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.
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A. Brooks, Thomas J.R. Hughes · Computer Methods in Applied Mechanics and Engineering · 1982 · 5.3K citations
Numerical solution of the Navier-Stokes equations
Alexandre J. Chorin · Mathematics of Computation · 1968 · 5.3K citations
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Czech Academy of Sciences, Institute of Mathematics, Czechia
80 publications · 4.8K citations
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Centre National de la Recherche Scientifique
Paris, France
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Stanford University
Stanford, United States
82 h-index
336 publications
49.4K citations
Courant Institute of Mathematical Sciences
New York, United States
77 h-index
237 publications
33.2K citations
California Institute of Technology
Pasadena, United States
66 h-index
260 publications
40.2K citations

Langley Research Center
Hampton, United States
66 h-index
403 publications
30.7K citations

University of Minnesota
Minneapolis, United States
65 h-index
264 publications
24K citations

Sorbonne Université
Paris, France
61 h-index
302 publications
17K citations
New York University
New York, United States
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217 publications
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