Isometric view of the two branches channel manifold cut in half.
Halved two branches channel manifold.
This is an assignment for my ME-441 Computer Simulation and Analysis class. In the Computer Simulation and Analysis class ANSYS Workbench and Discovery AIM were used extensively to simulate. Instructions were provided, and sometimes the models, either from Creo Parametric or SolidWorks, were provided as well. Some assignments however need the objects to be modelled from scratch or modified before hand.
In this assignment, a two branches channel manifold undergoes a flow simulation using ANSYS Workbench Fluid Flow (Fluent). Only half of the model is needed in this analysis, so the object was symmetrically cut in half. The fluid used in this analysis is water. The inside diameter of the main pipe is 0.1143 m, while the diameter of both pipe channels are 0.05865 m.
The theoretical calculations goes:
Fluid properties of water
Density, p = 1,000 kg/m^3
Viscosity, u = 8 x 10^-4 kg/m-s
Hydraulic diameter
D_h = (4*A)/P_w = (4*(pi*d^2 / 4)) / pi*d = d = 0.1143 m
Reynolds number
Velocity, v = 1 m/s
R_e = (p * v * D_h) / u = (1,000 kg/m^3 * 1 m/s * 0.1143 m) / 8 x 10^-4 kg/m-s = 142,875
Because the Reynolds number is greater than 2,000, the flow is turbulent.
From the simulation, the velocity vector plots, contour plot of velocity and pressure distribution, and velocity streamline plot are presented below.
Velocity vector of the fluid flow.
Pressure contour of the fluid flow.
Velocity contour of the fluid flow.
Velocity streamline of the fluid flow.