Solar Chimney for a Room HVAC, ANSYS Fluent CFD Simulation Training

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The problem is simulating the HVAC inside the room using a solar chimney.

This product includes Geometry & Mesh file and a comprehensive Training Movie.

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Project Description

The problem is simulating the HVAC inside the room considering a solar chimney by ANSYS Fluent software. The present model consists of two main parts, including the interior of the room and a sloping solar chimney on the ceiling of the room. The solar chimney consists of glass plates on its side surfaces that are in contact with the environment and, as a transparent medium, receive the solar energy and also have a plate on its back as a heat-absorbing surface. It is assumed that the adsorbent surface behind the chimney has a constant temperature of 335.15 K, while the glass surface in contact with the external environment has heat transfer with its surroundings.

The ambient air temperature is 308.15 K and the convection heat transfer coefficient is 8 Wm-2.K-1. It is also assumed that the heat received from sunlight inside the chimney creates a constant heat source inside the chimney, equivalent to 15000 W.m-3. The airflow from the inlet section at the bottom of the room has a pressure-inlet boundary condition; In this way, this incoming airflow at a temperature of 308.15 K is sucked into the room by the heat of the solar chimney and is transferred to the environment outside the room.

Geometry & Mesh

The 2-ِD geometry of the present model is carried out using Design Modeler software. The geometry of the model consists of two parts, including a room measuring 2 m⨯3 m and a solar chimney with a length of 2 m, with a slope of 45 degrees to the ceiling of the room and with a width of 0.15 m. The figure below shows an overview of the model’s geometry.

solar chimney

The meshing of the present model has been done using convection software. The mesh type is structured and the element number is 42846. The figure below shows a view of the mesh.

solar chimney Mr CFD

CFD Simulation

To simulate the present model, several assumptions are considered, which are:

  • The solver is based on a pressure-based perspective.
  • The simulation examines both the fluid behavior and the thermal (heat transfer) behavior of the model.
  • The present model is steady-state.
  • The effect of gravity on the fluid is considered to be 9.81 m.s-2.

The following is a summary of the steps for defining a problem and its solution:

k-epsilon Viscous model
standard k-epsilon model
standard wall function near-wall treatment
on Energy
Boundary conditions (Solar Chimney)
pressure-inlet Inlet
00 pa gage pressure
308.15 K temperature
Pressure outlet Outlet
0 pascal gauge pressure
wall wall absorbing
335.15 K temperature
wall wall room and wall glass
308.15 K free stream temperature convection
8 W.m-2.K-1 heat transfer coefficient
Solution Methods (Solar Chimney)
SIMPLE   Pressure-velocity coupling
Second-order pressure Spatial discretization
second-order upwind momentum
first-order upwind turbulent dissipation rate
first-order upwind turbulent kinetic energy
Initialization (Solar Chimney)
Standard Initialization method
-0.15 m.s-1 x-velocity
0 m.s-1 y-velocity
0 pascal gauge pressure

Solar Chimney Results

After the solution process is completed, two-dimensional contours of pressure, temperature, and velocity, as well as pathlines and velocity vectors, are obtained. Also, the diagram of temperature distribution in the transverse direction at a point in the middle of the solar chimney (at a distance of one meter from the inlet and outlet of the chimney) and the graph of velocity changes in the transverse direction in the chimney outlet section is obtained.

Solar Chimney Analysis

The temperature profile at a point in the solar chimney at a distance of 1 m from the chimney inlet in the chimney with a thickness of 0.15 m has been obtained and compared with the temperature profile of the same case in the article.

solar chimney Mr CFD


You can obtain Geometry & Mesh file, and a comprehensive Training Movie which presents how to solve the problem and extract all desired results.


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