Frequency Bushing

Component Name

ac_frequency_bushing

Description

This component is based on a GFORCE element. The damping coefficients of the GFORCE are interpreted as the loss angles. The forces in the x- and y-plane and the moments along the x- and y-axis are interpolated elliptical. The z force and moment are mapped directly from the splines.
Similar to the standard bushing in Adams Car (ac_bushing) linear bushing property files can be defined to account for compliance in the I part and J part.

Specification

.ARIDE.attachments.ac_frequency_bushing

Parameters

 
Parameter:
Type:
Function:
property_file
string variable
name of property file
property_file_I
string variable
name of property file for the I part compliance
property_file_J
string variable
name of property file for the J part compliance
t_preload_x
real variable
translational preload
t_preload_y
real variable
translational preload
t_preload_z
real variable
translational preload
r_preload_x
real variable
rotational preload
r_preload_y
real variable
rotational preload
r_preload_z
real variable
rotational preload
t_offset_x
real variable
translational offset
t_offset_y
real variable
translational offset
t_offset_z
real variable
translational offset
r_offset_x
real variable
rotational offset
r_offset_y
real variable
rotational offset
r_offset_z
real variable
rotational offset
i_geoMarker
marker
geometry ref marker
j_geoMarker
marker
geometry ref marker
geoRadius
real variable
geometry radius
geoLength
real variable
geometry length

Request Definition

disp_request

 
Component name:
Component units:
Definition:
dx
length
x-distance between i_marker and j_marker
dy
length
y-distance between i_marker and j_marker
dz
length
z-distance between i_marker and j_marker
dm
length
magnitude
ax
angle
angle about x
ay
angle
angle about y
az
angle
angle about z
amag
angle
magnitude

velo_request

 
Component name:
Component units:
Definition:
vx
velocity
x-velocity between i_marker and j_marker
vy
velocity
y-velocity between i_marker and j_marker 
vz
velocity
z-velocity between i_marker and j_marker
vm
velocity
magnitude
wx
angular_velocity
 
wy
angular_velocity
 
wz
angular_velocity
 
wm
angular_velocity
magnitude

force_request

 
Component name:
Component units:
Definition:
fx
force
x-force between i_marker and j_marker
fy
force
y-force between i_marker and j_marker
fz
force
z-force between i_marker and j_marker
fm
force
magnitude
tx
torque
 
ty
torque
 
tz
torque
 
tm
torque
magnitude

Calculation of Frequency Dependent Bushing Force

Below is an outline of the frequency-dependent bushing model.
Constant stiffness in frequency-dependent term of F_lin:
The static forces are computed by the splines from the property file; this is the first term, , of But the second term, , is computed with a constant value C1, obtained at the zero position of the spline.

Reference frequency at 15 Hz for loss angle

The coefficients alpha, beta, gamma are linear scaled to obtain the loss angle at 15 Hz. The dynamic stiffness can not be controlled. The stiffening factor is coupled with the loss angle. For example:
 
Loss Angle [Deg]:
Stiffening factor:
5
1.17
10
1.34

I-Part and J-Part compliance

Similar to the standard bushing in Adams Car a linear bushing file (.lbf, or .xml) can be selected to account for compliance at the I and/or J part. When doing so the spline for the c1 spring and the overall damping of the frequency bushing will be adjusted in accordance with the combined stiffness and damping of the 2 or 3 bushings.
This means that the stiffness and damping at the lower frequency range will agree to the combined stiffness of the selected bushings. Though at higher frequency the stiffness and damping may differ from the exact combined solution due to the large non-linear effects of the frequency bushing.

Example Frequency Bushing Property File

The following is a sample frequency bushing property file (extension .fbu). This sample file contains the minimum set of required data.
$---------------------------------------------------------MDI_HEADER
[MDI_HEADER]
FILE_TYPE = 'fbu'
FILE_VERSION = 1.0
FILE_FORMAT = 'ASCII'
$------------------------------------------------------------GENERAL
[GENERAL]
BUSHING_SHAPE = 2
$--------------------------------------------------------------UNITS
[UNITS]
LENGTH = 'mm'
ANGLE = 'degrees'
FORCE = 'newton'
MASS = 'kg'
TIME = 'second'
$------------------------------------------------DISPLACEMENT_SCALES
[DISPLACEMENT_SCALES]
X_SCALE = 1.0
Y_SCALE = 1.0
Z_SCALE = 1.0
RX_SCALE = 1.0
RY_SCALE = 1.0
RZ_SCALE = 1.0
$-------------------------------------------------------FORCE_SCALES
[FORCE_SCALES]
FX_SCALE = 1.0
FY_SCALE = 1.0
FZ_SCALE = 1.0
TX_SCALE = 1.0
TY_SCALE = 1.0
TZ_SCALE = 1.0
$------------------------------------------------------------DAMPING
[DAMPING]
X_LOSS_ANGLE = 5
Y_LOSS_ANGLE = 5
Z_LOSS_ANGLE = 5
TX_LOSS_ANGLE = 5
TY_LOSS_ANGLE = 5
TZ_LOSS_ANGLE = 5
$-----------------------------------------------------------FX_CURVE
[FX_CURVE]
{ x fx}
-10.0 -2700.0
-8.0 -2160.0
-6.0 -1620.0
-4.0 -1080.0
-2.0 -540.0
0.0 0.0
2.0 540.0
4.0 1080.0
6.0 1620.0
8.0 2160.0
10.0 2700.0
$-----------------------------------------------------------FY_CURVE
[FY_CURVE]
{ y fy}
-10.0 -2700.0
-8.0 -2160.0
-6.0 -1620.0
-4.0 -1080.0
-2.0 -540.0
0.0 0.0
2.0 540.0
4.0 1080.0
6.0 1620.0
8.0 2160.0
10.0 2700.0
$-----------------------------------------------------------FZ_CURVE
[FZ_CURVE]
{ z fz}
-10.0 -2700.0
-8.0 -2160.0
-6.0 -1620.0
-4.0 -1080.0
-2.0 -540.0
0.0 0.0
2.0 540.0
4.0 1080.0
6.0 1620.0
8.0 2160.0
10.0 2700.0
$-----------------------------------------------------------TX_CURVE
[TX_CURVE]
{ ax tx}
-45.0 -2025000.0
-36.0 -1620000.0
-27.0 -1215000.0
-18.0 -810000.0
-9.0 -405000.0
0.0 0.0
9.0 405000.0
18.0 810000.0
27.0 1215000.0
36.0 1620000.0
45.0 2025000.0
$-----------------------------------------------------------TY_CURVE
[TY_CURVE]
{ ay ty}
-45.0 -2025000.0
-36.0 -1620000.0
-27.0 -1215000.0
-18.0 -810000.0
-9.0 -405000.0
0.0 0.0
9.0 405000.0
18.0 810000.0
27.0 1215000.0
36.0 1620000.0
45.0 2025000.0
$-----------------------------------------------------------TZ_CURVE
[TZ_CURVE]
{ az tz}
-45.0 -36000.0
-36.0 -28800.0
-27.0 -21600.0
-18.0 -14400.0
-9.0 -7200.0
0.0 0.0
9.0 7200.0
18.0 14400.0
27.0 21600.0
36.0 28800.0
45.0 36000.0