High Energy Physics - Theory collaboration network
Dataset information
Arxiv HEP-TH (High Energy Physics - Theory) collaboration network is from the e-print arXiv and covers scientific collaborations between authors papers submitted to High Energy Physics - Theory category. If an author i co-authored a paper with author j, the graph contains a undirected edge from i to j. If the paper is co-authored by k authors this generates a completely connected (sub)graph on k nodes.
The data covers papers in the period from January 1993 to April 2003 (124 months). It begins within a few months of the inception of the arXiv, and thus represents essentially the complete history of its HEP-TH section.
| Dataset statistics | |
|---|---|
| Nodes | 9877 |
| Edges | 25998 |
| Nodes in largest WCC | 8638 (0.875) |
| Edges in largest WCC | 24827 (0.955) |
| Nodes in largest SCC | 8638 (0.875) |
| Edges in largest SCC | 24827 (0.955) |
| Average clustering coefficient | 0.4714 |
| Number of triangles | 28339 |
| Fraction of closed triangles | 0.1168 |
| Diameter (longest shortest path) | 17 |
| 90-percentile effective diameter | 7.4 |
Source (citation)
- J. Leskovec, J. Kleinberg and C. Faloutsos. Graph Evolution: Densification and Shrinking Diameters. ACM Transactions on Knowledge Discovery from Data (ACM TKDD), 1(1), 2007.
Files
| File | Description |
|---|---|
| ca-HepTh.txt.gz | Collaboration network of Arxiv High Energy Physics Theory category |
| cit-HepTh-abstracts.tar.gz | Paper meta information (see below) |
Example of paper meta information
Paper: hep-th/0002031
From: Maulik K. Parikh
Date: Fri, 4 Feb 2000 17:04:51 GMT (10kb)
Title: Confinement and the AdS/CFT Correspondence
Authors: D. S. Berman and Maulik K. Parikh
Comments: 12 pages, 1 figure, RevTeX
Report-no: SPIN-1999/25, UG-1999/42
Journal-ref: Phys.Lett. B483 (2000) 271-276
\\
We study the thermodynamics of the confined and unconfined phases of
superconformal Yang-Mills in finite volume and at large N using the AdS/CFT
correspondence. We discuss the necessary conditions for a smooth phase
crossover and obtain an N-dependent curve for the phase boundary.
\\