Q2. What is the effect of a coarser quantization step size on the composed motion vector?
the composed motion vector may have degraded performance due to the effect of reconstruction errors when a coarser quantization step size is applied during the transcoding.
Q3. What is the need for motion vector refinement?
In general, the need for motion vector refinement depends on the effect of the reconstruction errors relative to the strength of the motioncompensated prediction residual signal as shown previously in (5), and thus is signal dependent.
Q4. What is the advantage of FDVS over the bilinear interpolation scheme?
Another advantage of FDVS over the bilinear interpolation scheme is that when multiple frames are dropped, it can be processed in the forward order, eliminating the multiple memories needed to store the incoming motion vectors of all the dropped frames.
Q5. How is the performance of the proposed FDVS method?
The performance of the proposed FDVS method is about 1.7 dB (foreman) and 0.8dB (carphone) better than the bilinear interpolation.
Q6. What is the way to find a motion vector pointing to a block in frame?
Since frame ( ) is dropped, for MB , the authors need to find a motion vector pointing to a block in frame ( ) which matches well with MB .
Q7. What is the performance of motion vector refinement?
the refinement of the incoming motion vectors using a small search window (e.g., search range of 2 pixels) increases the performance close to that of the full-scale fullsearch motion estimation.
Q8. What is the way to compute the delta motion vector?
A delta motion vector ( )can be estimated within a new search window , around the point indicated by the base motion vector:SAD (6)SAD(7)The new search window can be set much smaller than the full-scale window (e.g., a search range of 2 pixels instead of 15 pixels or larger) and still produce almost the same video quality as the full-scale motion estimation.
Q9. What is the effect of the quantization step size difference?
Fig. 11 implies that when the quantization step size difference is small, the distortion caused by the reuse of incoming motion vector is small.
Q10. What is the way to obtain the optimal motion vector?
the optimal motion vector can be easily obtained by refining the incoming motion vector within a small range as opposed to applying a full-scale motion estimation [16], [17].
Q11. What is the effect of the quantization error on the incoming motion vector?
since in general there is no guarantee that the effect is negligible all the time, there are nonzero probabilities that the quantization errors may cause the incoming motion vector to be nonoptimal [i.e., the authors can find a better motion vector which minimizes (4)].
Q12. What is the speed-up ratio for the motion vector refinement scheme?
Starting with the base motion vector, the motion vector refinement scheme searches for a delta motion vector within a search area much smaller than that of the full-scale motion estimation.