296 lines
14 KiB
C
296 lines
14 KiB
C
/*
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motion_control.c - high level interface for issuing motion commands
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Part of Grbl
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Copyright (c) 2009-2011 Simen Svale Skogsrud
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Copyright (c) 2011-2012 Sungeun K. Jeon
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Copyright (c) 2011 Jens Geisler
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Grbl is free software: you can redistribute it and/or modify
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it under the terms of the GNU General Public License as published by
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the Free Software Foundation, either version 3 of the License, or
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(at your option) any later version.
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Grbl is distributed in the hope that it will be useful,
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but WITHOUT ANY WARRANTY; without even the implied warranty of
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MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
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GNU General Public License for more details.
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You should have received a copy of the GNU General Public License
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along with Grbl. If not, see <http://www.gnu.org/licenses/>.
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*/
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#include <avr/io.h>
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#include <util/delay.h>
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#include <math.h>
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#include <stdlib.h>
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#include "settings.h"
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#include "config.h"
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#include "gcode.h"
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#include "motion_control.h"
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#include "spindle_control.h"
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#include "coolant_control.h"
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#include "nuts_bolts.h"
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#include "stepper.h"
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#include "planner.h"
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#include "limits.h"
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#include "protocol.h"
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// Execute linear motion in absolute millimeter coordinates. Feed rate given in millimeters/second
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// unless invert_feed_rate is true. Then the feed_rate means that the motion should be completed in
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// (1 minute)/feed_rate time.
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// NOTE: This is the primary gateway to the grbl planner. All line motions, including arc line
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// segments, must pass through this routine before being passed to the planner. The seperation of
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// mc_line and plan_buffer_line is done primarily to make backlash compensation or canned cycle
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// integration simple and direct.
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// TODO: Check for a better way to avoid having to push the arguments twice for non-backlash cases.
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// However, this keeps the memory requirements lower since it doesn't have to call and hold two
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// plan_buffer_lines in memory. Grbl only has to retain the original line input variables during a
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// backlash segment(s).
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void mc_line(float x, float y, float z, float feed_rate, uint8_t invert_feed_rate)
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{
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// TODO: Perform soft limit check here. Just check if the target x,y,z values are outside the
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// work envelope. Should be straightforward and efficient. By placing it here, rather than in
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// the g-code parser, it directly picks up motions from everywhere in Grbl.
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// If in check gcode mode, prevent motion by blocking planner.
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if (sys.state == STATE_CHECK_MODE) { return; }
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// TODO: Backlash compensation may be installed here. Only need direction info to track when
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// to insert a backlash line motion(s) before the intended line motion. Requires its own
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// plan_check_full_buffer() and check for system abort loop. Also for position reporting
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// backlash steps will need to be also tracked. Not sure what the best strategy is for this,
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// i.e. keep the planner independent and do the computations in the status reporting, or let
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// the planner handle the position corrections. The latter may get complicated.
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// If the buffer is full: good! That means we are well ahead of the robot.
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// Remain in this loop until there is room in the buffer.
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do {
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protocol_execute_runtime(); // Check for any run-time commands
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if (sys.abort) { return; } // Bail, if system abort.
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} while ( plan_check_full_buffer() );
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plan_buffer_line(x, y, z, feed_rate, invert_feed_rate);
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// If idle, indicate to the system there is now a planned block in the buffer ready to cycle
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// start. Otherwise ignore and continue on.
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if (!sys.state) { sys.state = STATE_QUEUED; }
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// Auto-cycle start immediately after planner finishes. Enabled/disabled by grbl settings. During
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// a feed hold, auto-start is disabled momentarily until the cycle is resumed by the cycle-start
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// runtime command.
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// NOTE: This is allows the user to decide to exclusively use the cycle start runtime command to
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// begin motion or let grbl auto-start it for them. This is useful when: manually cycle-starting
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// when the buffer is completely full and primed; auto-starting, if there was only one g-code
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// command sent during manual operation; or if a system is prone to buffer starvation, auto-start
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// helps make sure it minimizes any dwelling/motion hiccups and keeps the cycle going.
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// if (sys.auto_start) { st_cycle_start(); }
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}
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// Execute an arc in offset mode format. position == current xyz, target == target xyz,
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// offset == offset from current xyz, axis_XXX defines circle plane in tool space, axis_linear is
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// the direction of helical travel, radius == circle radius, isclockwise boolean. Used
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// for vector transformation direction.
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// The arc is approximated by generating a huge number of tiny, linear segments. The chordal tolerance
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// of each segment is configured in settings.arc_tolerance, which is defined to be the maximum normal
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// distance from segment to the circle when the end points both lie on the circle.
