Paper Publications
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[1] 宋慧敏. Halin图的均匀边染色. 山东大学学报 理学版, 38, 32-34, 2003.
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[2] 吴建良. A linear algorithm for edge-face coloring series-parallel graphs. 4489, 389-+, 2007.
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[3] 吴建良. 系列平行图的边面染色. 数学进展, 34, 461-467, 2005.
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[4] 刘彬. Total colorings and list total colorings of planar graphs without intersecting 4-cycles. Discrete Mathematics, 309, 6035-6043, 2009.
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[5] 吴建良. A Note on The Linear Arboricity of Planar Graphs without 4-Cycles. 10, 174-+, 2009.
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[6] 谭香. Total Coloring of Planar Graphs without Adacent 4-cycles. 10, 167-173, 2009.
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[7] 巩在武. 边临界图的新下界. 数学物理学报(英文版)(中国科学院), 28, 367-372, 2008.
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[8] 马勤. Planar graphs without 5-cycles or without 6-cycles. Discrete Mathematics, 309, 2998-3005, 2009.
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[9] 吴建良. The linear arboricity of planar graphs with no short cycles. Theoretical Computer Science, 381, 230-233, 2007.
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[10] 谭香. The Linear Arboricity of Planar Graphswithout 5-cycles and 6-cycles. ARS Combinatoria, 367-375, 2010.
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[11] 谭香. The Linear Arboricity of Planar Graphs without 5-cycles and 6-cycles. ARS Combinatoria, 97A, 367-375, 2010.
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[12] 张欣. k-forested coloring of planar graphs with large girth. PROCEEDINGS OF THE JAPAN ACADEMY SERIES A-MATHEMATICAL SCIENCES, 86, 169-173, 2010.
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[13] 侯建锋. Acyclic Edge Chromatic Number of Outerplanar Graphs. JOURNAL OF GRAPH THEORY, 64, 22-36, 2010.
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[14] Hou, Jianfeng. Total coloring of planar graphs without 6-cycles. Discrete Applied Mathematics, 159, 157-163, 2011.
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[15] 吴建良. The entire coloring of series-parallel graphs. ACTA Math. Appl. Sinica (English Series), 21, 61-66, 2005.
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[16] 吴建良. 关于图的边染色方面的一些结果. 山东大学学报自然科学版, 34, 121-124, 1999.
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[17] 宋慧敏. 几乎外平面图的边染色. 山东大学学报:工学版, 34, 63-67, 2004.
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[18] 吴建良. The vertex linear arboricity of claw-free graphs with small degree. ARS Combinatoria, 86, 289-293, 2008.
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[19] 吴建良. Equitable coloring planar graphs with large girth. Discrete Mathematics, 308, 985-990, 2008.
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[20] 吴建良. On the linear arboricity of planar graphs. JOURNAL OF GRAPH THEORY, 31, 129-134, 1999.