exclusion Queries

Author(s):  
Charalampos E. Tsourakakis ◽  
Tianyi Chen ◽  
Naonori Kakimura ◽  
Jakub Pachocki
2018 ◽  
Vol 12 (1) ◽  
pp. 43-56 ◽  
Author(s):  
Ahmet Erdem Sariyüce ◽  
C. Seshadhri ◽  
Ali Pinar

Biometrics ◽  
2021 ◽  
Author(s):  
Qiong Wu ◽  
Xiaoqi Huang ◽  
Adam J. Culbreth ◽  
James A. Waltz ◽  
L. Elliot Hong ◽  
...  

2021 ◽  
Author(s):  
Hao Yan ◽  
Qianzhen Zhang ◽  
Deming Mao ◽  
Ziyue Lu ◽  
Deke Guo ◽  
...  

Author(s):  
Qiong Wu ◽  
Xiaoqi Huang ◽  
Adam Culbreth ◽  
James Waltz ◽  
Elliot Hong ◽  
...  

AbstractGroup-level brain connectome analysis has attracted increasing interest in neuropsychiatric research with the goal of identifying connectomic subnetworks (subgraphs) that are systematically associated with brain disorders. However, extracting disease-related subnetworks from the whole brain connectome has been challenging, because no prior knowledge is available regarding the sizes and locations of the subnetworks. In addition, neuroimaging data is often mixed with substantial noise that can further obscure informative subnetwork detection. We propose a likelihood-based adaptive dense subgraph discovery (ADSD) model to extract disease-related subgraphs from the group-level whole brain connectome data. Our method is robust to both false positive and false negative errors of edge-wise inference and thus can lead to a more accurate discovery of latent disease-related connectomic subnetworks. We develop computationally efficient algorithms to implement the novel ADSD objective function and derive theoretical results to guarantee the convergence properties. We apply the proposed approach to a brain fMRI study for schizophrenia research and identify well-organized and biologically meaningful subnetworks that exhibit schizophrenia-related salience network centered connectivity abnormality. Analysis of synthetic data also demonstrates the superior performance of the ADSD method for latent subnetwork detection in comparison with existing methods in various settings.


Author(s):  
Victor E. Lee ◽  
Ning Ruan ◽  
Ruoming Jin ◽  
Charu Aggarwal

Author(s):  
Giannis Nikolentzos ◽  
Polykarpos Meladianos ◽  
Yannis Stavrakas ◽  
Michalis Vazirgiannis

Author(s):  
Soroush Ebadian ◽  
Xin Huang

In public-private graphs, users share one public graph and have their own private graphs. A private graph consists of personal private contacts that only can be visible to its owner, e.g., hidden friend lists on Facebook and secret following on Sina Weibo. However, existing public-private analytic algorithms have not yet investigated the dense subgraph discovery of k-truss, where each edge is contained in at least k-2 triangles. This paper aims at finding k-truss efficiently in public-private graphs. The core of our solution is a novel algorithm to update k-truss with node insertions. We develop a classification-based hybrid strategy of node insertions and edge insertions to incrementally compute k-truss in public-private graphs. Extensive experiments validate the superiority of our proposed algorithms against state-of-the-art methods on real-world datasets.


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