2008
DOI: 10.1117/1.2921012
|View full text |Cite
|
Sign up to set email alerts
|

Optimal color primaries for three- and multiprimary wide gamut displays

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
1
1
1
1

Citation Types

0
4
0

Year Published

2012
2012
2021
2021

Publication Types

Select...
3
2

Relationship

0
5

Authors

Journals

citations
Cited by 5 publications
(4 citation statements)
references
References 21 publications
0
4
0
Order By: Relevance
“…Now we note that because the parallelepipeds in the righthand-side of (73) are essentially disjoint, the intersection of two parallelepipeds is contained within the boundary of both parallelepipeds. Combining this with the continuity and uniqueness of the CCF defined in (87) we can see that for any two parallelepipeds in (24) that have a non-empty intersection, the intersection is a proper face of both parallelepipeds, which completes the induction step for Clause 8 for Theorem 1.…”
Section: Appendix B Proof Of Theoremmentioning
confidence: 65%
See 3 more Smart Citations
“…Now we note that because the parallelepipeds in the righthand-side of (73) are essentially disjoint, the intersection of two parallelepipeds is contained within the boundary of both parallelepipeds. Combining this with the continuity and uniqueness of the CCF defined in (87) we can see that for any two parallelepipeds in (24) that have a non-empty intersection, the intersection is a proper face of both parallelepipeds, which completes the induction step for Clause 8 for Theorem 1.…”
Section: Appendix B Proof Of Theoremmentioning
confidence: 65%
“…Once these parameters have been computed, all the facets, edges, and vertices can be uniquely and exhaustively enumerated using ( 28), (31), and (32), respectively, to obtain the complete representation of the gamut boundary. We note that although Algorithm 1 obtains these gamut and CCF representations for a K primary gamut directly, without iterating on the number of primaries K, the sequence of the primaries in the primary matrix P does determine the parallelepiped tiling in (24), its associated CCF in (33), and the parallelepiped chains in Clause 9 associated with the pairs of opposing gamut facets in (28) for each J ∈ C 2 ( K ). We therefore refer to the representation in ( 24) as a progressiveby-primary gamut tiling and the associated CCF C (•) in ( 33) as the corresponding progressive-by-primary tiling CCF.…”
Section: ) the Linear Bijective (And Continuous) Function Defined By The Mappingmentioning
confidence: 99%
See 2 more Smart Citations