Moving object three-dimensional measurement method based on color fringe projection
A technology of color stripes and moving objects, applied in the field of 3D measurement, can solve the problem of slowing down the 3D measurement speed, and achieve the effect of avoiding color crosstalk, improving accuracy and fast measurement speed.
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Embodiment 1
[0074] Assuming that the measured object is in a state of uniform motion, and the additional phase shift introduced by the motion is represented by ε(x,y), the intensity distribution of the sine fringes in the red channel and the cosine fringes in the blue channel is expressed as:
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[0081] According to the literature Optics Express, 2018, 26(26): 34224-35, the absolute phase error ΔΦ of the final calculated sinusoidal fringes can be deduced r Absolute phase error ΔΦ of (x,y) and cosine fringes b (x,y) can be approximately equal to:
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[0084] Theoretically, the absolute phase Φ of a sinusoidal fringe r (x,y) and the absolute phase Φ of the cosine fringe b (x, y) are equal, that is, the following relationship exists:
[0085] Φ r (x,y)=Φ b (x,y)=Φ o (x,y)
[0086] Obviously, the absolute phase error ΔΦ of the sinusoidal fringe r Absolute phase error ΔΦ of (x,y) and cosine fring...
Embodiment 2
[0090] Assuming that the measured object is in a state of non-uniform motion, and the additional phase shift introduced by the motion is represented by ε(x,y), the intensity distribution of the sine fringes in the red channel and the cosine fringes in the blue channel can be re-expressed as:
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[0097] Such as Figure 6 As shown, the absolute phase Φ of the sinusoidal fringe under non-uniform motion and ε(x,y)=0.3 is given r (x,y), the absolute phase of the cosine fringe Φ b (x, y), the schematic diagram of the average phase Φ(x, y), and their error ΔΦ r (x,y), ΔΦ b (x,y), ΔΦ(x,y) schematic diagram. It can also be seen that the average phase error ΔΦ(x,y) is much smaller than the absolute phase error ΔΦ of the sinusoidal fringes r Absolute phase error ΔΦ of (x,y) and cosine fringes b (x,y).
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