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请高手帮忙查询下论文是否EI检索,检索号多少，谢谢
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题目：Total Colorings of Planar Graphs With Maximum Degree Seven and Without 3-cycles Adjacent to 5-cycles 谢谢 |
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8楼2017-06-06 23:01:05
pengwuji18
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imyourkobe(金币+1): 多谢你的帮助 2012-03-04 19:05:13
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imyourkobe(金币+1): 多谢你的帮助 2012-03-04 19:05:13
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Accession number: 20120114656129 Title: Total colorings of planar graphs with maximum degree seven and without 3-cycles adjacent to 5-cycles Authors: Liu, Guangde1 ; Wang, Bing1, 2 ; Wu, Jian-Liang2 Author affiliation: 1 Department of Mathematics, Zaozhuang University, Zaozhuang, 277160, China 2 School of Mathematics, Shandong University, Jinan, 250100, China Corresponding author: Liu, G. (lgd@uzz.edu.cn) Source title: Advances in Intelligent and Soft Computing Abbreviated source title: Adv. Intell. Soft Comput. Volume: 122 Monograph title: Foundations of Intelligent Systems: Proceedings of the Sixth International Conference on Intelligent Systems and Knowledge Engineering, Shanghai, China, Dec 2011 (ISKE2011) Issue date: 2011 Publication year: 2011 Pages: 335-342 Language: English ISSN: 18675662 ISBN-13: 9783642256639 Document type: Conference article (CA) Publisher: Springer Verlag, Tiergartenstrasse 17, Heidelberg, D-69121, Germany Abstract: Let G be a planar graph with maximum degree Δ ≥ 7 and without 3-cycles adjacent to 4-cycles, that is, any 3-cycle has not a common edge with a 5-cycle. Then the total chromatic number of G is Δ + 1. © 2011 Springer-Verlag Berlin Heidelberg. Number of references: 12 Main heading: Graph theory Controlled terms: Graphic methods - Intelligent systems - Knowledge engineering Uncontrolled terms: Cycle - Maximum degree - Planar graph - Total chromatic number - Total coloring Classification code: 723.4 Artificial Intelligence - 723.5 Computer Applications - 921.4 Combinatorial Mathematics, Includes Graph Theory, Set Theory DOI: 10.1007/978-3-642-25664-6_39 Database: Compendex |
2楼2012-03-04 12:36:54
3楼2012-03-04 16:36:17
4楼2012-03-04 17:03:47
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