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void mc_arc(float *position, float *target, float *offset, uint8_t axis_0, uint8_t axis_1,
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uint8_t axis_linear, float feed_rate, uint8_t invert_feed_rate, float radius, uint8_t isclockwise)
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{
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float center_axis0 = position[axis_0] + offset[axis_0];
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float center_axis1 = position[axis_1] + offset[axis_1];
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float linear_travel = target[axis_linear] - position[axis_linear];
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float r_axis0 = -offset[axis_0]; // Radius vector from center to current location
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float r_axis1 = -offset[axis_1];
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float rt_axis0 = target[axis_0] - center_axis0;
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float rt_axis1 = target[axis_1] - center_axis1;
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// CCW angle between position and target from circle center. Only one atan2() trig computation required.
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float angular_travel = atan2(r_axis0*rt_axis1-r_axis1*rt_axis0, r_axis0*rt_axis0+r_axis1*rt_axis1);
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if (isclockwise) { // Correct atan2 output per direction
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if (angular_travel >= 0) { angular_travel -= 2*M_PI; }
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} else {
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if (angular_travel <= 0) { angular_travel += 2*M_PI; }
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}
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// NOTE: Segment end points are on the arc, which can lead to the arc diameter being smaller by up to
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// (2x) settings.arc_tolerance. For 99% of users, this is just fine. If a different arc segment fit
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// is desired, i.e. least-squares, midpoint on arc, just change the mm_per_arc_segment calculation.
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// Computes: mm_per_arc_segment = sqrt(4*arc_tolerance*(2*radius-arc_tolerance)),
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// segments = millimeters_of_travel/mm_per_arc_segment
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float millimeters_of_travel = hypot(angular_travel*radius, fabs(linear_travel));
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uint16_t segments = floor(millimeters_of_travel/
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sqrt(4*settings.arc_tolerance*(2*radius - settings.arc_tolerance)) );
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if (segments) {
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// Multiply inverse feed_rate to compensate for the fact that this movement is approximated
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// by a number of discrete segments. The inverse feed_rate should be correct for the sum of
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// all segments.
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if (invert_feed_rate) { feed_rate *= segments; }
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float theta_per_segment = angular_travel/segments;
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float linear_per_segment = linear_travel/segments;
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/* Vector rotation by transformation matrix: r is the original vector, r_T is the rotated vector,
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and phi is the angle of rotation. Solution approach by Jens Geisler.
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r_T = [cos(phi) -sin(phi);
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sin(phi) cos(phi] * r ;
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For arc generation, the center of the circle is the axis of rotation and the radius vector is
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defined from the circle center to the initial position. Each line segment is formed by successive
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vector rotations. Single precision values can accumulate error greater than tool precision in some
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cases. So, exact arc path correction is implemented. This approach avoids the problem of too many very
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expensive trig operations [sin(),cos(),tan()] which can take 100-200 usec each to compute.
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Small angle approximation may be used to reduce computation overhead further. A third-order approximation
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(second order sin() has too much error) holds for nearly all CNC applications, except for possibly very
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small radii (~0.5mm). In other words, theta_per_segment would need to be greater than 0.25 rad(14 deg)
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and N_ARC_CORRECTION would need to be large to cause an appreciable drift error (>5% of radius, for very
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small radii, 5% of 0.5mm is very, very small). N_ARC_CORRECTION~=20 should be more than small enough to
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correct for numerical drift error. Also decreasing the tolerance will improve the approximation too.
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This approximation also allows mc_arc to immediately insert a line segment into the planner
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without the initial overhead of computing cos() or sin(). By the time the arc needs to be applied
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a correction, the planner should have caught up to the lag caused by the initial mc_arc overhead.
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This is important when there are successive arc motions.
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*/
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// Computes: cos_T = 1 - theta_per_segment^2/2, sin_T = theta_per_segment - theta_per_segment^3/6) in ~52usec
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float cos_T = 2 - theta_per_segment*theta_per_segment;
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float sin_T = theta_per_segment*0.16666667*(cos_T + 4);
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cos_T *= 0.5;
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float arc_target[N_AXIS];
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float sin_Ti;
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float cos_Ti;
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float r_axisi;
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uint16_t i;
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uint8_t count = 0;
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// Initialize the linear axis
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arc_target[axis_linear] = position[axis_linear];
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for (i = 1; i<segments; i++) { // Increment (segments-1)
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if (count < N_ARC_CORRECTION) {
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// Apply vector rotation matrix. ~40 usec
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r_axisi = r_axis0*sin_T + r_axis1*cos_T;
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r_axis0 = r_axis0*cos_T - r_axis1*sin_T;
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r_axis1 = r_axisi;
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count++;
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} else {
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// Arc correction to radius vector. Computed only every N_ARC_CORRECTION increments. ~375 usec
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// Compute exact location by applying transformation matrix from initial radius vector(=-offset).
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cos_Ti = cos(i*theta_per_segment);
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sin_Ti = sin(i*theta_per_segment);
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r_axis0 = -offset[axis_0]*cos_Ti + offset[axis_1]*sin_Ti;
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r_axis1 = -offset[axis_0]*sin_Ti - offset[axis_1]*cos_Ti;
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count = 0;
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}
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// Update arc_target location
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arc_target[axis_0] = center_axis0 + r_axis0;
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arc_target[axis_1] = center_axis1 + r_axis1;
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arc_target[axis_linear] += linear_per_segment;
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mc_line(arc_target[X_AXIS], arc_target[Y_AXIS], arc_target[Z_AXIS], feed_rate, invert_feed_rate);
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// Bail mid-circle on system abort. Runtime command check already performed by mc_line.
