Calibration of sensor arrays
US-2015260498-A1 · Sep 17, 2015 · US
US2016247392A1 · US · A1
| Field | Value |
|---|---|
| Publication number | US-2016247392-A1 |
| Application number | US-201414435942-A |
| Country | US |
| Kind code | A1 |
| Filing date | Oct 27, 2014 |
| Priority date | Oct 27, 2014 |
| Publication date | Aug 25, 2016 |
| Grant date | — |
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A system and associated methodology determines the 3D position of an object using time of arrival measurements. In one embodiment, the system uses four stations to receive a transmitted or reflected signal from the object. The system finds the required coordinate component while minimizing the computational requirement.
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1 . A method for determining a 3D position of an object, the method comprising: receiving, from a first station, a first time of arrival of a signal; receiving, from a second station, a second time of arrival of the signal; receiving, from a third station, a third time of arrival of the signal; receiving, from a fourth station, a fourth time of arrival of the signal; calculating a first range measurement based on the first time of arrival and a signal propagation speed in a media; calculating a second range measurement based on the second time of arrival and the signal propagation speed in the media; calculating a third range measurement based on the third time of arrival and the signal propagation speed in the media; calculating a fourth range measurement based on the fourth time of arrival and the signal propagation speed in the media; determining, using processing circuitry and with reduced computation time, the 3D position of the object as a function of the first range measurement, the second range measurement, the third range measurement, the fourth range measurement, and positions of the first, second, third and fourth stations; and sending the 3D position of the object to an external device to provide enhanced accurate position data to host applications. 2 . The method of claim 1 , wherein the 3D position of the object is defined by x, y and z coordinates. 3 . The method of claim 1 , further comprising: calculating the x coordinate as a function of I 1 , I 2 , I 3 , I 4 , I 5 and I 6 where I 1 =(z 3 −z 1 )(x 2 −x 1 )−(z 2 −z 1 )(x 3 −x 1 ), I 2 =(z 4 −z 1 )(x 2 −x 1 )−(z 2 −z 1 )(x 4 −x 1 ), I 3 =(z 3 −z 1 )A 1 −(z 2 −z 1 )A 2 , I 4 =(z 4 −z 1 )A 1 −(z 2 −z 1 )A 3 , I 5 =(z 3 −z 1 )(y 2 −y 1 )−(z 2 −z 1 )(y 3 −y 1 ), I 6 =(z 4 −z 1 )(y 2 −y 1 )−(z 2 −z 1 )(y 4 −y 1 ), A 1 =(r 1 2 −r 2 2 )+(x 2 2 −x 1 2 )+(y 2 2 −y 1 2 )+(z 2 2 −z 1 2 ), A 2 =(r 1 2 −r 3 2 )+(x 3 2 x 1 2 )+(y 3 2 y 1 2 )+(z 3 2 −z 1 2 ), A 3 =(r 1 2 −r 4 2 )+(x 4 2 −x 1 2 )+(y 4 2 −y 1 2 )+(z 4 2 −z 1 2 ), r 1 is the first range measurement, r 2 is the second range measurement, r 3 is the third range, measurement and r 4 is the fourth range measurement, x 1 , y 1 , z 1 are coordinates defining the 3D position of the first station, x 2 , y 2 , z 2 are the coordinates defining the 3D position of the second station, x 3 , y 3 , z 3 are the coordinates defining the 3D position of the third station, and x 4 y 4 , z 4 are the coordinates defining the 3D position of the fourth station. 4 . The method of claim 3 , wherein calculating the x coordinate includes applying x = 1 2 I 4 I 5 - I 3 I 6 I 2 I 5 - I 1 I 6 . 5 . The method of claim 3 , further comprising: calculating the y coordinate as a function of I 1 , I 2 , I 3 , I 4 , I 5 and I 6 . 6 . The method of claim 5 , wherein calculating the y coordinate includes applying y = 1 2 I 1 I 4 - I 2 I 3 I 1 I 6 - I 2 I 5 . 7 . The method of claim 1 , further comprising: calculating the z coordinate as a function of I 7 , I 8 , I 9 , I 10 , I 11 and I 12 , where I 7 =(y 3 −y 1 )(x 2 −x 1 )−(y 2 −y 1 )(x 3 −x 1 ), I 8 =(y 4 −y 1 )(x 2 −x 1 )−(y 2 −y 1 )(x 4 −x 1 ), I 9 =(y 3 −y 1 )A 1 −(y 2 −y 1 )A 2 , I 10 =(y 4 −y 1 )A 1 −(y 2 −y 1 )A 3 , I 11 =(y 3 −y 1 )(z 2 −z 1 )−(y 2 −y 1 )(z 3 −z 1 ), and I 12 =(y 4 −y 1 )(z 2 −z 1 )−(y 2 −y 1 )(z 4 −z 1 ). 8 . The method of claim 7 , wherein calculating the z coordinate includes applying z = 1 2 I 7 I 10 - I 8 I 9
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