Ebook: Graphs and Combinatorics: Proceedings of the Capital Conference on Graph Theory and Combinatorics at the George Washington University June 18–22, 1973
- Tags: Mathematics general
- Series: Lecture Notes in Mathematics 406
- Year: 1974
- Publisher: Springer-Verlag Berlin Heidelberg
- Edition: 1
- Language: English
- pdf
Content:
Front Matter....Pages I-VIII
Recent results on trees....Pages 1-9
A survey of generalized ramsey theory....Pages 10-17
A survey of the reconstruction conjecture....Pages 18-28
Recent results on graphical enumeration....Pages 29-36
Is the null-graph a pointless concept?....Pages 37-44
Which graphs have integral spectra?....Pages 45-51
Generalized ramsey theory for graphs - a survey....Pages 52-75
Some recent results in topological graph theory....Pages 76-108
A survey of finite embedding theorems for partial latin squares and quasigroups....Pages 109-152
Computing the Characteristic polynomial of a graph....Pages 153-172
Finding an independent set in a planar graph....Pages 173-179
A class of starter induced 1-factorizations....Pages 180-185
Chromatically equivalent graphs....Pages 186-200
On covering the points of a graph with point disjoint paths....Pages 201-212
A useful family of bicubic graphs....Pages 213-225
Reconstructing combinatorial geometries....Pages 226-235
On triangular and cyclic ramsey numbers with k colors....Pages 236-242
The minimality of the mycielski graph....Pages 243-246
On the ramsey number of the five-spoked wheel....Pages 247-261
On the hamiltonian completion problem....Pages 262-272
Coloring seven-circuits....Pages 273-290
Absolute retracts in graphs....Pages 291-301
Cancelling eulerian graphs....Pages 302-313
A graphical realization problem....Pages 314-318
The existence of small tactical configurations....Pages 319-324
Tactical configurations: An introduction....Pages 325-329
Structural characterizations of stability of signed digraphs under pulse processes....Pages 330-338
The charm bracelet problem and its applications....Pages 339-349
On Tutte's factorization theorem....Pages 350-355
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