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Duke Mathematical Journal

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Duke Mathematical Journal
TitleDuke Mathematical Journal
DisciplineMathematics
AbbreviationDuke Math. J.
PublisherDuke University Press
CountryUnited States
History1935–present
FrequencyBimonthly
Issn0012-7094
Eissn1547-7398

Duke Mathematical Journal is a peer-reviewed academic journal publishing research in pure mathematics. Founded in the 1930s, it has become a leading venue for work in algebra, analysis, geometry, topology, number theory, and mathematical physics. The journal is published by an academic press and is associated with a major private research university in the United States.

History

The journal was established in 1935 during a period of institutional expansion at Duke University, coinciding with developments at Institute for Advanced Study, Princeton University, Harvard University, Yale University, and Columbia University. Its early volumes appeared as mathematics departments across the United States grew alongside contemporaneous initiatives at Massachusetts Institute of Technology, University of Chicago, California Institute of Technology, Stanford University, and Cornell University. Founding editors drew on correspondences with mathematicians at École Normale Supérieure, University of Göttingen, University of Paris, University of Cambridge, and University of Oxford. Throughout the mid-20th century the journal published work related to programs led by figures connected to John von Neumann, André Weil, Emmy Noether, Henri Cartan, and Norbert Wiener, reflecting influences from centers like Bourbaki gatherings, conferences at International Congress of Mathematicians, and seminars associated with Institute Henri Poincaré. In the postwar era the journal paralleled growth at Princeton Plasma Physics Laboratory, Bell Laboratories, and collaborations with scholars linked to Clay Mathematics Institute and American Mathematical Society. Later decades saw articles tied to breakthroughs by researchers at University of California, Berkeley, New York University, University of Michigan, University of Illinois Urbana–Champaign, and University of Paris-Sud.

Scope and Editorial Policy

The journal’s scope encompasses research articles in algebraic geometry, analytic number theory, differential geometry, algebraic topology, symplectic geometry, representation theory, operator algebras, partial differential equations, and mathematical aspects of quantum field theory. Submissions are evaluated by peer referees drawn from institutions such as Princeton University, Massachusetts Institute of Technology, Harvard University, Stanford University, University of Cambridge, University of Oxford, ETH Zurich, Imperial College London, and University of Bonn. Editorial policy emphasizes originality, technical depth, and clarity consistent with standards championed by societies like the American Mathematical Society, London Mathematical Society, European Mathematical Society, and awards committees including those of the Fields Medal, Abel Prize, Wolf Prize, and Clay Research Award. The journal rejects expository surveys unless they present novel, rigorous results and prioritizes contributions that advance active programs associated with researchers connected to Alexander Grothendieck, Jean-Pierre Serre, Michael Atiyah, Isadore Singer, and Andrew Wiles.

Publication and Access

Published bimonthly by an academic press affiliated with its home university, the journal provides print and electronic editions. Distribution channels include library subscriptions from consortiums such as JSTOR-partner institutions and listings in indexing services maintained by entities like MathSciNet, Zentralblatt MATH, Scopus, and Web of Science. Access policies have evolved alongside open-access initiatives promoted by organizations including SPARC, Plan S, Wellcome Trust, and national funding agencies such as National Science Foundation, European Research Council, and National Institutes of Health (for mathematically relevant work). The journal offers options for author rights consistent with transformations in scholarly publishing exemplified by agreements with presses at Oxford University Press, Cambridge University Press, and Springer Nature.

Editorial Board and Notable Editors

The editorial board comprises editors and consulting editors from leading departments at Princeton University, Harvard University, Massachusetts Institute of Technology, Stanford University, University of California, Berkeley, University of Chicago, Columbia University, Yale University, University of Michigan, ETH Zurich, University of Bonn, Université Paris-Saclay, and Heidelberg University. Over its history the journal’s editors have included mathematicians whose careers intersected with those of John Milnor, Jean Bourgain, Pierre Deligne, Yakov Sinai, David Mumford, Gerd Faltings, Curtis T. McMullen, Edward Witten, Grigori Perelman, and Terence Tao. Editorial procedures reflect governance models used at learned societies such as the American Mathematical Society and editorial practices observed by journals like Annals of Mathematics, Inventiones Mathematicae, Journal of the American Mathematical Society, and Acta Mathematica.

Impact and Reception

The journal is widely cited in research areas connected to algebraic geometry, number theory, geometric analysis, and mathematical physics, with articles referenced in work by scholars at Princeton University, Institute for Advanced Study, Harvard University, Massachusetts Institute of Technology, Stanford University, University of California, Berkeley, ETH Zurich, University of Cambridge, Yale University, New York University, and Columbia University. Its publications have contributed to results honored by prizes such as the Fields Medal, Abel Prize, Wolf Prize, and recognition from national academies including the National Academy of Sciences and the Royal Society. The journal’s influence is reflected in citation databases managed by MathSciNet, Web of Science, and Scopus, and in curricular readings at graduate programs like those at Princeton University, Harvard University, Massachusetts Institute of Technology, Stanford University, and University of Cambridge. Critics and proponents alike compare its selectivity and editorial standards with those of Annals of Mathematics and Inventiones Mathematicae, situating it among leading international mathematics journals.

Category:Mathematics journals Category:Academic journals established in 1935