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Crossing limit cycles for piecewise linear differential centers separated by a reducible cubic curve

机译:用于分段线性差分中心的交叉限制循环,由可还原立方曲线分开

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As for the general planar differential systems one of the main problems for the piecewise linear differential systems is to determine the existence and the maximum number of crossing limits cycles that these systems can exhibit. But in general to provide a sharp upper bound on the number of crossing limit cycles is a very difficult problem. In this work we study the existence of crossing limit cycles and their distribution for piecewise linear differential systems formed by linear differential centers and separated by a reducible cubic curve, formed either by a circle and a straight line, or by a parabola and a straight line.
机译:对于通用平面差分系统,分段线性差分系统的主要问题之一是确定这些系统可以表现出的存在的存在和最大交叉限制循环。但一般来说,在交叉限制周期的数量上提供尖锐的上限是一个非常困难的问题。在这项工作中,我们研究了线性微分中心形成的分段线性差动系统的交叉限制循环和分布的存在,并通过圆形和直线形成的可减少的立方曲线,或通过抛物线和直线形成。

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