Results 161 to 170 of about 3,247,968 (335)
ON THE E. HOPF'S WEAK SOLUTION OF THE INITIAL VALUE PROBLEM FOR THE NAVIER-STOKES EQUATIONS
Wasao Sibagaki, Hisako RIKIMARU
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Space‐Time Modeling and Numerical Simulations of Non‐Newtonian Fluids Using Internal Variables
Based on Hamilton's principle, the study focuses on a novel strategy for the modeling of non‐Newtonian fluids with the help of internal variables. Here, the viscosity evolves locally in space and time. Three configurations are numerically implemented, namely channel flow, a benchmark, and a lid‐driven cavity.
Philipp Junker, Thomas Wick
wiley +1 more source
200 years of the Navier–Stokes equation
The year 2022 marked the 200th anniversary of the first appearance of the Navier–Stokes equation, a landmark in Fluid Dynamics introduced by Claude-Louis Navier in 1822.
Sylvio R. Bistafa
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ASYMPTOTIC EQUIVALENCE OF THE NAVIER-STOKES AND NONLINEAR BOLTZMANN EQUATIONS
H. Grad
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Compared to experimental data of thermophysical properties of NFs, semi‐empirical models cannot estimate FOM correctly. For all working fluids, applying a converging channel instead of the canonical case was inefficient. Diverging channel was always favored compared to the canonical case. For less effective NFs, both lowering the reference velocity and
Mahmoud Jourabian, Mehrdad Raeesi
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Resolution numerique des equations de Navier-Stokes pour les fluides compressibles [PDF]
R. Peyret, H. Viviand
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Error Analysis of a Pressure‐Correction Method With Explicit Time‐Stepping
We study explicit variants of this well‐established pressure‐correction scheme for solving the Navier–Stokes equations. Step 3 is replaced by an explicit time‐integration method. We give the complete error analysis for this scheme that allows for highly efficient implementations.
Utku Kaya, Thomas Richter
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The nested block preconditioning technique for the incompressible Navier-Stokes equations with emphasis on hemodynamic simulations. [PDF]
Liu J, Yang W, Dong M, Marsden AL.
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Accelerating Vortex Particle Methods by Downsampling the Vorticity Field Representation
This paper presents two downsampling algorithms for vortex particle methods (VPMs) that reduce the number of computational elements representing the vorticity field. The two methods demonstrate significant reductions in particle count and computation time in benchmark cases at a cost of diffusive errors.
Jakub Siemaszko+2 more
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