ACM Home Page
Please provide us with feedback. Feedback
Graph Ramsey theory and the polynomial hierarchy
Full text PdfPdf (698 KB)
Source Annual ACM Symposium on Theory of Computing archive
Proceedings of the thirty-first annual ACM symposium on Theory of computing table of contents
Atlanta, Georgia, United States
Pages: 592 - 601  
Year of Publication: 1999
ISBN:1-58113-067-8
Author
Marcus Schaefer  Department of Computer Science, University of Chicago, 1100 East 58th Street, Chicago, Illinois
Sponsor
SIGACT: ACM Special Interest Group on Algorithms and Computation Theory
Publisher
ACM  New York, NY, USA
Bibliometrics
Downloads (6 Weeks): 8,   Downloads (12 Months): 40,   Citation Count: 2
Additional Information:

references   cited by   index terms   collaborative colleagues  

Tools and Actions: Request Permissions Request Permissions    Review this Article  
DOI Bookmark: Use this link to bookmark this Article: http://doi.acm.org/10.1145/301250.301411
What is a DOI?

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.

 
1
 
2
Stefan A. Burr. An NP-complete problem in euclidean ramsey theory. Congressus Numerantium, 35:131-138, 1982.
 
3
Stefan A. Burr. Determining generalized ramsey numbers is NP-hard. Ars Combinatoria, 17:21-25, 1984.
 
4
Stefan A. Burr. Some undecidable problems involving the edge-coloring and vertexcoloring of graphs. Discrete Mathematics, 50:17 I-177, 1984.
 
5
Stefan A. Burr. On the computational complexity of ramsey-type problems. In Nesetril & Rodl, editor, Mathematics of Ramsey Theory. Springer-Verlag, 1990.
 
6
Stefan A. Burr, Jaroslav Ne~effil, and Vojtech R6dl. On the use of senders in generalized ramsey theory of graphs. Discrete Mathematics, 54:1-13, 1985.
 
7
Vhclav Chvfital. Tree-complete graph ramsey numbers. Journal of Graph Theory, page 93, 1977.
 
8
V/tclav Chv~tal and Frank Harary. Generalized ramsey theory for graphs, iii. small offdiagonal numbers. Pacific Journal of mathematics, 41 (2):335-345, 1972.
 
9
R~inhard Diestel. Graph Theory. Springer, New York, 1997.
 
10
Michael R. Garey and David S. Johnson. Computers and Intractability. Freeman, San Francisco, 1979.
 
11
William fan Gasarch. A survey of recursive combinatorics. In Ershov, Goncharov, Nerode, and Remmel, editors, Handbook of Recursive Algebra. North-Holland Publishing Co.
 
12
Ronald L. Graham, Bruce L. Rothschild, and Joel H. Spencer. Ramsey Theory. Wiley, 1990.
 
13
Frank Harary, Jaroslav Ne~eti-il, and Vojtech R6dl. Generalized ramsey theory for graphs xiv: Induced ramsey numbers. In Miroslav Fiedler, editor, Graphs and Other Combinatorial Topics, pages 90--100. Teubner, 1983.
 
14
Thomas Hayes. Personal communication.
 
15
 
16
 
17
Ker-I Ko and Wen-Guey Tzeng. Three Z2P- complete problems in computational learning theory. Computational Complexity, 1:269- 310, 1991.
 
18
Y. Kohayakawa, H. J. Pr6mel, and Vojtech R6dl. Induced ramsey numbers. To appear in Combinatorica.
 
19
 
20
Frank Plumpton Ramsey. On a problem of formal logic. In Proceedings of the London Mathematical Society, volume xxx of 2, pages 264-286. 1930.
21
 
22
Marcus Schaefer and Pradyut Shah. Induced graph ramsey theory. Unpublished manuscript.
 
23
 
24