标题： 由Levy过程驱动的SLE的右连左极曲线 显示英文标题

标题： Cadlag curves of SLE driven by Levy processes

摘要： 随机增加的壳体通过由布朗运动驱动的Loewner方程定义，称为Schramm Loewner Evolutions (SLE)。 已知增加的壳体是由连续曲线生成的。 当驱动过程的形式为\sqrt{\kappa} B+\theta ^{1/\alpha }S，其中B是布朗运动，S是一个对称的\alpha -稳定过程，且\kappa 不等于4和8时，我们证明相应的增加的壳体是由Cadlag曲线生成的。 显示英文摘要

摘要： Schramm Loewner Evolutions (SLE) are random increasing hulls defined through the Loewner equation driven by Brownian motion. It is known that the increasing hulls are generated by continuous curves. When the driving process is of the form \sqrt{\kappa} B+\theta^{1/\alpha}S for a Brownian motion B and a symmetric \alpha-stable process S with \kappa not equal to 4 and 8, we prove that the corresponding increasing hulls are generated by Cadlag curves.