Symmetric Function Theory

Symmetric Function Theory is a branch of algebraic combinatorics that systematically studies symmetric functions—formal power series invariant under permutations of variables—as they relate to the representation theory of symmetric groups and general linear groups, with deep connections to Young tableaux, Schur functions, and Hall algebras.

541

Publications

25.6K

Citations

704

Authors

403

Institutions

Publications per year

2017–2026

58

Authors

704

  1. JT
    Jean‐Yves Thibon

    Laboratoire d'Informatique Gaspard-Monge, France

    18 publications · 1.4K citations

    16

    h-index

  2. JB
    Jeffrey B. Remmel

    University of California San Diego, United States

    12 publications · 673 citations

    11

    h-index

  3. JN
    Jean-Christophe Novelli

    Laboratoire d'Informatique Gaspard-Monge, France

    10 publications · 327 citations

    10

    h-index

  4. AM
    Adriano M. Garsia

    University of California San Diego, United States

    10 publications · 298 citations

    10

    h-index

  5. IP
    I. P. Goulden

    University of Waterloo, Canada

    9 publications · 444 citations

    9

    h-index

1–5 of 704

Venues

  1. arXiv (Cornell University)

    Repository · 23 publications · 539 citations

    15

    h-index

  2. IEEE Transactions on Information Theory

    17 publications · 1.4K citations

    15

    h-index

  3. Journal of Combinatorial Theory Series A

    20 publications · 581 citations

    15

    h-index

  4. Advances in Mathematics

    19 publications · 1.8K citations

    14

    h-index

  5. ArXiv.org

    Repository · 16 publications · 645 citations

    13

    h-index

1–5