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Chapter 11: Using Sliding Meshes

This tutorial is divided into the following sections:

11.1.Introduction

11.2.Prerequisites

11.3.Problem Description

11.4.Setup and Solution

11.5.Summary

11.6.Further Improvements

11.1. Introduction

The analysis of turbomachinery often involves the examination of the transient effects due to flow interaction between the stationary components and the rotating blades. In this tutorial, the sliding mesh capability of ANSYS Fluent is used to analyze the transient flow in an axial compressor stage. The rotorstator interaction is modeled by allowing the mesh associated with the rotor blade row to rotate relative to the stationary mesh associated with the stator blade row.

This tutorial demonstrates how to do the following:

Create periodic zones.

Set up the transient solver and cell zone and boundary conditions for a sliding mesh simulation.

Set up the mesh interfaces for a periodic sliding mesh model.

Sample the time-dependent data and view the mean value.

11.2. Prerequisites

This tutorial is written with the assumption that you have completed one or more of the introductory tutorial Fluid Flow and Heat Transfer in a Mixing Elbow (p. 35) found in this manual and that you are familiar with the ANSYS Fluent tree and ribbon structure. Some steps in the setup and solution procedure will not be shown explicitly.

11.3. Problem Description

The model represents a single-stage axial compressor composed of two blade rows. The first row is the rotor with 16 blades, which is operating at a rotational speed of 37,500 rpm. The second row is the stator with 32 blades. The blade counts are such that the domain is rotationally periodic, with a periodic angle of 22.5 degrees. This enables you to model only a portion of the geometry, namely, one rotor blade and two stator blades. Due to the high Reynolds number of the flow and the relative coarseness of the mesh (both blade rows are composed of only 13,856 cells total), the analysis will employ the inviscid model, so that ANSYS Fluent is solving the Euler equations.

Release 2019 R1 - © ANSYS,Inc.All rights reserved.- Contains proprietary and confidential information

 

of ANSYS, Inc. and its subsidiaries and affiliates.

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