Nexans Conductors
1. Generalities
Copper conductors for flexible handling cables are manufactured in accordance with IEC 60228
DIN VDE 0295 / CENELEC HD 383 and prEN 60228.
Nexans uses class 5 and /or class 6 design.
2. Conductor material
Copper (Cu), a nonferrous metal with a density of 8.945 kg/dm3 and a melting point of 1,083 °C is characterized by a high degree of chemical stability and excellent thermal and electrical conductivity.
Mechanical and electrical properties :
- tensile strength 210 to 230 N/mm2
- elongation at break > 40 %
- electrical conductivity > 58.0 m/Ω mm2
(the indicated values are non binding average values)
Class 5 flexible copper conductor for single-core and multi-core cables
Nominal Cross-section area |
Maximum diameter of wires in conductor |
Maximum resistance of conductors at 20 oC |
Neans FSC |
DIN EN / IEC 60228 |
Plain Wires |
Metal-coated wires |
mm2 |
mm |
mm |
( Ω / km) |
( Ω / km) |
0.5 |
0.191 |
0.21 |
39 |
40.1 |
0.75 |
0.191 |
0.21 |
26 |
26.7 |
1 |
0.191 |
0.21 |
19.5 |
20 |
1.5 |
0.251 |
0.26 |
13.3 |
13.7 |
2.5 |
0.251 |
0.26 |
7.98 |
8.21 |
4 |
0.301 |
0.31 |
4.95 |
5.09 |
6 |
0.301 |
0.31 |
3.3 |
3.39 |
10 |
0.396 |
0.41 |
1.91 |
1.95 |
16 |
0.396 |
0.41 |
1.21 |
1.24 |
25 |
0.396 |
0.41 |
0.78 |
0.795 |
35 |
0.396 |
0.41 |
0.554 |
0.565 |
50 |
0.396 |
0.41 |
0.386 |
0.393 |
70 |
0.396 |
0.51 |
0.272 |
0.277 |
95 |
0.396 |
0.51 |
0.206 |
0.21 |
120 |
0.396 |
0.51 |
0.161 |
0.21 |
150 |
0.396 |
0.51 |
0.129 |
0.132 |
185 |
0.396 |
0.51 |
0.106 |
0.108 |
240 |
0.396 |
0.51 |
0.0801 |
0.0817 |
300 |
0.396 |
0.51 |
0.0641 |
0.0654 |
400 |
0.396 |
0.51 |
0.0486 |
0.0495 |
500 |
0.396 |
0.61 |
0.0384 |
0.0391 |
630 |
0.396 |
0.61 |
0.0287 |
0.0292 |
Class 6 flexible copper conductor for single-core and multi-core cables
Nominal Cross-sectional area |
Maximum diameter of wires in conductor |
Maximum resistance of conductors at 20°C |
Nexans FSC |
DIN EN /
IEC 60228 |
Plain wires |
Metal-coated wires |
(mm2) |
(mm) |
(mm) |
( Ω / km) |
( Ω / km) |
0.5 |
0.148 |
0.16 |
39 |
40.1 |
0.75 |
0.148 |
0.16 |
26 |
26.7 |
1 |
0.148 |
0.16 |
19.5 |
20 |
1.5 |
0.148 |
0.16 |
13.3 |
13.7 |
2.5 |
0.148 |
0.16 |
7.98 |
8.21 |
4 |
0.148 |
0.16 |
4.95 |
5.09 |
6 |
0.191 |
0.21 |
3.3 |
3.39 |
10 |
|
0.21 |
1.91 |
1.95 |
16 |
|
0.21 |
1.21 |
1.24 |
25 |
|
0.21 |
0.78 |
0.795 |
35 |
|
0.21 |
0.554 |
0.565 |
50 |
|
0.31 |
0.386 |
0.393 |
70 |
|
0.31 |
0.272 |
0.277 |
95 |
|
0.31 |
0.206 |
0.21 |
120 |
|
0.31 |
0.161 |
0.164 |
150 |
|
0.31 |
0.129 |
0.132 |
185 |
|
0.41 |
0.106 |
0.108 |
240 |
|
0.41 |
0.0801 |
0.0817 |
300 |
|
0.41 |
0.0641 |
0.0654 |
3. Design and function of stranded flexible conductors
To ensure optimum service life in crane applications,
the conductor must be flexible including high bending
qualities.
Flexibility is defined as the force required to bend the
conductor. The best results can be achieved by
subdividing the conductor diameter into several
individual strands. Smaller the diameter of the
individual wires, higher the flexibility of the conductor.
Individual strands are twisted together to ensure the
necessary cohesion within the conductor. When a
conductor is bent with a radius r, tensile and
compression stresses are created within the conductor,
the extent of which depend on r. The tensile forces are
most pronounced in the outer margins of the conductor
farest away from the bending center m, whereas the
compression stress is highest in the marginal area
closer to the bending center m.

r = bending radius
M= bending centre
A conductor consists of several twisted strands, the
individual wires change their position with varying
degrees of frequency between bending and
compression areas, so that the tensile and compression
stress virtually offset each other.
Consequently, such offsetting processes can take place
more frequently if the length of lay is shortened.
By this way, all handling cables from NEXANS are
optimized regarding the best bending qualities and
flexibility for reeling and festoon applications.
Direction of lay
The stranding of a conductor is clearly
defined when the twisting direction of
the strand is also defined.
The two possible twist directions are
usually indicated with the letters S and Z,
respectively (regardless of the observer’s
position).
Length of lay
The length of lay is defined as the
quantifiable twist completed by a strand
around the conductor axle, as measured
in the axial direction. Frequently, the
length of lay is also measured as a
multiple of the conductor diameter: e.g.
10 x D.

Bunched wires
This type of conductor is characterized by the fact that the position of individual wires is not clearly defined.
Any number of wires can be bundled and twisted – they are bunched.
Nexans uses this conductor type in their flexible handling cables only for ≤ 10 mm2.
Concentric rope lay conductors
Rope-lay conductors consist of a number of rope-lay
elements characterized by regular concentric
stranding layers. Within the stranded conductor, the
position of each member in relation to its
neighbouring members is clearly defined. Rope-lay
conductors are characterized by uniform surface and
almost roundness.
Its bending stability is high; its shape stays round and
circular.
For the different applications we find following
various rope-lays:
Rope-lay
type |
Equal-lay |
Reversed-lay |
Cross-lay |
| Definition |
All lay directions in the strand
and rope lays are uniform |
The lay directions of the
individual layers in the rope-lay
conductor alternate.
However, the lay direction in the
rope lay still corresponds to that
of the respective strand layer |
Alternate lay directions in
successive layers of the strand
and opposite lay direction of
rope-lays and stranded layers. |
|
|
|
|
| Design |
|
Centre (1) |
1st Layer (6) |
2nd Layer (12) |
Rope Lays |
Z |
Z |
Z |
Strand |
|
Z |
Z |
|
|
Centre (1) |
1st Layer (6) |
2nd Layer (12) |
Rope Lays |
Z |
S |
Z |
Strand |
|
S |
Z |
|
|
Centre (1) |
1st Layer (6) |
2nd Layer
(12) |
Rope Lays |
Z |
S |
Z |
Strand |
|
S |
Z |
|
| Characteristics |
- High flexibility |
- Good flexibility
- Resistant refering to torsional
stress
- Good axial compression and
bending strength |
- Very resistant refering to
torsional stress
- Very good axial compression
and bending strength |
In the case of a 3 layer design, the 3rd layer is Z stranded.
The inner layers are in the same direction as shown in the drawings.
|