A method for uniform and orderly distribution of points in spherical space for detection instruments in spherical space
A technology of spherical space and detection instruments, applied in the direction of instruments, measuring devices, etc., can solve the problems of disordered distribution, lack of layout levels and rules, etc., and achieve the effect of improving efficiency
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[0023] Further description will be given below in conjunction with the embodiments shown in the accompanying drawings.
[0024] Taking a spherical instrument with a radius of r as an example, it is required that the total number of distribution points (total number of sensors) on its outer surface is about 150, and they can be evenly and orderly distributed on the spherical outer surface. The specific method steps are as follows:
[0025] (1) Set the center angle angle deviation c and calculate the number of layers N φ
[0026] Set the center angle deviation c as According to the formula (1) to calculate the number of layers N φ The range is N φ ∈[8.5,+∞), take N φ is 12, then the spherical space is evenly distributed with 12 layers of points in the range of elevation angle φ∈[0,π], that is, the spherical surface is divided into 11 parts, and the elevation angle of the part between each layer is
[0027] N φ ≥π / 2c+1 (1)
[0028] (2) Calculate the number of points per...
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