Concepedia

Concept

navier-stokes equations

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7.7K

Publications

503.8K

Citations

9.9K

Authors

2.3K

Institutions

About

Navier-stokes equations is a foundational system of nonlinear partial differential equations that describe the motion of viscous fluid substances. Derived from the application of Newton's second law and conservation of mass and energy to fluid elements, they constitute a central academic concept and methodological approach in fluid dynamics, essential for modeling and analyzing flow phenomena across diverse scientific and engineering disciplines.

Top Authors

Rankings shown are based on concept H-Index.

ZX

Chinese University of Hong Kong

EF

Czech Academy of Sciences, Institute of Mathematics

ES

University of California, Irvine

RT

Indiana University Bloomington

AN

Université de Toulon

Top Institutions

Rankings shown are based on concept H-Index.

Ames Research Center

Mountain View, United States

Langley Research Center

Hampton, United States

Stanford University

Stanford, United States

Princeton University

Princeton, United States