ℹ️ Select 'Choose Exercise', or randomize 'Next Random Exercise' in selected language.

Choose Exercise:
Timer 00:00
WPM --
Score --
Acc --
Correct chars --

HSM Pocketing with Adaptive Stepover

CNC Sinumerik

Goal -- WPM

Ready
Exercise Algorithm Area
1PROGRAM ADAPTIVE_HSM_POCKET(POCKET_WIDTH, POCKET_DEPTH, POCKET_CENTER_X, POCKET_CENTER_Y, TOOL_DIAMETER, MATERIAL_REMOVAL_RATE_TARGET)
2
3// Adaptive Stepover for HSM Pocketing
4// POCKET_WIDTH: Width of the pocket
5// POCKET_DEPTH: Depth of the pocket
6// POCKET_CENTER_X, POCKET_CENTER_Y: Center coordinates of the pocket
7// TOOL_DIAMETER: Diameter of the cutting tool
8// MATERIAL_REMOVAL_RATE_TARGET: Target MRR for the operation
9
10VAR SAFE_Z = 5.0
11VAR PLUNGE_FEED = 200.0
12VAR CUTTING_FEED_MAX = 1500.0
13VAR CUTTING_FEED_MIN = 500.0
14VAR STEP_INCREMENT = 0.1 // Depth increment for pocketing
15VAR MIN_STEPOVER_ANGLE = 15.0 // Degrees, minimum stepover for shallow angles
16VAR MAX_STEPOVER_ANGLE = 90.0 // Degrees, maximum stepover for 90 degree angles
17VAR MATERIAL_HARDNESS_FACTOR = 1.0 // Placeholder for material properties
18
19// Tool Setup
20TOOL_CALL 3
21SPINDLE_ON 8000 M3
22
23// Initial positioning
24G0 X[POCKET_CENTER_X] Y[POCKET_CENTER_Y] Z[SAFE_Z]
25
26VAR current_depth = 0
27WHILE current_depth > POCKET_DEPTH DO
28VAR next_depth = current_depth + STEP_INCREMENT
29IF next_depth < POCKET_DEPTH THEN
30next_depth = POCKET_DEPTH
31END IF
32
33G1 Z[next_depth] F[PLUNGE_FEED]
34
35// Calculate adaptive stepover based on engagement angle and MRR target
36VAR current_feed_rate = CALCULATE_FEED_RATE(TOOL_DIAMETER, MATERIAL_HARDNESS_FACTOR, MATERIAL_REMOVAL_RATE_TARGET)
37VAR stepover_distance = CALCULATE_ADAPTIVE_STEPOVER(POCKET_WIDTH, TOOL_DIAMETER, MIN_STEPOVER_ANGLE, MAX_STEPOVER_ANGLE, current_feed_rate)
38
39// Perform trochoidal milling for adaptive stepover
40// This is a simplified representation; actual trochoidal paths require complex geometry calculations
41VAR current_x = POCKET_CENTER_X
42VAR current_y = POCKET_CENTER_Y
43VAR angle = 0
44
45WHILE angle < 360 DO
46// Calculate next point on trochoidal path
47VAR next_angle = angle + DEGREES(ASIN(stepover_distance / (TOOL_DIAMETER / 2.0)))
48VAR arc_radius = (TOOL_DIAMETER / 2.0) - stepover_distance
49VAR center_offset_x = arc_radius * COS(RADIANS(angle))
50VAR center_offset_y = arc_radius * SIN(RADIANS(angle))
51
52VAR target_x = POCKET_CENTER_X + center_offset_x
53VAR target_y = POCKET_CENTER_Y + center_offset_y
54
55// Move along the trochoidal path
56G1 X[target_x] Y[target_y] F[current_feed_rate]
57
58// Calculate the next arc segment
59VAR next_arc_radius = (TOOL_DIAMETER / 2.0) - stepover_distance
60VAR next_center_offset_x = next_arc_radius * COS(RADIANS(next_angle))
61VAR next_center_offset_y = next_arc_radius * SIN(RADIANS(next_angle))
62
63VAR next_target_x = POCKET_CENTER_X + next_center_offset_x
64VAR next_target_y = POCKET_CENTER_Y + next_center_offset_y
65
66// Use G2/G3 for the arc, adjusting I, J, R based on the trochoidal path
67// This requires careful calculation of arc parameters for trochoidal motion
68// For simplicity, a direct linear move is shown, but a true HSM trochoidal path would use arcs.
69// G2 X[next_target_x] Y[next_target_y] I[POCKET_CENTER_X + center_offset_x] J[POCKET_CENTER_Y + center_offset_y] R[next_arc_radius] F[current_feed_rate]
70// This simplified version just moves to the next point
71G1 X[next_target_x] Y[next_target_y] F[current_feed_rate]
72
73angle = next_angle
74ENDWHILE
75
76current_depth = next_depth
77ENDWHILE
78
79G0 Z[SAFE_Z]
80SPINDLE_OFF
81M5
82
83END_PROGRAM:
84END_PROGRAM
Algorithm description viewbox

