Riemannian Geometry

Riemannian Geometry is a branch of differential geometry that studies smooth manifolds equipped with a Riemannian metric, enabling the measurement of angles, lengths, and volumes through a positive-definite inner product on tangent spaces.

16K

Publications

785.8K

Citations

11.7K

Authors

2.7K

Institutions

Publications per year

2017–2026

1.9K

Authors

11.7K

  1. BC
    Bang‐Yen Chen

    Michigan State University, United States

    124 publications · 5.7K citations

    37

    h-index

  2. SY
    Shing–Tung Yau

    Harvard University, United States

    51 publications · 8.9K citations

    33

    h-index

  3. ZS
    Zhongmin Shen

    Indiana University – Purdue University Indianapolis, United States

    52 publications · 2.9K citations

    32

    h-index

  4. JC
    Jeff Cheeger

    Courant Institute of Mathematical Sciences, United States

    42 publications · 9.3K citations

    31

    h-index

  5. GT
    Gang Tian

    Princeton University, United States

    46 publications · 4.2K citations

    27

    h-index

1–5 of 11.7K

Venues

  1. Journal of Differential Geometry

    585 publications · 54.9K citations

    114

    h-index

  2. Annals of Mathematics

    251 publications · 41.5K citations

    107

    h-index

  3. Inventiones mathematicae

    208 publications · 19.5K citations

    80

    h-index

  4. Transactions of the American Mathematical Society

    TRAN · 415 publications · 20.9K citations

    72

    h-index

  5. Duke Mathematical Journal

    DMJ · 199 publications · 13.9K citations

    65

    h-index

1–5