i10 Productivity
Rankings
National University of Kaohsiung ScientistsNatural Sciences / Mathematical Sciences i10 Productivity Rankings 2024
Productivity Rankings is a unique service offered only by “AD Scientific Index”. This is a ranking system derived from the i10 index in order to show the productivity of the scientist in publishing scientific articles of value. Productivity Rankings is an instrument that lists productive scientists in a given area, discipline, university, and country and can guide the development of meaningful incentives and academic policies. The world rankings, regional rankings, and university rankings of scientists in this table are developed based on the total i10 index. Click for "last 6 years' i10 index". Also see: Universities Rankings 2024 (Sort by : Total i10 Index) and Universities Rankings 2024 (Sort by : Last 6 Years i10 Index)
| Total i10 Index | AD Scientific Index - World Scientists i10 Productivity Rankings - 2024 | i10 Index Metrics | ||||||||
|---|---|---|---|---|---|---|---|---|---|---|
| University Rank | Country Rank | Region Rank | World Rank | Name | Country | University / Institution |
Subject Research Areas |
Total | Last 6 Year | Last 6 year/total |
| 7 | 1,999 | 57,317 | 292,407 |
Taiwan |
National University of Kaohsiung
|
Natural Sciences / Mathematical Sciences
Semilinear elliptic equations | Variational methods | |
47 | 34 | 0.723 | |
| 23 | 4,324 | 133,361 | 636,616 |
Taiwan |
National University of Kaohsiung
|
Natural Sciences / Mathematical Sciences
math | |
20 | 4 | 0.200 | |
| 25 | 4,625 | 144,121 | 684,264 |
Taiwan |
National University of Kaohsiung
|
Natural Sciences / Mathematical Sciences
mathematics | |
18 | 1 | 0.056 | |
| 33 | 7,219 | 265,740 | 1,137,120 |
Taiwan |
National University of Kaohsiung
|
Natural Sciences / Mathematical Sciences
Discrete multivariate analysis | Network analysis | Computational statistics | |
6 | 0 | 0.000 | |
| 34 | 7,414 | 282,289 | 1,184,652 |
Taiwan |
National University of Kaohsiung
|
Natural Sciences / Mathematical Sciences
Linear algebra | Tensor eigenvalue problem | Matrix analysis | |
5 | 4 | 0.800 | |