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公开(公告)号:EP2115694B1
公开(公告)日:2013-11-27
申请号:EP08702408.9
申请日:2008-01-13
申请人: NDS Limited
发明人: GEYZEL, Zeev , DORRENDORF, Leonid
IPC分类号: G06T1/00
CPC分类号: G06T1/005 , G06T2201/0051 , G06T2201/0063 , G06T2201/0065 , G06T2201/0081
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公开(公告)号:EP2122570B1
公开(公告)日:2017-01-04
申请号:EP07826977.6
申请日:2007-11-05
申请人: NDS Limited
发明人: GEYZEL, Zeev , DORRENDORF, Leonid
IPC分类号: G06T1/00
CPC分类号: G06T1/0021 , G06T1/0028 , G06T1/0085 , G06T7/90
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公开(公告)号:EP2122570A2
公开(公告)日:2009-11-25
申请号:EP07826977.6
申请日:2007-11-05
申请人: NDS Limited
发明人: GEYZEL, Zeev , DORRENDORF, Leonid
IPC分类号: G06T1/00
CPC分类号: G06T1/0021 , G06T1/0028 , G06T1/0085 , G06T7/90
摘要: A method and system including receiving marking information, determining, at least in part, based on the marking information, a plurality of color element additives, adding the plurality of color element additives to at least one color element of a video frame, wherein the at least one color element includes a color element R, a color element G, and a color element B. Related methods and systems are also described.
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公开(公告)号:EP2115694A1
公开(公告)日:2009-11-11
申请号:EP08702408.9
申请日:2008-01-13
申请人: NDS Limited
发明人: GEYZEL, Zeev , DORRENDORF, Leonid
IPC分类号: G06T1/00
CPC分类号: G06T1/005 , G06T2201/0051 , G06T2201/0063 , G06T2201/0065 , G06T2201/0081
摘要: A method and system for embedding data in video frames is described, the method comprising receiving marking information, representing the marking information as a 2-coordinate vector, denoted ϖ, where the 2-coordinates are denoted, respectively, α, β, such that ϖ = (α, β), providing a video frame to be marked, the video frame including a plurality of pixels, each pixel of the plurality of pixels being represented as p, where p = (x, y), x and y including coordinates of pixel p, the plurality of pixels being represented as a triad of color elements, denoted, respectively, as R, G, and B, and marking the video frame by transforming each pixel among the plurality of pixels as follows R'(p) = R(p) + , G'(p) = G(p) + , and B'(p) = B(p) + , where represents a dot product operation on p and ϖR, represents a dot product operation on p and ϖG, and represents a dot product operation on p and ϖB.
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