HSM Pocketing with Adaptive Stepover

Algorithm description:

This program implements an adaptive stepover strategy for High-Speed Machining (HSM) pocketing. It dynamically adjusts the stepover distance (the distance the tool moves sideways between passes) based on the tool's engagement angle with the material and a target material removal rate (MRR). This ensures optimal cutting conditions, reduces machining time, and prolongs tool life by preventing excessive radial forces. It's particularly useful for machining pockets in difficult-to-cut materials.

Algorithm explanation:

The `ADAPTIVE_HSM_POCKET` program aims to optimize pocket machining using HSM principles. It takes pocket dimensions, tool diameter, and a target MRR as input. The algorithm first sets up the tool and spindle, then iteratively plunges the tool to increasing depths. At each depth, it calculates an adaptive `stepover_distance`. This calculation considers the `POCKET_WIDTH`, `TOOL_DIAMETER`, a range of `MIN_STEPOVER_ANGLE` to `MAX_STEPOVER_ANGLE`, and a `current_feed_rate` derived from the `MATERIAL_REMOVAL_RATE_TARGET`. The core idea is that at shallower engagement angles, the stepover should be smaller to avoid overloading the tool, while at deeper engagements (closer to 90 degrees), a larger stepover is permissible. The program then simulates a trochoidal milling path, where the tool moves in a series of overlapping arcs. The provided code simplifies the trochoidal path generation; a true implementation would involve complex geometric calculations for arc centers and radii. The `CALCULATE_FEED_RATE` and `CALCULATE_ADAPTIVE_STEPOVER` functions are placeholders for these complex calculations. This adaptive approach ensures efficient material removal and tool longevity.

Pseudocode:

DEFINE SUBPROGRAM ADAPTIVE_HSM_POCKET(POCKET_WIDTH, POCKET_DEPTH, POCKET_CENTER_X, POCKET_CENTER_Y, TOOL_DIAMETER, MATERIAL_REMOVAL_RATE_TARGET)

    SET constants: SAFE_Z, PLUNGE_FEED, CUTTING_FEED_MAX, CUTTING_FEED_MIN, STEP_INCREMENT, MIN_STEPOVER_ANGLE, MAX_STEPOVER_ANGLE, MATERIAL_HARDNESS_FACTOR

    SETUP TOOL and SPINDLE
    MOVE RAPID to pocket center above part

    SET current_depth = 0
    WHILE current_depth > POCKET_DEPTH DO
        CALCULATE next_depth
        MOVE LINEAR to Z = next_depth with PLUNGE_FEED

        CALCULATE current_feed_rate based on MRR target and material
        CALCULATE stepover_distance based on pocket geometry, tool, angles, and feed rate

        SET current_x = POCKET_CENTER_X, current_y = POCKET_CENTER_Y, angle = 0
        WHILE angle < 360 DO
            CALCULATE next_angle and arc_radius
            CALCULATE center_offset_x, center_offset_y
            CALCULATE target_x, target_y

            MOVE LINEAR to (target_x, target_y) with current_feed_rate
            // In a real scenario, use G2/G3 for trochoidal arcs
            CALCULATE next_target_x, next_target_y
            MOVE LINEAR to (next_target_x, next_target_y) with current_feed_rate

            SET angle = next_angle
        END WHILE

        SET current_depth = next_depth
    END WHILE

    MOVE RAPID to SAFE_Z
    TURN OFF SPINDLE

END SUBPROGRAM