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Computational geometry column 18
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Volume 24 ,  Issue 1  (Winter 1993) table of contents
Pages: 20 - 25  
Year of Publication: 1993
ISSN:0163-5700
Author
Publisher
ACM  New York, NY, USA
Bibliometrics
Downloads (6 Weeks): 9,   Downloads (12 Months): 42,   Citation Count: 5
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ABSTRACT

Results on visibility graphs are classified and organized into five tables.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
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[AEK92a] J. Abello, O. Egecioglu, and K. Kumar, Visibility graphs of staircase polygons and the weak Bruhat order I: from visibility graphs to maximal chains. Discrete and Computational Geometry, 1992. To appear.
 
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[AEK92b] J. Abello, O. Egecioglu, and K. Kumar. Visibility graphs of staircase polygons and the weak Bruhat order II: from maximal chains to polygons. Discrete and Computational Geometry, 1992. To appear.
 
3
[ALP92] J. Abello, H. Lin, and S. Pisupati. On visibility graphs of simple polygons. Congresuss Numerantium Journal, 1992. To appear.
 
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[And89] T. Andreae. Some results on visibility graphs, 1989. Preprint.
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[Col92] P. Colley. Recognizing visibility graphs of uni-monotone polygons. In Proc. 4th Canad. Conf. Comput. Geom., pages 29-34, St. John's, Newfoundland, 1992.
 
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[EC90a] H. Everett and D. Corneil. Fobidden induced subgraphs of visibility graphs. Quoted in [She9O], 1990.
 
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[ELO91] H. Everett, A. Lubiw, and J. O'Rourke. Recovery of convex hulls from external visibility graphs. Smith College, 1991.
 
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[LS92] Y.-L. Lin and S. S. Skiena. Complexity aspects of visibility graphs. Technical Report 92/08, SUNY Stony Brook, Computer Science, 1992.
 
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[Mir92] A. Mirzaian. Hamiltonian triangulations and circumscribing polygons of disjoint line segments. Computational Geometry: Theory and Applications, 1992. To appear. First presented in 1990 at the Canadian Computational Geometry Conference.
 
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[O'R90] J. O'Rourke. Recovery of convexity from visibility graphs. Technical Report 90.4.6, Smith College, 1990.
 
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[OR91] J. O'Rourke and J. Rippel. A class of segments whose visibility graphs are Hamiltonian. Technical Report 12, Smith College, 1991.
 
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[OR92a] J. O'Rourke and J. Rippel. Segment visibility graphs: several results. In Proc. 4th Canad. Conf. Comput. Geom., pages 35-38, St. John's, Newfoundland, 1992.
 
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[OR92b] J. O'Rourke and J. Rippel. Two segment classes with Hamiltonian visibility graphs. Technical Report 15, Smith College, 1992.
 
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[She90] T. Shermer. Recent results in art galleries. Technical Report CMPT TR 90-10, Simon Fraser University, October 1990. To appear in IEEE Proceedings.
 
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[SM91] G. Srivivasaraghavan and A. Mukhopadhyay. On some classes of unrealizable orthogonal visibility graphs. Indian Institute of Technology, 1991.
 
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[Tho84] C. Thomassen. Plane representations of graphs. In Progress in Graph Theory, pages 43-69. Academic Press, 1984.
 
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[TT86] R. Tamassia and I. G. Tollis. A unified approach to visibility representations of planar graphs. Discrete and Computational Geometry, 1:321-341, 1986.
 
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[Urr92] J. Urrutia, 1992. Personal communication at CCCG, August 1992.
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