From Wikipedia, the free encyclopedia
Geometric and Functional Analysis
Discipline mathematics
LanguageEnglish
Edited by Vitali Milman (editor-in-chief), Simon Donaldson, Mikhail Gromov, Larry Guth, Boáz Klartag, Leonid Polterovich, Peter Sarnak.
Publication details
History1991-present
Publisher
Birkhauser, Springer-Verlag
FrequencyBimonthly
2.2 (2022)
Standard abbreviations
ISO 4Geom. Funct. Anal.
Indexing
CODEN GFANFB
ISSN 1016-443X (print)
1420-8970 (web)
LCCN 92642625
OCLC no. 612537493
Links

Geometric and Functional Analysis (GAFA) is a mathematical journal published by Birkhäuser, an independent division of Springer-Verlag. The journal is published bi-monthly.

The journal publishes major results on a broad range of mathematical topics related to geometry and analysis. [1] GAFA is both an acronym and a part of the official full name of the journal.

History

GAFA was founded in 1991 by Mikhail Gromov and Vitali Milman. The idea for the journal was inspired by the long-running Israeli seminar series "Geometric Aspects of Functional Analysis" of which Vitali Milman had been one of the main organizers in the previous years. The journal retained the same acronym as the series to stress the connection between the two. [2]

Journal information

The journal is reviewed cover-to-cover in Mathematical Reviews and zbMATH Open and is indexed cover-to-cover in the Web of Science. According to the Journal Citation Reports, the journal has a 2022 impact factor of 2.2. [3]

The journal has seven editors: Vitali Milman (editor-in-chief), Simon Donaldson, Mikhail Gromov, Larry Guth, Boáz Klartag, Leonid Polterovich, and Peter Sarnak. [4]

See also

References

  1. ^ [1], Geometric and Functional Analysis.
  2. ^ Vitali D. Milman and Gideon Schechtman (Editors). Geometric Aspects of Functional Analysis: Israel Seminar 2002-2003. Lecture Notes in Mathematics, vol. 1850. Springer-Verlag, New York, 2004. ISBN  978-3-540-22360-3; pp. vii–viii.
  3. ^ [2], Geometric and Functional Analysis
  4. ^ [3], Geometric and Functional Analysis. Accessed February 2, 2024.
From Wikipedia, the free encyclopedia
Geometric and Functional Analysis
Discipline mathematics
LanguageEnglish
Edited by Vitali Milman (editor-in-chief), Simon Donaldson, Mikhail Gromov, Larry Guth, Boáz Klartag, Leonid Polterovich, Peter Sarnak.
Publication details
History1991-present
Publisher
Birkhauser, Springer-Verlag
FrequencyBimonthly
2.2 (2022)
Standard abbreviations
ISO 4Geom. Funct. Anal.
Indexing
CODEN GFANFB
ISSN 1016-443X (print)
1420-8970 (web)
LCCN 92642625
OCLC no. 612537493
Links

Geometric and Functional Analysis (GAFA) is a mathematical journal published by Birkhäuser, an independent division of Springer-Verlag. The journal is published bi-monthly.

The journal publishes major results on a broad range of mathematical topics related to geometry and analysis. [1] GAFA is both an acronym and a part of the official full name of the journal.

History

GAFA was founded in 1991 by Mikhail Gromov and Vitali Milman. The idea for the journal was inspired by the long-running Israeli seminar series "Geometric Aspects of Functional Analysis" of which Vitali Milman had been one of the main organizers in the previous years. The journal retained the same acronym as the series to stress the connection between the two. [2]

Journal information

The journal is reviewed cover-to-cover in Mathematical Reviews and zbMATH Open and is indexed cover-to-cover in the Web of Science. According to the Journal Citation Reports, the journal has a 2022 impact factor of 2.2. [3]

The journal has seven editors: Vitali Milman (editor-in-chief), Simon Donaldson, Mikhail Gromov, Larry Guth, Boáz Klartag, Leonid Polterovich, and Peter Sarnak. [4]

See also

References

  1. ^ [1], Geometric and Functional Analysis.
  2. ^ Vitali D. Milman and Gideon Schechtman (Editors). Geometric Aspects of Functional Analysis: Israel Seminar 2002-2003. Lecture Notes in Mathematics, vol. 1850. Springer-Verlag, New York, 2004. ISBN  978-3-540-22360-3; pp. vii–viii.
  3. ^ [2], Geometric and Functional Analysis
  4. ^ [3], Geometric and Functional Analysis. Accessed February 2, 2024.

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