Branner-Hubbard- Lavaurs deformations for real cubic poly- nomials with a parabolic fixed point.
Branner-Hubbard- Lavaurs deformations for real cubic poly- nomials with a parabolic fixed point.
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具有抛物线不动点的实三次多项式的 Branner-Hubbard-Lavaurs 变形。
DOI：
10.1090/s1088-4173-09-00192-1
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发表时间：
2009
影响因子：
0.6
通讯作者：
Shizuo Nakane
中科院分区：
文献类型：
--
作者：
Toru Yanagawa;Shizuo Nakane;et.al.;Shizuo Nakane;Shizuo Nakane;Hiroyoshi Sasaki;Shizuo Nakane;Shizuo Nakane;Shizuo Nakane;Shizuo Nakane;Shizuo Nakane;Shizuo Nakane
本文研究了具有乘子为1的抛物不动点的实三次多项式的Branner-Hubbard-Lavaurs变形。结果表明，非平凡变形的存在对应于拉伸射线的振荡和绞合操作的不连续。参考文献
In this article, we study what we call the Branner-Hubbard-Lavaurs deformation of real cubic polynomials with a parabolic fixed point of multiplier one. It turns out that the existence of non-trivial deformations corresponds to the oscillation of stretching rays and discontinuity of the wring operation. References