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作 者:Shuxin WANG Nan NI
机构地区:[1]School of Mathematics,Liaoning Normal University
出 处:《Journal of Mathematical Research with Applications》2014年第2期216-222,共7页数学研究及应用(英文版)
基 金:Supported by the National Natural Science Foundation of China(Grant No.11226084)
摘 要:Let Mi be a compact orientable 3-manifold, and Fi be an incompressible surface on δMi, i -= 1,2. Let f : F1 →F2 be a homeomorphism, and M = M1 UI M2. In this paper, under certain assumptions for the attaching surface Fi, we show that if both M1 and M2 have Heegaavd splittings with distance at least 2(g(M1)+ g(M2))+ 1, then g(M) = g(M1)+g(M2).Let Mi be a compact orientable 3-manifold, and Fi be an incompressible surface on δMi, i -= 1,2. Let f : F1 →F2 be a homeomorphism, and M = M1 UI M2. In this paper, under certain assumptions for the attaching surface Fi, we show that if both M1 and M2 have Heegaavd splittings with distance at least 2(g(M1)+ g(M2))+ 1, then g(M) = g(M1)+g(M2).
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