This note continues paper of Denisov and Wachtel (2010), where we have constructed a $k$-dimensional random walk conditioned to stay in the Weyl chamber of type $A$. The construction was done under the assumption that the original random walk has $k-1$ moments. In this note we continue the study of killed random walks in the Weyl chamber, and assume that the tail of increments is regularly varying of index $lpha展开▼
机译：本笔记继续了Denisov和Wachtel（2010）的论文，在此我们构造了一个$ k $维随机游动，条件是保持在$ A $类型的Weyl腔中。该构造是在原始随机游走具有$ k-1 $个矩的假设下完成的。在本说明中，我们继续研究在Weyl室中杀死的随机游动，并假设增量的尾部规律地变化索引$ alpha 展开▼
