2.1. Elements Used in an Acoustic Analysis

These elements are available for acoustic analysis:

Element properties are as follows:

Table 2.1: Acoustic Element Properties

Element Attribute Degrees of Freedom per Node
FLUID129 2D 2- or 3-node line

PRES

FLUID2432D 4-node quadrilateral with triangle degeneracy

UX, UY, PRES (coupled element)

PRES (uncoupled element)

ENKE (room acoustics)

PRES (auxiliary VX, VY, ENKE for transient perfectly matched layers)

FLUID2442D 8-node quadrilateral with triangle degeneracy

UX, UY, PRES (coupled element)

PRES (uncoupled element)

ENKE (room acoustics)

UX, UY, VX, VY, TEMP, PRES (coupled viscous-thermal element)

VX, VY, TEMP, PRES (uncoupled viscous-thermal element)

UX, UY, PRES (poroelastic element)

PRES (auxiliary VX, VY, ENKE for transient perfectly matched layers)

FLUID30 3D 8-node hexagonal with prism with tetrahedral and pyramid degeneracy

UX, UY, UZ, PRES (coupled element)

PRES (uncoupled element)

ENKE (room acoustics)

PRES (auxiliary VX, VY, VZ, ENKE for transient perfectly matched layers)

FLUID130 3D 4- or 8-node quadrilateral surface with triangle degeneracy

PRES

FLUID220 3D 20-node hexagonal with pyramid and prism degeneracy

UX, UY, UZ, PRES (coupled element)

PRES (uncoupled element)

ENKE (room acoustics)

UX, UY, UZ, VX, VY, VZ, TEMP, PRES (coupled viscous-thermal element)

VX, VY, VZ, TEMP, PRES (uncoupled viscous-thermal element)

UX, UY, UZ, PRES (poroelastic element)

PRES (auxiliary VX, VY, VZ, ENKE for transient perfectly matched layers)

FLUID221 3D 10-node tetrahedral

UX, UY, UZ, PRES (coupled element)

PRES (uncoupled element)

ENKE (room acoustics)

UX, UY, UZ, VX, VY, VZ, TEMP, PRES (coupled viscous-thermal element)

VX, VY, VZ, TEMP, PRES (uncoupled viscous-thermal element)

UX, UY, UZ, PRES (poroelastic element)

PRES (auxiliary VX, VY, VZ, ENKE for transient perfectly matched layers)


One element shape (hexahedral, wedge, or tetrahedral), or any combination of shapes, can be used in a 3D acoustic model. The pyramid elements are transitional elements between the hexahedral and tetrahedral elements.

Example 2.1: Creating Mixed Hexahedral and Wedge Elements

/prep7
et,1,220         ! define hexahedral element
et,11,200,5      ! define 2D 6-node triangle mesh element
et,12,200,7      ! define 2D 8-node quadrilateral mesh element
rect,0,1,0,1     ! create area 1
rect,1,2,0,1     ! create area 2
aglue,all        ! glue areas together
esize,0.25       ! define the element size
asel,s,loc,x,0,1 ! select area 1
type,11          ! select triangle element type
mshape,1         ! define the triangle element shape
amesh,all        ! mesh area 1 with triangle mesh element
asel,s,loc,x,1,2 ! select area 2
type,12          ! select quadrilateral mesh element type
mshape,0         ! define the element quadrilateral shape
amesh,all        ! mesh area 2 with quadrilateral mesh element
alls
esize,,4         ! define element operation
type,1           ! select hexahedral element
asel,s,loc,z,0   ! select 2D element
vext,all,,,0,0,1 ! create 3D elements by extruding 2D elements
fini

Example 2.2: Creating Mixed Hexahedral, Pyramid, and Tetrahedral Elements

/prep7
ch=10.16e-3
cw=22.86e-3
cl=2.e-2
h=2.e-3
et,1,220,1                       ! define hexahedral element
et,2,221,1                       ! define tet element
block,-cw/2,0,-ch/2,ch/2,0,cl/2  ! create volume 1
block,-cw/2,0,-ch/2,ch/2,cl/2,cl ! create volume 2
vglue,all                        ! glue volumes together
esize,h                          ! define element size
type,1                           ! select hexahedral element type
mshape,0,3d                      ! define hexahedral mesh
mshkey,1                         ! use mapped mesh
vmesh,1                          ! mesh first volume
mshape,1,3d                      ! define tetrahedral element
mshkey,0                         ! use free meshing
vmesh,3                          ! mesh second mesh
tchg,220,221,2                   ! convert degenerated brick into tet
fini

Although a geometrically complex structure can be meshed with tetrahedral elements, it may require many elements and lead to a more computationally expensive simulation. Even a regularly shaped volume may require many tetrahedral elements if it has a very large aspect ratio. In such a case, hexahedral or wedge elements are a better choice.