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Excellent work. I find your paper useful and read carefully.
However, I find there's some confusing derivation in paper. Maybe I'm wrong. (I'm only interested in the vertical case)
Q1. In eq.2, the partial derivative of theta on y, the sin should be on the denominator instead of numerator. Maybe I miss something? A typo?
Q2. For the disparity vertical case, I find it make a different derivation comparing to the Law of sine. Shouldn't it follow the Law of sine? since the disparity is the difference of latitude.
The text was updated successfully, but these errors were encountered:
sorry for the late reply, just found some time to be able to provide a useful answer.
Regarding Q1, in Spherical_Vertical_Disparity.pdf provides the full derivation for you to verify. The only difference is the use of z as the vertical axis (as the online figure I quickly found online was this way).
Thank you, zuru, for the detailed reply.
I really appreciate it.
Actually, in Spherical View Synthesis for Self-Supervised 360o Depth Estimation, the vertical disparity formula
I find it fancy but I personally cannot relate it to the Law of sines.
In addition, I find lines of code using the formula but have no idea why the disparity looks like this.
The work is nice, I just want to better understand it.
Hi authors,
Excellent work. I find your paper useful and read carefully.
However, I find there's some confusing derivation in paper. Maybe I'm wrong. (I'm only interested in the vertical case)
Q1. In eq.2, the partial derivative of theta on y, the sin should be on the denominator instead of numerator. Maybe I miss something? A typo?
Q2. For the disparity vertical case, I find it make a different derivation comparing to the Law of sine. Shouldn't it follow the Law of sine? since the disparity is the difference of latitude.
The text was updated successfully, but these errors were encountered: