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机构地区:[1]Department of Mathematics,Harbin Institute of Technology,Heilongjiang 150001,China [2]Depatment of Applied Mathematics,Dalian University of Technology,Liaoning 116024,China
出 处:《Journal of Mathematical Research and Exposition》2008年第2期435-438,共4页数学研究与评论(英文版)
基 金:Foundation item: the National Natural Science Foundation of China (No. 10571034)
摘 要:In the paper,we give two conditions that the Heegaard splitting admits the disjoint curve property.The main result is that for a genus g(g■2)strongly irreducible Heegaard splitting(C_1,C_2;F),let D_i be an essential disk in C_i,i=1,2,satisfying(1)at least one of ■D_1 and ■D_2 is separating in F and|■D_1∩■D_2|■2g-1;or(2)both ■D_1 and ■D_2 are non-separating in F and|■D_1∩■D_2|■2g-2,then(C_1,C_2;F)has the disjoint curve property.In the paper,we give two conditions that the Heegaard splitting admits the disjoint curve property.The main result is that for a genus g(g≥2)strongly irreducible Heegaard splitting(C1,C2;F),let Di be an essential disk in Ci,i=1,2,satisfying(1)at least one of δD1 and δD2 is separating in F and|δD1∩δD2|≤2g-1;or(2)both δD1 and δD2 are non-separating in F and|δD1∩δD2|≤2g-2,then(C1,C2;F)has the disjoint curve property.
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