Published by Duke University Press since its inception in 1935, the Duke Mathematical Journal is one of the world's leading mathematical journals. DMJ emphasizes the most active and influential areas of current mathematics. Advance publication of articles online is available.

Top downloads over the last seven days

Boundary regularity of proper holomorphic mappingsSteven Bell and David CatlinVolume 49, Number 2 (1982)
Commutators of free random variablesAlexandru Nica and Roland SpeicherVolume 92, Number 3 (1998)
Rankin-Selberg L-functions in the level aspectE. Kowalski, P. Michel, and J. VanderKamVolume 114, Number 1 (2002)
Hypersurfaces of low degreeJoe Harris, Barry Mazur, and Rahul PandharipandeVolume 95, Number 1 (1998)
On ergodicity and mixing in topological transformation groupsHarvey B. Keynes and James B. RobertsonVolume 35, Number 4 (1968)
  • ISSN: 0012-7094 (print), 1547-7398 (electronic)
  • Publisher: Duke University Press
  • Discipline(s): Mathematics
  • Full text available in Euclid: 1935--
  • Access: By subscription only
  • Euclid URL:

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MR Citation Database MCQ (2014): 2.07
JCR (2014) Impact Factor: 1.578
JCR (2014) Five-year Impact Factor: 2.009
JCR (2014) Ranking: 18/310 (Mathematics)
Eigenfactor: Duke Mathematical Journal
SJR/SCImago Journal Rank (2014): 4.592

Indexed/Abstracted in: CompuMath Citation Index, Current Contents: Physical, Chemical, and Earth Sciences, International Bibliography of Periodical Literature (IBZ), ISI Science Citation Index Expanded, Magazines for Libraries, MathSciNet, Scopus, zbMATH

Featured article

The inverse Galois problem for $\mathrm{PSL}_{2}(\mathbb{F}_{p})$

David ZywinaVolume 164, Number 12 (2015)

We show that the simple group $\mathrm{PSL}_{2}(\mathbb{F}_{p})$ occurs as the Galois group of an extension of the rationals for all primes $p\geq5$. We obtain our Galois extensions by studying the Galois action on the second étale cohomology groups of a specific elliptic surface.