ON THE CHROMATIC NUMBER OF SUBSETS OF THE EUCLIDEAN PLANE M. AXENOVICH, J. CHOI, M. LASTRINA, T. MCKAY, J. SMITH, AND B. STANTON Abstract. The chromatic number of a subset of the real plane is the smallest number of colo - A. J. Smith - Document - PDFSEARCH.IO

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	ON THE CHROMATIC NUMBER OF SUBSETS OF THE EUCLIDEAN PLANE M. AXENOVICH, J. CHOI, M. LASTRINA, T. MCKAY, J. SMITH, AND B. STANTON Abstract. The chromatic number of a subset of the real plane is the smallest number of colo Add to Reading List Document Date: 2015-11-10 14:19:34 Open Document File Size: 785,75 KB Share Result on Facebook City Raton / Springer / / Facility Iowa State University / / OperatingSystem Xp / / Organization National Science Foundation / Department of Mathematics / Iowa State University / / Person Felix Lazebnik / Peter D. Johnson / Jr. / Cecil Rousseau / Branko Gr / P. D. Johnson / Jr. / / Product Pentax K-x Digital Camera / / ProvinceOrState New Brunswick / New York / Florida / / Technology Alpha / / SocialTag Hadwiger–Nelson problem Dilworth's theorem Graph theory Mathematics Graph coloring

ON THE CHROMATIC NUMBER OF SUBSETS OF THE EUCLIDEAN PLANE M. AXENOVICH, J. CHOI, M. LASTRINA, T. MCKAY, J. SMITH, AND B. STANTON Abstract. The chromatic number of a subset of the real plane is the smallest number of coloAdd to Reading List