Methods for enhancing performance and data acquired from three-dimensional image systems
First Claim
1. For use with a system that acquires distance and brightness measurements using energy transmitted from an emitter at a first location on a plane, said energy reflecting at least in part from a target object and being detected by independent sensors defining a sensor array on said plane but spaced-apart from said first location, a method of improving actual (x,y,z) measurement by correcting elliptical error of a system including said energy transmitter and sensor array, the method comprising the following steps:
- (a) defining a spherical coordinate for said sensors in said sensor array, and constructing a look-up table containing spherical coordinates for each of said sensors, where a spherical coordinate for sensor Pij is given by (pij,−
aij,−
bij);
(b) defining a spatial coordinate of said emitter from a spherical coordinate system defined in step (a) such that said spatial coordinate of said emitter has a same origin as said spherical coordinate system, where said spatial coordinate of said emitter is (Cx, Cy, Cz) and defining a constant k as square of distance between said emitter and said origin of said spherical coordinate system;
(c) For each sensor Pij, constructing a look-up table of a constant hij where hij is calculated as follows;
hij=2(pij+Cx cos(aij)sin(bij)+Cy sin(aij)sin(bij)+Czcos(bij))where (pij, −
aij, −
bij) is the spherical coordinate of said sensor Pij defined at step (a), and where (Cx, Cy, Cz) is the spatial Cartesian coordinate of said emitter defined at step (b);
(d) identifying sensors {circumflex over (P)}ij that actually detect energy reflected from said target object;
(e) using measured rountrip distance dij from said emitter to sensors {circumflex over (P)}ij identified at step (d) to calculate distance rij from an imaging portion of said target object and said sensor {circumflex over (P)}ij according to rij=((dij−
pij)2−
k)/(2dij−
hij), using values of k determined at step (b), values of hij determined in step (c), and {circumflex over (p)}ij determined in step (a); and
(f) calculating actual Cartesian coordinate (Ax, Ay, Az) of imaging portion of said target objection according to Ax=rij cos(â
ij)sin({circumflex over (b)}ij), Ax=rij sin(â
ij)sin({circumflex over (b)}ij), and Ax=rij cos({circumflex over (b)}ij), where rij is obtained in step (e) and â
ij, {circumflex over (b)}ij of sensor {circumflex over (P)}ij are obtained in step (a).
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Accused Products
Abstract
A three-dimension distance time-of-flight system is disclosed in which distance values are acquired by a plurality of sensors independently from each other. For use with this and similar systems, Z-distance accuracy and resolution are enhanced using various techniques including over-sampling acquired sensor data and forming running averages, or forming moving averages. Acquired data may be rejected if it fails to meet criteria associated with distance, luminosity, velocity, or estimated shape information reported by neighboring sensors. A sub-target having at least one pre-calibrated reflectance zone is used to improve system measurement accuracy. Elliptical error is corrected for using a disclosed method, and reversible mapping of Z-values into RGB is provided.
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Citations
2 Claims
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1. For use with a system that acquires distance and brightness measurements using energy transmitted from an emitter at a first location on a plane, said energy reflecting at least in part from a target object and being detected by independent sensors defining a sensor array on said plane but spaced-apart from said first location, a method of improving actual (x,y,z) measurement by correcting elliptical error of a system including said energy transmitter and sensor array, the method comprising the following steps:
-
(a) defining a spherical coordinate for said sensors in said sensor array, and constructing a look-up table containing spherical coordinates for each of said sensors, where a spherical coordinate for sensor Pij is given by (pij,−
aij,−
bij);
(b) defining a spatial coordinate of said emitter from a spherical coordinate system defined in step (a) such that said spatial coordinate of said emitter has a same origin as said spherical coordinate system, where said spatial coordinate of said emitter is (Cx, Cy, Cz) and defining a constant k as square of distance between said emitter and said origin of said spherical coordinate system;
(c) For each sensor Pij, constructing a look-up table of a constant hij where hij is calculated as follows;
hij=2(pij+Cx cos(aij)sin(bij)+Cy sin(aij)sin(bij)+Czcos(bij))where (pij, −
aij, −
bij) is the spherical coordinate of said sensor Pij defined at step (a), and where (Cx, Cy, Cz) is the spatial Cartesian coordinate of said emitter defined at step (b);(d) identifying sensors {circumflex over (P)}ij that actually detect energy reflected from said target object;
(e) using measured rountrip distance dij from said emitter to sensors {circumflex over (P)}ij identified at step (d) to calculate distance rij from an imaging portion of said target object and said sensor {circumflex over (P)}ij according to rij=((dij−
pij)2−
k)/(2dij−
hij), using values of k determined at step (b), values of hij determined in step (c), and {circumflex over (p)}ij determined in step (a); and
(f) calculating actual Cartesian coordinate (Ax, Ay, Az) of imaging portion of said target objection according to Ax=rij cos(â
ij)sin({circumflex over (b)}ij), Ax=rij sin(â
ij)sin({circumflex over (b)}ij), and Ax=rij cos({circumflex over (b)}ij), where rij is obtained in step (e) and â
ij, {circumflex over (b)}ij of sensor {circumflex over (P)}ij are obtained in step (a).
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2. A computer-readable storage medium whereon is located a computer program that causes a computer sub-system having at least a processor unit to improve actual (x,y,z) measurements by correcting elliptical error in a system that uses energy transmitted from an emitter at a first location on a plane, said energy reflecting at least in part from a target object and being detected by independent sensors defining a sensor array on said plane but spaced-apart from said first location, the computer program upon execution carrying out the following steps:
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(a) defining a spherical coordinate for said sensors in said sensor array, and constructing a look-up table containing spherical coordinates for each of said sensors, where a spherical coordinate for sensor Pij is given by (pij,−
aij,−
bij);
(b) defining a spatial coordinate of said emitter from a spherical coordinate system defined in step (a) such that said spatial coordinate of said emitter has a same origin as said spherical coordinate system, where said spatial coordinate of said emitter is (Cx, Cy, Cz) and defining a constant k as square of distance between said emitter and said origin of said spherical coordinate system;
(c) For each sensor Pij, constructing a look-up table of a constant hij where hij is calculated as follows;
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Specification