Neural-Inspired Spectral–Temporal Continuation for Smooth Global Navier–Stokes Solutions on T³ [PDF]
Recent advances demonstrate that generative adversarial networks can approximate fluid flows by reframing computational fluid dynamics as image-to-image translation, and motivated by continuity mechanisms in transformer architectures that maintain ...
Camlin, Jeffrey
core +1 more source
PSEUDOSPECTRAL SOLUTION OF THE TWO-DIMENSIONAL NAVIER{STOKES EQUATIONS IN A DISK
AMS subject classifcations. 76D05, 35Q30, 65M70, 65N35 PII. S1064827597330157An efficient and accurate algorithm for solving the two-dimensional (2D) incompressible Navier-Stokes equations on a disk with no-slip boundary conditions is described.
Torres, David J., Coutsias, Evangelos A.
core
A parametric comparison of solutions of the full Navier-Stokes equations and the full viscous shock layer (FVSL) equations is presented. These equations are both widely used for modelling of steady supersonic viscous gas flows.
Müller, Siegfried +5 more
core
This paper is concerned with the convergence rates of the global strong solutions to the motionless state with constant density of the compressible Navier-Stokes equations in the whole space. The optimal decay estimates in critical spaces are established
オキタ, マサトシ +2 more
core
Stationary Non-Newtonian Fluid Flows in Channel-like and Pipe-like Domains
This paper is concerned with stationary non-Newtonian fluid in an unbounded domain which geometrically is channel-like in 2-d or axisymmetric pipe-like in 3-d.
Fontelos, Marco A. +3 more
core
A Quasi-Onedimensional Approach for Hypersonic Stagnation-Point Flows
An approximate method for the efficient calculation of stagnation streamline quantities in hypersonic flows about spheres or cylinders is suggested.
Lehr- Und Forschungsgebiet Fur Mechanik +2 more
core
COMPUTING ILL-POSED TIME-REVERSED 2D NAVIER-STOKES EQUATIONS, USING A STABILIZED EXPLICIT FINITE DIFFERENCE SCHEME MARCHING BACKWARD IN TIME. [PDF]
Carasso AS.
europepmc +1 more source
Asymptotic Behavior Of The Solutions To A One-Dimensional Motion Of Compressible Viscous Fluids
. We study the one-dimensional motion of the viscous gas represented by the system v t -ux = 0, u t +p(v)x = ¯(ux=v)x +f \GammaR x 0 v dx; t \Delta , with the initial and the boundary conditions (v(x; 0); u(x; 0)) = (v 0 (x); u 0 (x)), u(0; t) = u ...
Shigenori Yanagi
core
STABLE EXPLICIT STEPWISE MARCHING SCHEME IN ILL-POSED TIME-REVERSED 2D BURGERS' EQUATION. [PDF]
Carasso AS.
europepmc +1 more source
A regularity criterion for the Navier-Stokes equations in terms of the pressure gradient
Bosia Stefano +2 more
doaj +1 more source

