C. Thomassen, "The Jordan-Schoenflies Theorem and the Classification of Surfaces," Am. Math. Monthly, vol. 99, no. 2, pp. 116-130, 1992. Home/Search Document Not in Database Summary Related Articles Check |
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DIMATIA - DIMACS Research Experience for Undergraduates - July August Prague (1999) (Correct)
....plane embedding of a planar 2 connected graph is strong. The following then comes as a bit of surprise: Conjecture 9 Every 2 connected graph has a strong embedding on some surface. One can show that Conjecture 9 implies CDC conjecture (assuming Jordan Theorem for 2 dimensional surfaces, see [55]) Question 30 Prove that it suffices to prove CDC conjecture for any (vertex) 2 connected graph. We shall not pursue here this geometrical motivation further. Our concern here is the combinatorial background of CDC Conjecture and its relationship to NZF and Cycle Covers. There is a numerous ....
C. Thomassen. The Jordan-Schoenflies theorem and the classification of surfaces. Am. Math. Mon. 99, No.2, 116-130 (1992).
Topologically Faithful Fitting of Simple Closed Curves - Keren (2004) (Correct)
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C. Thomassen, "The Jordan-Schoenflies Theorem and the Classification of Surfaces," Am. Math. Monthly, vol. 99, no. 2, pp. 116-130, 1992.
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