Navier-stokes Equations

Navier-Stokes Equations is a system of nonlinear partial differential equations in fluid dynamics that governs the motion of viscous (typically Newtonian) fluids by expressing conservation of mass and momentum with explicit inclusion of pressure and viscous stress effects.

20.3K

Publications

1.2M

Citations

22K

Authors

4.1K

Institutions

Publications per year

2017–2026

4.1K

Authors

22K

  1. TH
    Tasawar Hayat

    Quaid-i-Azam University, Pakistan

    129 publications · 7.1K citations

    47

    h-index

  2. ES
    Edriss S. Titi

    University of California, Irvine, United States

    71 publications · 5.2K citations

    44

    h-index

  3. ZX
    Zhouping Xin

    Chinese University of Hong Kong, Hong Kong SAR China

    64 publications · 5.3K citations

    37

    h-index

  4. EF
    Eduard Feireisl

    Czech Academy of Sciences, Institute of Mathematics, Czechia

    80 publications · 4.8K citations

    37

    h-index

  5. MG
    Max Gunzburger

    Florida State University, United States

    48 publications · 3.9K citations

    32

    h-index

1–5 of 22K

Venues

  1. Journal of Computational Physics

    849 publications · 102.9K citations

    142

    h-index

  2. Journal of Fluid Mechanics

    800 publications · 73.2K citations

    126

    h-index

  3. Archive for Rational Mechanics and Analysis

    384 publications · 33.4K citations

    97

    h-index

  4. 86

    h-index

  5. Physics of Fluids

    466 publications · 26.6K citations

    79

    h-index

1–5