A monocular vision positioning method for underwater robots
An underwater robot, monocular vision technology, applied in the field of visual positioning, can solve problems such as difficult implementation and complicated calculation
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[0149] The definition of the coordinate system, the definition of each parameter and the definition of the positive direction all refer to figure 1 with figure 2 . It is known that PQ=2.0m, The pixel width of the camera is 800pixel. Depending on the specific experimental conditions, the above parameters may vary.
[0150] The fitting function of the magnification mag is:
[0151] mag=1.013+1.105×10 -2 dd+1.175×10 -2 |ψ|-7.832×10 -2 dd 2 -2.426×10 -2 dd|ψ|
Embodiment 1
[0153] Assume that in the image currently collected by the camera, P′=156pixel, Q′=315pixel, and the inertial device mounted on the robot measures the current heading angle ψ=5°. The coordinates of the robot in the global coordinate system are calculated below.
[0154] The first step: dd=0.411, calculated according to the fitting function to get mag=1.013;
[0155] Step 2: Calculate λ * =80.55;
[0156] The third step: calculate DC=4.97, AC=8.22;
[0157] Step 4: calculate AM=6.97, CM=4.36;
[0158] Step 5: calculate OC=2.92, OM=1.43;
[0159] Step 6: Calculate and get OA=7.12, θ=11.61°;
[0160] Step 7: At this time, ψ>0, and OC
[0161] Step 8: Calculate the coordinates of the robot in the global coordinate system as x=-6.97, y=1.43.
[0162] Error analysis: In this example, the real coordinates of the robot in the global coordinate system are (-7.0, 1.5), so the relative positioning error is (0.42%, 4.7%).
Embodiment 2
[0164] Assume that in the image currently collected by the camera, P′=251pixel, Q′=462, and the inertial device mounted on the robot measures the current heading angle ψ=10°. The coordinates of the robot in the global coordinate system are calculated below.
[0165] The first step: dd=0.109, calculated according to the fitting function to get mag=1.104;
[0166] Step 2: Calculate λ * =116.51;
[0167] The third step: calculate DC=3.43, AC=5.62;
[0168] Step 4: calculate AM=5.01, CM=2.55;
[0169] Step 5: calculate OC=3.06, OM=0.51;
[0170] Step 6: Calculate and get OA=5.03, θ=5.81°;
[0171] Step 7: At this time, ψ>0, and OC>CM, so there is no need to modify θ;
[0172] Step 8: Calculate the coordinates of the robot in the global coordinate system as x=-5.01, y=-0.51.
[0173] Error analysis: In this example, the real coordinates of the robot in the global coordinate system are (-5.0, -0.5), so the relative positioning error is (0.2%, 2%).
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