FEATool Multiphysics

Fluid Dynamics Showcase Models - Page 3

fluid-dynamics
fluid-dynamics
Heat Exchanger

Heat Exchanger

Heat Exchanger

Heat Exchanger

This heat exchanger example illustrates the multiphysics modeling capabilities of FEATool. The model consists of a series of heated pipes surrounded by a fluid at a lower temperature, and features effects of both free and forced convection. Two types of physical phenomena are considered, fluid flow which is modeled by …

Laminar Channel Flow

Laminar Channel Flow

Laminar Channel Flow

Laminar Channel Flow

Stationary and incompressible laminar Poiseuille flow in a two- dimensional rectangular channel. With a constant inflow profile u(0,y) = Umax and fixed no-slip walls, a fully developed laminar parabolic profile, u(y,L) = Umax4/h2y(h-y) is expected to develop at the outflow. This model is available as an automated …

Potential Flow Over an Airfoil

Potential Flow Over an Airfoil

Potential Flow Over an Airfoil

Potential Flow Over an Airfoil

This example models and simulates the flow field around the cross section of a NACA airfoil using the inviscid potential equation. The potential field is here modeled with the classic Laplace PDE equation with a correction for the discontinuity at the trailing edge (the Kutta condition). On the boundaries, there is …

Shallow Water Equations

Shallow Water Equations

Shallow Water Equations

Shallow Water Equations

This example models a moving wave in a pool of shallow water. Although these types of fluid flows are governed by the full three-dimensional Navier-Stokes equations, they can be simplified with a two dimensional approximation, where the z-dimension is replaced with a variable h for the unknown free surface height …

Supersonic Flow Over an Obstacle

Supersonic Flow Over an Obstacle

Supersonic Flow Over an Obstacle

Supersonic Flow Over an Obstacle

Steady inviscid flow over a cylindrical bump using the compressible Euler equations. The flow at the inlet is supersonic with Ma = 1.4 resulting in a series of reflected shock waves as the flow hits the obstacle]. The obstacle could represent anything from a protrusion on an aircraft wing to a structural feature in a …

Vortex Flow

Vortex Flow

Vortex Flow

Vortex Flow

This example studies the time dependent decay from introducing standing vortices in a periodic domain. Due to the even spacing and counter rotation, the vortices will stay in place and simply loose intensity with time, and eventually the flow will return to a perfectly steady state. This is in fact one of the few model …

Modeling and Simulation of Axisymmetric Swirl Flow

Axisymmetric Swirling Flows

Axisymmetric Swirling Flows

Modeling and Simulation of Axisymmetric Swirl Flow

Fluid flows with swirl effects can occur in rotationally symmetric geometries where the azimuthal or angular velocity component is non-zero. In this case one must solve the fully three-dimensional Navier-Stokes equations. However, due to the assumption that azimuthal variations can be neglected, it is still sufficient …