| Title: | Representing graphs by means of strong and weak products (English) | 
| Author: | Poljak, Svatopluk | 
| Author: | Pultr, Aleš | 
| Language: | English | 
| Journal: | Commentationes Mathematicae Universitatis Carolinae | 
| ISSN: | 0010-2628 (print) | 
| ISSN: | 1213-7243 (online) | 
| Volume: | 22 | 
| Issue: | 3 | 
| Year: | 1981 | 
| Pages: | 449-466 | 
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| Category: | math | 
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| MSC: | 05C99 | 
| idZBL: | Zbl 0476.05074 | 
| idMR: | MR633576 | 
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| Date available: | 2008-06-05T21:08:43Z | 
| Last updated: | 2012-04-28 | 
| Stable URL: | http://hdl.handle.net/10338.dmlcz/106089 | 
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| Reference: | [1] J. KŘIVKA: On the dimension of odd cycles and cartesian cubes.in: Proc. Conf. Alg. Methods in Graph Theory, Szeged 1978. | 
| Reference: | [2] L. LOVÁSZ J. NEŠETŘIL A. PULTR: On a product dimension of graphs.J. Comb. Theory Vol. 29, No. 1 (1980), 47-67. MR 0584160 | 
| Reference: | [3] J. NEŠETŘIL A. PULTR: Product and other representations of graphs and related characteristics.in: Proc. Conf. Alg. Methods in Graph Theory, Szeged 1978. | 
| Reference: | [4] J. NEŠETŘIL A. PULTR: A Dushnik-Miller type dimension of graphs and its complexity.L. N. in Comp. Sci. 56, Springer 1977. MR 0491363 | 
| Reference: | [5] J. NEŠETŘIL V. RÖDL: A simple proof of the Galvin-Ramsey property of the class of all finite graphs and a dimension of graphs.Discrete Moth. 23 (1978), 49- 55. MR 0523311 | 
| Reference: | [6] S. POLJAK A. PULTR: On the dimension of trees.to appear in: Discrete Math. MR 0611429 | 
| Reference: | [7] S. POLJAK A. PULTR V. RÖDL: On the dimension of the Kneser graphs.in; Proc. Conf. Alg. Methods in Graph Theory, Szeged 1978. | 
| Reference: | [8] S. POLJAK A. PULTR V. RÖDL: On a product dimension of bipartite graphs.submitted to J. of Graph Theory. | 
| Reference: | [9] A. PULTR: On productive classes of graphs determined by prohibiting given subgraphs.Colloquia Mathematica Sci. János Bolyai, 18. Combinatorics, Keszthely 1976, 805-820. MR 0519311 | 
| Reference: | [10] A. PULTR J. VINÁREK: Productive classes and subdirect irreducibility.in particular for graphs, Discrete Math. 20 (1977), 159-176. MR 0485593 | 
| Reference: | [11] J. ŠIŠKA: Tolerance spaces and their dimension.(Czech), Thesis (Charles University, Prague 1977). | 
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