Femtet Help/Manual
 

Home / Examples / Acoustic Analysis [Mach] / Example 9: Better Accuracy of the Open Boundary

Example 9: Better Accuracy of the Open Boundary


General

  • The analysis domain other than the sphere is solved with the 2nd-order open boundary condition.
     

  • The analysis domain near the driving source is solved by FEM. The outside of the domain is solved using the directivity calculation method. As the 2nd-order absorbing open boundary is applicable only to the sphere, Femtet creates the sphere inside the analysis domain and the 2nd-order absorbing open boundary is applied thereto to perform analysis.
     

  • Obtain this session's project file. (Right-click and choose 'Save link as')


  • Results will vary depending on Femtet version and the PC environment.

Analysis Conditions

Item

Settings

Solver

Acoustic Analysis (Mach)

Analysis Space

3D

Analysis Type

Harmonic Analysis

Model unit

mm

 

Harmonic Analysis tab and Open Boundary tab are set as follows.

Tab

Setting Item

Settings

Harmonic Analysis

Frequency: Sweep Type

Single Frequency

Frequency: Sweep Values

1 [kHz]

Frequency Sweep

Discrete Sweep

Open Boundary

Types

Absorbing Boundary

Order of Absorbing Boundary

2nd-order

Radius of the Open Boundary

0.3 [m]

 

  • The inside of the radius of the open boundary is solved by FEM. The outside is solved by the directivity calculation.

 

Graphical Objects

Default value (50) is used for the general mesh size. The left figure below is the analysis object. The area encircled by the dots is analyzed by FEM. The area includes the respiratory sphere as a sound source. By utilizing the symmetry of the analysis model, it is made to be 1/8 model

 

Body Attributes and Materials

Body Number/Type

Body Attribute Name

Material Name

2/Solid

AIR

000_Air(*)

* Available from the material DB

 

Boundary Conditions

Boundary Condition Name/Topology

Tab

Boundary Condition Type

Setting

SYM_X/Face

Symmetry/Continuity

Symmetry

Reflective

SYM_Y/Face

Symmetry/Continuity

Symmetry

Reflective

SYM_Z/Face

Symmetry/Continuity

Symmetry

Reflective

Respiratory sphere/Face

Sound Wave

Pressure

1 [Pa]

Outer Boundary Condition *

Sound Wave

Rigid Wall

 

*Although the rigid wall is selected for the outer boundary condition, it does not function as the rigid wall because it is out of the domain for the finite element method.

Results

The sound pressure distribution is shown in the contour below left. The change of the sound pressure between A and B is shown in the graph below right.

To show the contour of the face including the respiratory sphere, [Full Model] is deselected. The division setting is changed from [Automatic] to [Number of Divisions] and 100 is set for the Number of Divisions.