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BIRTH OF AN ARBITRARY NUMBER OF T-SINGULARITIES IN 3D PIECEWISE SMOOTH VECTOR FIELDS

机译:3D分段光滑矢量场中任意数量的T奇异性的产生

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摘要

The T-singularity (invisible two-fold singularity) is one of the most intriguing objects in the study of 3D piecewise smooth vector fields. The occurrence of just one T-singularity already arouses the curiosity of experts in the area due to the wealth of behaviors that may arise in its neighborhood. In this work we show the birth of an arbitrary number, including in finite, of such singularities. Moreover, we are able to show the existence of an arbitrary number of limit cycles, hyperbolic or not, surrounding each one of these singularities.
机译:T奇异性(不可见的两倍奇异性)是3D分段光滑向量场研究中最吸引人的对象之一。由于附近可能会出现大量行为,因此仅一个T奇异点的出现就已经引起该地区专家的好奇。在这项工作中,我们展示了这样的奇异性的任意数量(包括有限个)的诞生。此外,我们能够证明围绕这些奇点中的每一个存在任意数量的极限环(无论是否为双曲线)。

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