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Wang, D., Kuo, Y.-S.: A study on two geometric location problems. Raghavan, V., Spinrad, J.: Robust algorithms for restricted domains. rep., Department of Economics, Tilburg University (1991) Peeters, R.: On coloring j-unit sphere graphs. Matsui, T.: Approximation algorithms for maximum independent set problems and fractional coloring problems on unit disk graphs. Marathe, M.V., Breu, H., Hunt III, H.B., Ravi, S.S., Rosenkrantz, D.J.: Simple heuristics for unit disk graphs. PhD thesis, Technical University of Berlin, Germany (1997) MalesiЕ„ska, E.: Graph theoretical models for frequency assignment problems. Koebe, P.: Kontaktprobleme der konformen Abbildung. HuntIII, H.B., Marathe, M.V., Radhakrishnan, V., Ravi, S.S., Rosenkrantz, D.J., Stearns, R.E.: NC-approximation schemes for NP and PSPACE-hard problems for geometric graphs. Hochbaum, D., Maass, W.: Approximation schemes for covering and packing problems in image processing and vlsi. HlinД›nГЅ, P., KratochvГl, J.: Representing graphs by disks and balls. Ronyasoft Label Maker - Has a lot of pre-made templates. Acoustica - Print directly on CD surfaces. A disk graph is the intersection graph of disks in the plane, a unit disk graph is the intersection graph of same radius disks in the plane, and a segment graph is an intersection graph of line segments in the plane. DRPU Card - Common business/personal needs. Adobe Photoshop - Compatible with other Adobe programs.

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Journal of Graph TheoryВ 12, 217вЂ“227 (1988) Disketch Disk - Quickly creates professional labels and covers. GyГЎrfГЎs, A., Lehel, J.: On-line and first fit colorings of graphs. GrГ¤f, A., Stumpf, M., Weisenfels, G.: On coloring unit disk graphs. 671вЂ“679 (2001)ДЇiala, J., Fishkin, A.V., Fomin, F.: Off-line and on-line distance constrained labeling of disk graphs. In: Proceedings the 12th ACM-SIAM Symposium on Discrete Algorithms (SODA 2001), Washington, DC, January 7-9, pp. Computational Geometry: Theory and ApplicationsВ 23(2), 243вЂ“255 (2002)Д®rlebach, T., Jansen, K., Seidel, E.: Polynomial-time approximation schemes for geometric graphs. Discrete MathematicsВ 86, 165вЂ“177 (1990)Д®rlebach, T., Fiala, J.: Independence and coloring problems on intersection graphs of disks (2001) (manuscript)Д®rlebach, T., Fiala, J.: On-line coloring of geometric intersection graphs. Computational Geometry: Theory and ApplicationsВ 9, 3вЂ“24 (1998)Д¬lark, B.N., Colbourn, C.J., Johnson, D.S.: Unit disk graphs. PhD thesis, University of british Columbia (1996)Д«reu, H., Kirkpatrick, D.G.: Unit disc graph recognition is NP-hard. Journal of the ACMВ 41, 153вЂ“180 (1994)Д«reu, H.: Algorithmic Aspects of constrained unit disk graphs. In: Proceedings 15th Annual ACM-SIAM Symposium on Discrete Algorithms (2004) (to appear)Д«aker, B.S.: Approximation algorithms for np-complete problems on planar graphs.

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