Sylodyn NE
Material Data Sheet
®
Material
Colour
closed cellular polyurethane
blue
Standard Sylodyn® range
Standard dimensions on stock
Thickness: 12.5 mm with Sylodyn® NE 12
25 mm with Sylodyn® NE 25
Rolls:
1.5 m wide, 5.0 m long
Stripes:
max. 1.5 m wide, up to 5.0 m long
NF
NE
Other dimensions (also thickness) as well as stamped and molded
parts on request.
ND
Area of application
Compression load Delection
Static load limit
up to 0.75 N/mm2**
NC
(depending on form factor)
approx. 10 %**
2
Operating load range
(static plus dynamic loads)
up to 1.20 N/mm **
approx. 20 %**
Load peaks
(short term, infrequent loads)
up to 6.0 N/mm2**
approx. 50 %**
NB
10
Test methods
Comment
4 N/mm2
DIN EN ISO 527-3/5/100*
minimum value
500 %
DIN EN ISO 527-3/5/100*
minimum value
DIN 53515*
minimum value
Material properties
Tensile stress at break
Elongation at break
Tear strength
Abrasion
1
15 N/mm
3
0.1
0.01
0.001
Static load limit [N/mm2]
DIN 53516
load 10 N, bottom surface
0.7
Getzner Werkstoffe
dry
0.7
Getzner Werkstoffe
dry
EN ISO 1856
50 %, 23 °C, 70 h, 30 minutes after unloading
Static shear modulus
0.61 N/mm
2
DIN ISO 1827*
at static load limit
Dynamic shear modulus
0.86 N/mm2
DIN ISO 1827*
at static load limit
Coeficient of friction (steel)
Coeficient of friction (concrete)
Compression set
80 mm
<5%
Mechanical loss factor
0.09
DIN 53513*
depending on frequency, load and amplitude (reference value)
Rebound elasticity
70 %
DIN 53512
tolerance +/- 10 %
Operating temperature
Flammability
short term higher temperatures possible
-30 to 70 °C
B2
class E
DIN 4102
EN ISO 11925-2
normal lammable
EN 13501-1
dry
Speciic volume resistance
> 1011 Ω·cm
DIN IEC 93
Thermal conductivity
0.1 W/[m·K]
DIN 52612/1
Further characteristic values on request
* Tests according to respective standards
** At form factor q=3
All information and data is based on our current knowledge. The data can be applied for calculations and as
guidelines, are subject to typical manufacturing tolerances, and are not guaranteed.
We reserve the right to amend the data.
Further information can be found in VDI Guidline 2062 – Page 2.
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1
Sylodyn
®
NE
Load delection curve
Form factor: q=6
1.6
12.5 mm
25 mm
37.5 mm
50 mm
Operating load range
Speciic load [N/mm2]
Full surface bearing
1.2
0.8
Static
load limit
0.4
0
0
2
3
4
5
6
7
8
9
10
11
12
Delection [mm]
Form factor: q=3
1.6
12.5 mm
37.5 mm
25 mm
50 mm
1.2
0.8
Operating load range
Speciic load [N/mm2]
Strip bearing
1
Static
load limit
0.4
0
0
2
3
4
5
6
7
8
9
10
11
12
Delection [mm]
Form factor: q=1.5
1.6
12.5 mm
25 mm
37.5 mm
1.2
50 mm
0.8
Operating load range
Speciic load [N/mm2]
Point bearing
1
Static
load limit
0.4
0
0
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1
2
3
4
5
6
7
8
9
10
11
12
Delection [mm]
Quasi-static load delection curve measured at a velocity of deformation
of 1 % of the thickness per second; testing between lat steel-plates;
recording of the 3rd loading; testing at room temperature
2
Natural frequency
Form factor: q=6
Form factor: q=6
25
Speciic load [N/mm2]
E-modulus [N/mm2]
Modulus of elasticity
20
1.6
1.2
15
12.5 mm
30 Hz
0.8
10 Hz
25 mm
37.5 mm
10
50 mm
0.4
Static
5
0
0
0
0.4
0.8
1.2
1.6
Speciic load [N/mm2]
10
15
20
25
Natural frequency [Hz]
Form factor: q=3
25
Speciic load [N/mm2]
E-modulus [N/mm2]
Form factor: q=3
5
20
1.6
1.2
12.5 mm
15
25 mm
0.8
30 Hz
10 Hz
37.5 mm
10
50 mm
0.4
Static
5
0
0
0.8
1.2
1.6
Speciic load [N/mm2]
5
10
Form factor: q=1.5
Form factor: q=1.5
Speciic load [N/mm2]
0.4
E-modulus [N/mm2]
0
25
20
15
20
25
Natural frequency [Hz]
1.6
1.2
15
12.5 mm
0.8
25 mm
30 Hz
10
37.5 mm
10 Hz
50 mm
0.4
5
Static
0
0
0
0.4
0.8
1.2
1.6
Speciic load [N/mm2]
Static modulus of elasticity as a tangent modulus taken from the load
delection curve; dynamic modulus of elasticity due to sinusoidal excitation
