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Let M be a manifold (possibly with boundary), and f:M→M be continuous. Call a closed invariant set A包含M an adic attractor of f if it attracts almost all points (in the sense of Lebesgue measure) and the restriction f|A is topologically conjugate to an adic system. Such an attractor A is called n-adic if the restriction flA can be topologically conjugate the n-adic system.  相似文献
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邱瑞锋 《数学季刊》2000,15(4):80-83
本文将利用C.Gordon和J.Luecke发展起来的组合拓扑的方法来证明缆式猜想对一类特殊纽结而言是正确的。  相似文献
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Let M be a compact, orientable, irreducible ,irreducible, atoroidal, anannular 3-manifold with one component T0 of M a torus. Suppose that r1 and r2 are two slopes on T0 In this paper,we prove that 1) if M(r1) is reducible while M(r2) contains an essential torus, then Δ(r1,r2)≤4;2) if M(r1) is reducible while M(r2) contains an essential torus, then Δ(r1,r2)≤4.  相似文献
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1 IntroductionLet M be a manifold (possibly with boundary), and F : M → M be continuous. Call a closed invariant set A (?) M an adic attractor of f if it attracts almost all points (in the sense of Lebesgue measure) and the restriction f|A is topologically conjugate to an adic system. Such an attractor A is called n-adic if the restriction f|A can be topologically conjugate the n-adic system.  相似文献
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§1. IntroductionLetMbeacompact,orientable,irreducible,-irreducible,anannular,atoroidal3-manifoldwithonecomponentTofMatorus.AsloperonTisaT-isotopyclassofessential,unorient-ed,simpleclosedcurvesonT,andthedistancebetweentwoslopesr1andr2,denotedby△(r1,…  相似文献
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邱瑞锋  孙以丰 《东北数学》2000,16(3):261-264
Let K be a knot in a 3-sphere S^3 and N( K ) be a regular neighbourhood of K in S^3. Let Mk = S^3 - intN (K), and T = э Mk. A slope r in T is a T-isotopy class of essential, unoriented, simple, closed curves in T. The distance between two slopes r1 and r2 in T,  相似文献
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