Recent papers
Recent papers on the Goldbach conjecture, surfaced by the prominence of their authors in this directory.
Showing 15 papers, ranked by the Top 100 standing of their authors then by recency. Authors who appear in the Top 100 are shown in bold.
Most cited (all time)
The ten most-cited Mathematics works on the Goldbach conjecture, by citation count in OpenAlex. Results are filtered to the Mathematics field (OpenAlex field 26) and ranked by total citations.
The Top 100 ranking is designed to capture prominent, currently active researchers. If an author in this table is not linked to a profile, it is usually because they are deceased or less active than the researchers in the ranking, not because they are less significant to the field.
| # | Title | Authors | Year | Citations |
|---|---|---|---|---|
| 1 | Sharp Constants in the Hardy-Littlewood-Sobolev and Related Inequalities DOI | Élliott H. Lieb | 1983 | 1,094 |
| 2 | Sharp constants in the Hardy-Littlewood-Sobolev and related inequalities DOI | Élliott H. Lieb | 2002 | 951 |
| 3 | The Hardy-Littlewood Method DOI | R. C. Vaughan | 1997 | 690 |
| 4 | Morrey spaces and Hardy-Littlewood maximal function | Filippo Chiarenza | 1987 | 488 |
| 5 | Bounded gaps between primes DOI | Zhang Yitang | 2014 | 466 |
| 6 | Hardy‐Littlewood Maximal Operator, Singular Integral Operators and the Riesz Potentials on Generalized Morrey Spaces DOI | Eiichi Nakai | 1994 | 458 |
| 7 | Hardy-Littlewood theory for semigroups DOI | N. Th. Varopoulos | 1985 | 340 |
| 8 | On the Representation of a Larger Even Integer as the Sum of a Prime and the Product of at Most Two Primes | Chen Jing-Run | 1973 | 337 |
| 9 | Small gaps between primes DOI | James Maynard | 2014 | 311 |
| 10 | The dual of an inequality of Hardy and Littlewood and some related inequalities DOI | T. M. Flett | 1972 | 285 |