with a velocity level of 100 dBv re. 5·10-8 m/s; test according to DIN 53513
5
10
15
20
25
Natural frequency [Hz]
Natural frequency of a single-degree-of-freedom system (SDOF system)
consisting of a ixed mass and an elastic bearing consisting of Sylodyn® NE
based on a stiff subgrade; parameter: thickness of elastomeric bearing
3
Disturbing frequency [Hz]
Vibration isolation – eficiency
200
-40 dB/99 %
180
-30 dB/97 %
160
140
-20 dB/90 %
120
100
80
Reduction of the transmitted
mechanical vibrations by implementation of an elastic bearing
consisting of Sylodyn® NE
Parameter: factor of transmission in
dB, isolation rate in %
-10 dB/69 %
60
-0 dB/0 %
40
20
0
5
10
15
20
25
30
35
40
45
50
Natural frequency [Hz]
Relative deflection [% of thickness with unstressed sample]
Creep behaviour
14
Increase in deformation under
consistent loading
Parameter: permanent loading
Form factor: q=3
12
100 % load
10
8
6
50 % load
4
2
1d
1m
1a
10 a
0
0.1
1
10
100
1,000
10,000
100,000 1,000,000
Period of loading [h]
Dyn. E-modulus [N/mm2]
Dynamic E-modulus at long term loading
25
20
100,000 h
1,000 h
15
10 h
Change of dynamic modulus of
elasticity under consistent loading
(at 10 Hz)
Parameter: load duration
Form factor: q=3
0.1 h
10
5
0
0
0.4
0.8
1.2
1.6
2.0
Permanent loading [N/mm2]
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Mechanical loss factor
Dyn. E-modulus [N/mm2]
Temperature dependency
10
8
30 Hz
6
0.6
DMA-test
(Dynamic Mechanical
Analysis); tests within
linear area of the
load delection curve,
at low speciic loads
0.5
0.4
10 Hz
0.3
4
0.2
30 Hz
10 Hz
2
0.1
0
-10
0
10
20
30
0
40
50
Temperature [°C]
-10
0
10
20
50
40
Temperature [°C]
30
Mechanical loss factor
Dyn. E-modulus [N/mm2]
Frequency dependency
8
6
0.6
DMA-tests; mastercurve
with a reference-temperature of 21 °C;
tests within the linear area
of the load delection curve,
at low speciic loads
0.4
4
0.2
2
0
0
1
10
100
10
100
1,000
Frequency [Hz]
Dependency on loading velocity
Dependency on amplitude
25
Speciic load [N/mm2]
Dyn. E-modulus [N/mm2]
1
1,000
Frequency [Hz]
20
15
2.0
Dependency on amplitude:
preload at static load limit;
Form factor: q=3, thickness
of material 25 mm
0.075 N/mm2/s
1.6
Dependency on loading
velocity:
Form factor: q=3, thickness
of material 25 mm
0.75 N/mm2/s
1.2
7.5 N/mm2/s
10
0.8
30 Hz
10 Hz
0.4
5
0
0
0.01
0.10
1.00
Amplitude [mm]
0
1
2
3
4
5
6
7
8
9
10
11 12
Delection [mm]
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Form factor
The form factor is a geometric measure for the shape of
an elastomeric bearing deined as the ratio of the loaded
area and the area of sum of the perimeter surfaces.
Deinition:
Form factor =
Loaded area
Loaded area
Perimeter surface area
Perimeter
surface area
I·w
2·t·(I+w)
For a rectangular shape: q =
(l..length, w..width, t..thickness)
Perimeter surface area
The form factor has an inluence on the delection and
the static load limit respectively.
Elastic Sylodyn®-bearings are considered as
Full surface bearing: Form factor > 6
Strip bearing:
Form factor between 2 and 6
Point bearing:
Form factor < 2
Inluence of the form factor on the static load limit
for a homogeneous material
Reference value: Form factor q=3
Static load limit [N/mm2]
60 %
50 %
40 %
30 %
0.85
0.75
Increase of
static load limit
Increase of
delection
20 %
0.65
Decrease of
static load limit
10 %
0%
0.55
Decrease
of delection
-10 %
0.45
-20 %
0
1
2
3
4
5
6
Form factor
AUSTRIA — Bürs GERMANY — Berlin — Munich FRANCE — Lyon
INDIA — Pune CHINA — Beijing USA — Charlotte
0
1
2
3
4
5
6
Form factor
DB SN NE en © Copyright by Getzner Werkstoffe GmbH l 09-2014
We reserve the right to amend the data.
Deviation of delection [%]
Inluence of the form factor on the delection at the
static load limit for a homogeneous material
Reference value: Form factor q=3
JORDAN — Amman JAPAN — Tokyo
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