臺灣學術機構典藏系統 (Taiwan Academic Institutional Repository, TAIR)

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	Repositories
	Author
	Title
	Date
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	2019臺灣學術機構典藏研討會
	機構典藏系統RC7版本已發佈

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	機構典藏計畫網站
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	臺大學術典藏NTU Scholars

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Institution	Date	Title	Author
國立中山大學	2000	Circular chromatic number of series-parallel graphs	P. Hell ; X. Zhu
國立中山大學	2000	Pseudo Hamiltonian connected graphs	G. Chang ; X. Zhu
國立中山大學	1999-01	Game chromatic number of outer-planar graphs	D.J. Guan;X. Zhu
國立中山大學	1999	A bound for the game chromatic number of graphs	T. Dinski ;X. Zhu
國立中山大學	1999	Distance graphs and T-coloring	G. Chang; D.F. Liu ;X. Zhu
國立中山大學	1999	Game coloring number of planar graphs	X. Zhu
國立中山大學	1999	Construction of uniquely H-colorable graphs	X. Zhu
國立中山大學	1999	Game chromatic number of outer planar graphs	D.J. Guan ; X. Zhu
國立中山大學	1999	Star extremal circulant graphs	K.W. Lih;D. Liu ;X. Zhu
國立中山大學	1999	A simple proof of Moser's theorem	X. Zhu
國立中山大學	1999	Circular chromatic numbers of Mycielski's graphs	G.J. Chang; L. Huang; X. Zhu
國立中山大學	1999	Circular coloring and graph homomorphism	X. Zhu
國立中山大學	1999	Planar graphs with circular chromatic numbers between 3 and 4	X. Zhu
國立中山大學	1999	Distance graphs with missing multiples in their distance sets	D. Liu; X. Zhu
國立中山大學	1999	Graphs whose circular chromatic number equal the chromatic number	X. Zhu
國立中山大學	1998-11	Multiple capacity vehicle routing on paths	D.J. Guan;X. Zhu
國立中山大學	1998	Oriented double walk covering and bidirectional double tracing	H. Fan; X. Zhu
國立中山大學	1998	Multiple capacity vehicle routing on paths	D.J. Guan ; X. Zhu
國立中山大學	1998	Minimal oriented graphs of diameter 2	P. Horak; C. Pareek ; X. Zhu
國立中山大學	1998	Relaxed coloring of a graph	W. Deuber; X. Zhu
國立中山大學	1998	A survey on Hedeteniemi's conjecture	X. Zhu
國立中山大學	1998	The circular chromatic number and the fractional chromatic number of distance graphs	G. Chang; L. Huang; X. Zhu
國立中山大學	1998	Circular colourings of infinite graphs	B. Bauslaugh ; X. Zhu
國立中山大學	1998	Chromatic ramsey number	X. Zhu
國立中山大學	1998	Pattern-periodic coloring of distance graphs	X. Zhu

Showing items 51-75 of 105 (5 Page(s) Totally)
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