Geometric group theory is a branch of mathematics that studies infinite groups by associating them with geometric spaces or objects, investigating group properties through the geometric and topological characteristics of these associated spaces. This field utilizes geometric and topological methods to understand group structure and provides a powerful framework for addressing questions in algebra, topology, and geometry.
10.2K
Publications
386.4K
Citations
10.4K
Authors
2.3K
Institutions
Publications per year
2017–2026
637
Publications
10.2K
Research papers and scholarly works on Geometric Group Theory.
| Year | Citations | |
|---|---|---|
1989 | 3.4K | |
1969 | 2.1K | |
1966 | 1.7K | |
1987 | 1.6K | |
1967 | 1.3K |
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Leading researchers in Geometric Group Theory. Counts cover only their work on this concept, not their overall record.
| Publications | Citations | H-Index | |
|---|---|---|---|
MW Imperial College London | 23 | 1.8K | 19 |
CE The University of Western Australia | 34 | 1.3K | 18 |
RM University of Southern California | 22 | 1.4K | 18 |
LB University of Chicago | 21 | 1.8K | 18 |
WM University of Oregon | 20 | 1.3K | 17 |
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Leading universities and research organizations in Geometric Group Theory. Counts cover only their work on this concept, not their overall record.
| Publications | Citations | H-Index | |
|---|---|---|---|
 Paris, France | 200 | 6.7K | 41 |
 Ann Arbor, United States | 115 | 5.2K | 40 |
 Berkeley, United States | 129 | 10K | 38 |
 Chicago, United States | 112 | 5.6K | 36 |
 Jerusalem, Israel | 129 | 6.2K | 35 |
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Leading journals and conferences in Geometric Group Theory. Counts cover only their publications on this concept, not their overall record.
| Publications | Citations | H-Index | |
|---|---|---|---|
146 | 16.2K | 72 | |
538 | 19.1K | 63 | |
410 | 15.2K | 59 | |
132 | 9.7K | 55 | |
138 | 7.4K | 45 |
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