| R~2上的奇次相切环及其应用 |
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| 引用本文： | 韦宝荣,丁昌明,赵庆余. R~2上的奇次相切环及其应用[J]. 杭州师范学院学报(自然科学版), 1999, 0(3) |
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| 作者姓名： | 韦宝荣 丁昌明 赵庆余 |
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| 摘 要： | 本文给出了对奇次相切环具有横截同缩轨的判定方法,并应用于一个著名二维迭代映射得到了其有横截同缩轨的参数区域
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| 关 键 词： | 横截相切 稳定流形 微分同胚 同缩点 |
THE TRANSVERSALLY TANGENT RING IN R 2 AND ITS APPLICATIONS |
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| Wei Baorong Ding Changming Zhao Qingyu. THE TRANSVERSALLY TANGENT RING IN R 2 AND ITS APPLICATIONS[J]. Journal of Hangzhou Teachers College(Natural Science), 1999, 0(3) |
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| Authors: | Wei Baorong Ding Changming Zhao Qingyu |
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| Affiliation: | Department of Mathematics |
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| Abstract: | A method judging the existance of homoclinic points for transversally tangent ring in R 2 is given.Then by the method we obtain a parameter field of the existance of homoclinic points for a well known mapping. |
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| Keywords: | transversally tangent stable manifold diffeomorphism homoclinic point. |
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