Precision lead screws have a low tolerance and tight axial clearance for when standard lead screws are not adequate for the application. Lead screws convert rotational motion into linear motion or vice versa. The high lead thread (or helix) of our high precision lead screws and close manufacturing tolerance ensures a very low cumulative lead error (±0.20/300mm or C10 grade). Anti-backlash nut also available for applications requiring very precise positioning.
Precision lead screws
The high lead thread form maximises linear motion and minimises shaft rotation. The close tolerance, free running nuts are individually matched to their lead screws and are ideal for miniature applications requiring rotary to linear, or linear to rotary actuation.
Anti-backlash nuts
For applications requiring precision positioning there is now a newly patented Anti-backlash nut. This device, consisting of only three components, utilises the constant force of a compression spring to push two halves apart. This action eliminates any play (backlash) which exists between the internal thread of the nut and the external screw thread.
To ensure accuracy and repeatability the nut can be fine tuned through the use of many available spring constants, to meet any preload design requirements.
Lead screw specification High precision lead screw
Lead error ±0,2mm/300mm
Repeatability 0,01mm
Straightness 0,03mm/100mm
Backlash 0,08mm (zero when using anti-backlash nut)
Temperature range -30°C to +90°C
Critical speed
The critical speed of a lead screw is the maximum speed (rpm) before the screw will become dynamically unstable. This results when the forced frequency of the rotating screw corresponds to its natural frequency. Its value is dependent on the length of the screw, the diameter of the thread, and the support configuration. The critical speed value is governed by the following equation.
Critical screw speed (RPM) = K x C x 106 x (d/L2)
Where;
K = End support factor
0,36 one end fixed, other free
1,00 simple supports both ends
1,47 one end fixed, one simple
2,23 both ends fixed
C = Material factor
4,5 for Stainless Steel screws
1,6 for Aluminium screws
d = Root diameter of the screws
L = Length between bearing supports
Load
In order to properly incorporate a lead screw into a design, load requirements must be taken into account. These numbers are based on the shear of the nuts and does not take shaft buckling into account. Wherever possible, nuts should be positioned so as to be put in tension, pulling the load. This eliminates the need for buckling considerations. Listed below are some helpful formulae to assist in proper lead screw selection.
Critical load (N) = K x C x 106 x (d4/D2)
Where;
K = End support factor
0,25 one end fixed, other free (figure 1)
1,00 simple supports both ends (figure 2)
2,00 one end fixed, one simple (figure 3)
4,00 both ends fixed (figure 4)
C = Material factor
13,4 for Stainless Steel screws
4,8 for Aluminium screws
d = Root diameter of the screws
D = Length between bearing supports
Torque to move a load (T) = F x L/2 x π x E
Where;
F = Load
L = Lead
E = Efficiency (see product pages)
End fixing configurations
Figure 1
Double bearing, one end only
Figure 3
Double bearing one end, single bearing other end
Figure 2
Single bearing both ends
Figure 4
Double bearing both ends
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