EECE 541 Multimedia Systems Project Proposal: Logo ... - Courses
EECE 541 Multimedia Systems Project Proposal: Logo ... - Courses
EECE 541 Multimedia Systems Project Proposal: Logo ... - Courses
Create successful ePaper yourself
Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.
Figure 6. <strong>Logo</strong> insertion in transform domain.<br />
D. Low Cost and Efficient <strong>Logo</strong> Insertion<br />
High accuracy and efficiency are two important criteria for logo insertion. One efficient<br />
logo-insertion method proposed by Shu Xiao, etc, is shown in [5]. In this paper, the<br />
authors presented efficient logo insertion methods for transparent and non-transparent<br />
logos for MPEG2 compressed video. They considered the refinement of prediction modes<br />
and motion vectors for different types of macroblocks. The method should be able to<br />
apply in both spatial and transform domains.<br />
In logo-insertion transcoding for MPEG2 compressed video, we need to compensate the<br />
changes caused by the logo insertion. Such changes propagate through frames when P<br />
and B frames refer to the reference frames in motion prediction process. For H.264<br />
compressed video, however, change propagation happens also for I frames due to the use<br />
of intra prediction as described in Section III. Sometimes, logos are not inserted in all<br />
frames of a video sequence. Now, we start to introduce the method used in [5] for<br />
determining the affected range of frames caused by logo insertion for MPEG2 coded<br />
video.<br />
D.1. <strong>Logo</strong>-Affected Range of Frames in the Temporal Domain<br />
Let [l, h] denote the range of the video sequence where a logo is required to be inserted.<br />
That is, the indices l and h are the lowest and highest frame numbers of this range,<br />
respectively. We further let [L, H] represent the range of video sequence which is<br />
affected by the logo insertion due to the change propagation caused by frame reference.<br />
Clearly, we have [l, h] being a subset of [L, H]. Reference frames are frames of a<br />
10