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if (sys.abort) { return; }
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}
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}
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// Ensure last segment arrives at target location.
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mc_line(target[X_AXIS], target[Y_AXIS], target[Z_AXIS], feed_rate, invert_feed_rate);
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}
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// Execute dwell in seconds.
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void mc_dwell(float seconds)
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{
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uint16_t i = floor(1000/DWELL_TIME_STEP*seconds);
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plan_synchronize();
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delay_ms(floor(1000*seconds-i*DWELL_TIME_STEP)); // Delay millisecond remainder
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while (i-- > 0) {
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// NOTE: Check and execute runtime commands during dwell every <= DWELL_TIME_STEP milliseconds.
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protocol_execute_runtime();
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if (sys.abort) { return; }
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_delay_ms(DWELL_TIME_STEP); // Delay DWELL_TIME_STEP increment
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}
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}
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// Perform homing cycle to locate and set machine zero. Only '$H' executes this command.
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// NOTE: There should be no motions in the buffer and Grbl must be in an idle state before
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// executing the homing cycle. This prevents incorrect buffered plans after homing.
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void mc_go_home()
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{
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sys.state = STATE_HOMING; // Set system state variable
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LIMIT_PCMSK &= ~LIMIT_MASK; // Disable hard limits pin change register for cycle duration
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limits_go_home(); // Perform homing routine.
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protocol_execute_runtime(); // Check for reset and set system abort.
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if (sys.abort) { return; } // Did not complete. Alarm state set by mc_alarm.
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// The machine should now be homed and machine zero has been located. Upon completion,
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// reset system position and sync internal position vectors.
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clear_vector_float(sys.position); // Set machine zero
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sys_sync_current_position();
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sys.state = STATE_IDLE; // Set system state to IDLE to complete motion and indicate homed.
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// Pull-off axes (that have been homed) from limit switches before continuing motion.
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// This provides some initial clearance off the switches and should also help prevent them
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// from falsely tripping when hard limits are enabled.
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int8_t x_dir, y_dir, z_dir;
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x_dir = y_dir = z_dir = 0;
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if (HOMING_LOCATE_CYCLE & (1<<X_AXIS)) {
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if (settings.homing_dir_mask & (1<<X_DIRECTION_BIT)) { x_dir = 1; }
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else { x_dir = -1; }
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}
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if (HOMING_LOCATE_CYCLE & (1<<Y_AXIS)) {
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if (settings.homing_dir_mask & (1<<Y_DIRECTION_BIT)) { y_dir = 1; }
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else { y_dir = -1; }
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}
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if (HOMING_LOCATE_CYCLE & (1<<Z_AXIS)) {
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if (settings.homing_dir_mask & (1<<Z_DIRECTION_BIT)) { z_dir = 1; }
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else { z_dir = -1; }
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}
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mc_line(x_dir*settings.homing_pulloff, y_dir*settings.homing_pulloff,
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z_dir*settings.homing_pulloff, settings.homing_seek_rate, false);
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st_cycle_start(); // Move it. Nothing should be in the buffer except this motion.
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plan_synchronize(); // Make sure the motion completes.
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// The gcode parser position circumvented by the pull-off maneuver, so sync position vectors.
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sys_sync_current_position();
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// If hard limits feature enabled, re-enable hard limits pin change register after homing cycle.
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if (bit_istrue(settings.flags,BITFLAG_HARD_LIMIT_ENABLE)) { LIMIT_PCMSK |= LIMIT_MASK; }
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// Finished!
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}
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// Method to ready the system to reset by setting the runtime reset command and killing any
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// active processes in the system. This also checks if a system reset is issued while Grbl
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// is in a motion state. If so, kills the steppers and sets the system alarm to flag position
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// lost, since there was an abrupt uncontrolled deceleration. Called at an interrupt level by
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// runtime abort command and hard limits. So, keep to a minimum.
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void mc_reset()
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{
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// Only this function can set the system reset. Helps prevent multiple kill calls.
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if (bit_isfalse(sys.execute, EXEC_RESET)) {
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sys.execute |= EXEC_RESET;
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// Kill spindle and coolant.
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spindle_stop();
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coolant_stop();
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// Kill steppers only if in any motion state, i.e. cycle, feed hold, homing, or jogging
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// NOTE: If steppers are kept enabled via the step idle delay setting, this also keeps
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// the steppers enabled by avoiding the go_idle call altogether, unless the motion state is
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// violated, by which, all bets are off.
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switch (sys.state) {
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case STATE_CYCLE: case STATE_HOLD: case STATE_HOMING: // case STATE_JOG:
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sys.execute |= EXEC_ALARM; // Execute alarm state.
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st_go_idle(); // Execute alarm force kills steppers. Position likely lost.
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}
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}
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}
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