Mathematicians
Richard Courant,
Otto Neugebauer, and
Harald Bohr, together with the publisher Ferdinand Springer, took the initiative for a new mathematical reviewing journal.
Harald Bohr worked in Copenhagen. Courant and Neugebauer were professors at the
University of Göttingen. At that time, Göttingen was considered one of the central places for mathematical research, having appointed mathematicians like
David Hilbert,
Hermann Minkowski,
Carl Runge, and
Felix Klein, the great organiser of mathematics and physics in Göttingen. His dream of a building for an independent mathematical institute with a spacious and rich reference library was realised four years after his death. The credit for this achievement is particularly due to
Richard Courant, who convinced the
Rockefeller Foundation to donate a large amount of money for the construction. The service was founded in 1931, by
Otto Neugebauer as
Zentralblatt für Mathematik und ihre Grenzgebiete. It contained the bibliographical data of all recently published mathematical articles and book, together with
peer reviews done by mathematicians over the world. In the preface to the first volume, the intentions of Zentralblatt are formulated as follows:
Zentralblatt and the
Jahrbuch über die Fortschritte der Mathematik had in essence the same agenda, but
Zentralblatt published several issues per year. An issue was published as soon as sufficiently many reviews were available, in a frequency of three or four weeks. Some of them helped start
Mathematical Reviews, a competing publication. The electronic form was provided under the name
INKA-MATH (
acronym for
Information System
Karlsruhe-Database on
Mathematics) since at least 1980. The name was later shortened to
Zentralblatt MATH. In addition to the print issue, the services were offered online under the name
zbMATH since 1996. Since 2004 older issues were incorporated back to 1826. The printed issue was discontinued in 2013. Since January 2021, the access to the database is now open under the name
zbMATH Open. ==
Jahrbuch über die Fortschritte der Mathematik ==