Appendix – Lenze Engineer v2.21 User Manual

Page 286

Advertising
background image

Appendix

Creating cam data with the »Cam Editor«

286

Lenze · Engineer · 2.13 EN - 10/2014

_ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _

Overview of graphical objects

Icon

Object

Example

Line

The base elements stop (S) and speed (V) are defined with a line.

Point

Function is only available with »Cam Designer 3« licence upgrade.

The base elements reversal (R) and motion (M) are defined with a point.

• In the default setting, the boundary value speed has been set to "0"

for the point. This corresponds to the more frequent case of reversal

(R).

• In the default setting, the boundary value acceleration is calculated

automatically in curve mode.

• If necessary, the two boundary values can be adapted to the point in

the Properties dialog box.

-

Polynomial(2)

Function is only available with »Cam Designer 3« licence upgrade.

Second order polynomial

-

Polynomial(3)

Function is only available with »Cam Designer 3« licence upgrade.

Third order polynomial

Polynomial(5)

Fifth order polynomial

Polynomial(7)

Function is only available with »Cam Designer 3« licence upgrade.

Seventh order polynomial

-

Sloped sine line (Bestehorn)

Especially suitable for S-S (stop-stop) motion.

In the standard case, the coefficients have the following values:

A3 = 1, A2 = 1, A1 = 1, A0 = 0

-

Sine-straight line combination

Function is only available with »Cam Designer 3« licence upgrade.

Suitable for R-R (reversal-reversal) motion.

Inflection point & parameter C can be set in the Properties dialog box.

• The parameter C determines the ratio of the sine parts to the middle

part.

• At a value of 1, the middle part is equal to 0.

• The standard value is 0.5.

y

A2 x

2

A1 x

A0

+

+

=

y

A3 x

3

A2

+

x

2

A1 x

A0

+

+

=

y

A5 x

5

A4

+

x

4

A3

+

x

3

A2

+

x

2

A1 x

A0

+

+

=

y

A7 x

7

A6

+

x

6

A5

+

x

5

A4

+

x

4

A3

+

x

3

A2

+

x

2

A1 x

A0

+

+

=

y

A3 x

A2

2

π

-------

2

π A1 x A0

+

(

)

sin

=

Advertising