On the non-optimality of four color coding of image partitions

Publikation: KonferencebidragPaperForskningfagfællebedømt

Standard

On the non-optimality of four color coding of image partitions. / Agarwal, Sameer; Belongie, Serge.

2002. II/677-II/680 Paper præsenteret ved International Conference on Image Processing (ICIP'02), Rochester, NY, USA.

Publikation: KonferencebidragPaperForskningfagfællebedømt

Harvard

Agarwal, S & Belongie, S 2002, 'On the non-optimality of four color coding of image partitions', Paper fremlagt ved International Conference on Image Processing (ICIP'02), Rochester, NY, USA, 22/09/2002 - 25/09/2002 s. II/677-II/680.

APA

Agarwal, S., & Belongie, S. (2002). On the non-optimality of four color coding of image partitions. II/677-II/680. Paper præsenteret ved International Conference on Image Processing (ICIP'02), Rochester, NY, USA.

Vancouver

Agarwal S, Belongie S. On the non-optimality of four color coding of image partitions. 2002. Paper præsenteret ved International Conference on Image Processing (ICIP'02), Rochester, NY, USA.

Author

Agarwal, Sameer ; Belongie, Serge. / On the non-optimality of four color coding of image partitions. Paper præsenteret ved International Conference on Image Processing (ICIP'02), Rochester, NY, USA.

Bibtex

@conference{3079661d726e43d58d86fa15fc877ff3,
title = "On the non-optimality of four color coding of image partitions",
abstract = "Recent interest in region based image coding has given rise to graph coloring based partition encoding methods. These methods are based on the four color theorem for planar graphs, and assume that a coloring for a graph with the minimum possible number of colors will result in the most compressible representation. In this paper we show that this assumption is wrong. We show that there exist graphs with chromatic number k that can be colored with k + 1 colors resulting in bitmaps representing image partitions which are more compressible than the corresponding bitmaps generated using any k coloring of the same graph. We conclude with some conjectures on optimal coloring of weighted graphs.",
author = "Sameer Agarwal and Serge Belongie",
year = "2002",
language = "English",
pages = "II/677--II/680",
note = "International Conference on Image Processing (ICIP'02) ; Conference date: 22-09-2002 Through 25-09-2002",

}

RIS

TY - CONF

T1 - On the non-optimality of four color coding of image partitions

AU - Agarwal, Sameer

AU - Belongie, Serge

PY - 2002

Y1 - 2002

N2 - Recent interest in region based image coding has given rise to graph coloring based partition encoding methods. These methods are based on the four color theorem for planar graphs, and assume that a coloring for a graph with the minimum possible number of colors will result in the most compressible representation. In this paper we show that this assumption is wrong. We show that there exist graphs with chromatic number k that can be colored with k + 1 colors resulting in bitmaps representing image partitions which are more compressible than the corresponding bitmaps generated using any k coloring of the same graph. We conclude with some conjectures on optimal coloring of weighted graphs.

AB - Recent interest in region based image coding has given rise to graph coloring based partition encoding methods. These methods are based on the four color theorem for planar graphs, and assume that a coloring for a graph with the minimum possible number of colors will result in the most compressible representation. In this paper we show that this assumption is wrong. We show that there exist graphs with chromatic number k that can be colored with k + 1 colors resulting in bitmaps representing image partitions which are more compressible than the corresponding bitmaps generated using any k coloring of the same graph. We conclude with some conjectures on optimal coloring of weighted graphs.

UR - http://www.scopus.com/inward/record.url?scp=18844469431&partnerID=8YFLogxK

M3 - Paper

AN - SCOPUS:18844469431

SP - II/677-II/680

T2 - International Conference on Image Processing (ICIP'02)

Y2 - 22 September 2002 through 25 September 2002

ER -

ID: 302056823