Convex optimization method for determining target three-dimensional coordinates by utilizing one-dimensional direction finding
A technology of three-dimensional coordinates and convex optimization, applied in the field of electronic information, can solve the problems of large amount of calculation in three-dimensional search, low positioning accuracy, unfavorable real-time positioning, etc., achieve the effect of reducing calculation amount, improving positioning accuracy, and realizing real-time positioning
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[0027] This example takes 7 observatories with known positions and 1 target that needs to be positioned on a three-dimensional plane as an example. The position coordinates of the observatories are (236.9,-254.3,0), (2.4,-250.6,0), (37.3,-114.1,0), (173.6,213.2,0), (-89.4,-15.4,0), (-167.8,-105.4,0), (193.6,-23.9,0) meters, each observation The station is configured with a line array placed horizontally. The included angle between the line array and the x-axis of the Cartesian coordinates of the ground plane is (4.2360; ,346.0,810.3) meters.
[0028] The specific implementation process of this example is as follows:
[0029] Step 1: Observation stations are located on a plane, the number N of observation stations is initialized to be 7, and the position coordinates B n Respectively (236.9,-254.3,0), (2.4,-250.6,0), (37.3,-114.1,0), (173.6,213.2,0), (-89.4,-15.4,0), (-167.8 ,-105.4,0), (193.6,-23.9,0) meters, determine the angle α between the linear array of seven observatio...
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