METHOD OF DETERMINING A COMMON COORDINATE SYSTEM FOR AN ARTICULATED ARM COORDINATE MEASUREMENT MACHINE AND A SCANNER

• US 20140268108A1
• Filed: 03/13/2014
• Published: 09/18/2014
• Est. Priority Date: 03/15/2013
• Status: Active Grant

• Current Assignee: Faro Technologies Incorporated
• Original Assignee: Faro Technologies Incorporated
• Inventors: Grau, Markus
• Granted Patent: US 9,228,816 B2
• Time in Patent Office: Days
• US Class Current: 356/72
• CPC Class Codes: G01B 11/14 for measuring distance or clearance between spaced objects or spaced apertures G01B11/26 takes precedence; rangefinders G01C3/00
• CPC Class Codes: G01B 11/25 by projecting a pattern, e.g. one or more lines, moiré fringes on the object G01B11/255 takes precedence ; image analysis for depth or shape recovery G06T7/50
• CPC Class Codes: G01B 11/2504 Calibration devices
• CPC Class Codes: G01B 21/042 Calibration or calibration artifacts G01B3/30, G01B9/02072 take precedence
• CPC Class Codes: G01B 5/008 using coordinate measuring machines

Abstract

A method of determining a mathematical transformation to place three-dimensional (3D) coordinates of points measured by an articulated arm coordinate measurement machine (AACMM) and 3D points measured by a scanner in a common coordinate system is provided. The method including providing the 3D scanner and the AACMM having a probe. The scanner and AACMM each have a local frame of reference. Three non-collinear targets are measured with the probe and then with the scanner. 3D probe reference coordinates and 3D scanner reference coordinates are determined based on the measurement of the targets by the AACMM and scanner. The mathematical transformation is determined based at least in part on the 3D probe reference coordinates and the 3D scanner reference coordinates, the mathematical transformation characterized at least in part by a collection of parameters.

Claims

1. A method of determining a mathematical transformation to place three-dimensional (3D) coordinates of points measured by an articulated arm coordinate measurement machine (AACMM) and 3D points measured by a scanner in a common coordinate system, the method comprising:

providing the AACMM having a manually positionable arm portion having an opposed first end and second end, the first end attached to a base, the arm portion including a plurality of connected arm segments, each arm segment including at least one position transducer for producing a position signal, the second end having a probe end with a probe arranged thereon, the AACMM having a first controller configured to determine a 3D coordinate of the probe in response to the position signals, the AACMM having a AACMM coordinate system fixed with respect to the base;

providing the scanner having a light projector and at least one camera, the light projector and the at least one camera arranged in a fixed geometric relationship, the light projector configured to project a structured light pattern, the scanner having a second controller configured to determine 3D coordinates in response to receiving the structured light pattern with the at least one camera, the scanner having a scanner coordinate system fixed with respect to the base;

arranging three targets proximate an object to be measured, the three targets each having a reference point, the three reference points being non-collinear;

measuring with the probe a first plurality of 3D coordinates of each of three targets;

determining, for each of the three targets, 3D probe reference coordinates, the probe reference coordinates being 3D coordinates of the reference point of the target based at least in part on the first plurality of measured 3D coordinates of the target;

measuring with the scanner a second plurality of 3D coordinates of each of three targets;

determining, for each of the three targets, 3D scanner reference coordinates, the 3D scanner reference coordinates being 3D coordinates of the reference point of the target based at least in part on the second plurality of measured 3D coordinates of the target;

determining the mathematical transformation based at least in part on the 3D probe reference coordinates and the 3D scanner reference coordinates, the mathematical transformation characterized at least in part by a collection of parameters; and

storing the collection of parameters.

2. The method of claim 1 wherein at least one of the three targets includes a spherical portion, the reference point of the at least one of the three targets being a center of the spherical portion.

3. The method of claim 1 wherein the three target are arranged on the object.

4. The method of claim 1 wherein the three target are arranged on a stationary work surface proximate the object.

5. The method of claim 1 wherein the step of measuring with the probe a first plurality of 3D coordinates of each of three targets includes measuring with the probe at least four points on each of the three targets.

6. The method of claim 1 wherein the step of measuring with the scanner a second plurality of 3D coordinates of each of the three targets includes measuring with the scanner at least four points on each of the three targets.

7. A method of determining a mathematical transformation to place three-dimensional (3D) coordinates of points measured by an articulated arm coordinate measurement machine (AACMM) and 3D points measured by a scanner in a common coordinate system, the method comprising:

providing the AACMM having a manually positionable arm portion having an opposed first end and second end, the first end attached to a base, the arm portion including a plurality of connected arm segments, each arm segment including at least one position transducer for producing a position signal, the second end having a probe end with a probe arranged thereon, the AACMM having a first controller configured to determine a 3D coordinate of the probe in response to the position signals, the AACMM having a AACMM coordinate system fixed with respect to the base;

providing the scanner having a light projector and a camera, the light projector and the camera arranged in a fixed geometric relationship, the light projector configured to project a structured light pattern, the scanner having a second controller configured to determine 3D coordinates in response to receiving the structured light pattern with the at least one camera, the scanner having a scanner coordinate system fixed with respect to the base, the scanner including three targets, each target having a reference point fixed with respect to the camera and the projector, the three reference points being non-collinear, the three reference points having a first geometric relationship with respect to the camera and the projector;

measuring with the probe a first plurality of 3D coordinates of each of three targets;

determining, for each of the three targets, 3D probe reference coordinates, the probe reference coordinates being 3D coordinates of the reference point of the target based at least in part on the first plurality of measured 3D coordinates of the target;

determining the mathematical transformation based at least in part on the 3D probe reference coordinates and the first geometric relationship, the mathematical transformation characterized at least in part by a collection of parameters; and

storing the collection of parameters.

8. The method of claim 7 wherein each of the targets includes an opening having a conical surface.

9. The method of claim 7 wherein each of the targets includes a spherical portion and a corresponding reference point at the center of the spherical portion.

10. The method of claim 7 wherein the step of measuring with the probe a first plurality of 3D coordinates of each of the three targets includes measuring with the probe at least four points on each of the targets.

11. The method of claim 7 further comprising scanning an object with the scanner and determining 3D coordinates of a plurality of points on the surface of the object with the scanner, the 3D coordinates of the plurality of points given in the common coordinate system, the 3D coordinates based at least in part on the mathematical transformation.