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Helical interpolation, Yx z – HEIDENHAIN TNC 360 User Manual User Manual

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5-33

TNC 360

5

Programming Tool Movements

Fig. 5.40:

The shape of the helix determines the direction of rotation
and the radius compensation

Fig. 5. 39: Helix: a combination of circular and linear paths

Y

X

Z

CC

5.5

Path Contours – Polar Coordinates

Work direction

Z+

Z+

Z-

Z-

Rotation

DR+

DR-

DR-

DR+

Radius comp.

RR

RL

RL

RR

Internal thread

Right-hand

Left-hand

Right-hand

Left-hand

Helical interpolation

A helix is the combination of a circular movement in
a main plane and a linear movement perpendicular
to the plane.

A helix is programmed only in polar coordinates.

Applications:

You can use helical interpolation with form cutters
to machine:

• Large-diameter internal and external threads
• Lubrication grooves

Input

• Total incremental angle of tool traverse on the helix
• Total height of the helix

Input angle

Calculate the incremental polar coordinate angle IPA as follows:
IPA = n

.

360°; where

n = number of revolutions of the helical path.
For IPA you can enter any value from –5400° to +5400° (n = ±15).

Input height

Enter the helix height H in the tool axis. The height is calculated as:
H = n x P,
n = number of thread revolutions
P = thread pitch

Radius compensation

Enter the radius compensation for the helix accord-
ing to the table at right.

Work direction

Z+

Z+

Z-

Z-

Rotation

DR+

DR-

DR-

DR+

Radius comp.

RL

RR

RR

RL

External thread

Right-hand

Left-hand

Right-hand

Left-hand