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The equation, which is recognized as significant within fluid dynamics, asserts that mass multiplied by fluid particle acceleration is relative to outside forces working upon it. Navier-Stokes equations can work with Newtonian and non-Newtonian, as well as compressible and incompressible fluids. The equations represent what's occurring in movement of fluids as related to internal forces such as volume, electromagnetic and gravity, and surface forces (for examples, shear and pressure). Navier-Stokes derives its name from Claude-Louis Navier and George Gabriel Stokes, a French engineer and Irish mathematician and physicist, respectively. Navier studied viscosity (friction) and its relationship to the issue of viscous fluids. Stokes expanded on what Navier had done and worked to come up with solutions for two-dimensional flows.
Digital Engineering June 2026
In the latest issue of Digital Engineering, we focus on automotive design innovations, including light and sound simulation, additive manufacturing applications. Our editors head to NVIDIA GTC and RAPID+TCT, and we investigate whether you can…
May 2026 Special Focus: Artificial Intelligence in Design and Simulation
In this Special Focus Issue, learn about the latest developments in the integration of artificial intelligence into engineering workflows.
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