Real time three-dimensional machine locating system
AssigneeNone recorded
InventorsPhilip M. Clegg, Paul C. Harris, Curtis C. Genstler
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AssigneeNone recorded
InventorsPhilip M. Clegg, Paul C. Harris, Curtis C. Genstler
Estimating the term…
A method and system for locating the point P.sub.0 which defines the location of a machine, e.g. an earth moving machine, a surveying or locating machine, etc., in relation to a tract or area of interest by measuring the angles defined by two different sets of reference points selected from at least three reference points that are in known relation to the tract or area.
A method of defining the location of an earth moving or working machine in relation to a tract or area of land, comprising the steps of:
A method of defining the location of an earth moving or working machine in relation to a tract or area of land, comprising the steps of:
A system for locating and defining the position of an earth moving or working machine in relation to a known area or tract of land upon which the earth moving machine is to work, comprising, in combination:
A system for locating and defining the spacial position of a machine, comprising, in combination:
A method of defining the spacial location of a machine, comprising the steps of:
A method for defining the spacial location of a machine, comprising the steps of:
Dependencies are inferred from the claim text.
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Position-fixing by co-ordinating two or more direction or position line determinations; Position-fixing by co-ordinating two or more distance…:…
Surveying instruments or accessories not provided for in groups G01C1/00 - G01C13/00: active optical surveying means
Radio direction-finding
Measuring distances, levels or bearings
Term ended 19 Dec 2012 (estimated)
USPTO file history isn’t available for this patent, so only indexed dates are shown.
In the field of surveying and distance measuring equipment, there is a need to determine the position of objects (markers, etc. ) relative to fixed points. There are several methods for doing this. In general, two approaches are used. One method involves the measurement of linear distances; another, the measurement of angles and distances. Usually a construction site is surveyed and the topography is plotted before work begins. Fixed flags tell the equipment operators to either cut or fill a particular location. An iterative process of survey and grade is used to work the site into the final topography prior to actual construction. This iterative process is slow and laborious and therefore expensive. Since there is a great deal of human work involved, it is also error prone.
The prior art describes many efforts to use modem electromagnetic technology to control the movement and action of earth moving devices. The most pertinent of these efforts known to the inventor is described in U.S. Pat. No. 5,076,690, to deVos et al., that discloses a sophisticated and ingenious system for locating an earthworking machine or handheld survey device and defining the direction of movement thereof. Triangulation between three bar-coded reflective plates positioned at known coordinates relative to each other around the periphery of a two-dimensional coordinate frame is accomplished by rotating a calibrated laser source to impinge upon and be reflected by the reflectors. A computer solves simultaneous equations based upon angular measurements to triangulate the position of the machine and, using a series of such triangulations, to define the direction of travel. While the deVos, et al., system appears to be quite suitable for working a small to moderate tract of relatively flat land, it has certain important limitations that are overcome by the present invention. First, the deVos, et al, system works in only one plane. Secondly, being reflective and requiting accurate readings of reflected bar codes, the system is limited to use on small tracts, i.e. , where the maximum distance from the machine or survey device to any reflector is not more than about 100 meters. There remains a serious need for systems that are suitable for use on hilly or uneven terrain and upon much larger tracts, such as are commonly worked in certain parts of the country and in large housing projects. It is to these needs that the present invention is primarily directed, though it may be used on tracts of any size or terrain.
Other prior art efforts are described in the following patents and publications.
FIGS. 1 through 10 are geometrical diagrams showing angles and circles defined by or passing through particular points. These diagrams are referred to in the specification to aid in understanding the proofs of the methods described herein.
FIGS. 1 and 2 depict the relationship of circles and arcs defined by points P.sub.0, P.sub.1 and P.sub.2 and the angles defined by three points, a point P.sub.0 that is to be located or defined, and two points P.sub.1 and P.sub.2 in known relationship to each other.
FIGS. 3 depicts a set of overlapping circles defined by the points and angles defined as in FIGS. 1 and 2 when the angle A is less than 90.degree.. The point P.sub.0 will lie on either of the two partial circles defined by angle A with respect to P.sub.1 and P.sub.2.
The following discussion explains a method to identify the coordinate location of a point P.sub.0 on a tract of land. The coordinates of at least three points P.sub.1, P.sub.2, and P.sub.3 are known. The method entails placing an instrument at location P.sub.0 which is capable of receiving and differentiating simultaneously between point sources of light emitted from the points and measuring the angles from these points to P.sub.0. Let Angle A=.angle.P.sub.1 P.sub.0 P.sub.2, B=.angle.P.sub.1 P.sub.0 P.sub.3 and C=.angle.P.sub.2 P.sub.0 P.sub.3. Angels A, B, and C are assumed to be between 0 and 180 degrees.
From a geometry theorem we know if an angle is inscribed in a circle, then the measure of the inscribed arc is twice the measure of the inscribed angle (see FIG. 1 ). It follows if angle A can be measured at P.sub.0, P.sub.0 lies on a circle radius r.sub.1 =d.sub.1 /2sinA where d.sub.1 is the distance P.sub.1 to P.sub.2. The center of the circle will lie on a line which is a perpendicular bisector of P.sub.1 P.sub.2 a distance d.sub.1 /2tanA from P.sub.1 P.sub.2. Furthermore P.sub.0 will not exist on the portion of the circle which lies beyond P.sub.1 P.sub.2 from P.sub.0 (see FIG. 2), except in the case where A=90 degrees.
Since P.sub.1 and P.sub.2 are at known locations and the angle A at P.sub.0 is known, the position of P.sub.0 can be any point on the portions of two circles located symmetrical about P.sub.1 P.sub.2 (see FIG. 3). If A is less than 90 degrees, the set of solutions for angle A, when graphically depicted, will appear as in FIG. 3. If A is greater than 90 degrees the set of solutions for angle A, when graphically depicted, will appear as in FIG. 4. If A=90 degrees then P.sub.0 could lie anywhere on the circle, radius d.sub.1 /2 which centers at mid point of P.sub.1 P.sub.2. Separate solutions of angels B and C with respect to P.sub.0 will also exist as with A.