论文标题
持续的许多准时归功于剩余组的准时分类类别
Continuously Many Quasi-isometry Classes of Residually Finite Groups
论文作者
论文摘要
我们研究一个有限生成的残留有限的小型取消组的家族。这些组是$ f_2 $的商，具体取决于正整数的子集$ s $。 $ s $的变化持续收益很多组，直到准iSmememem。
We study a family of finitely generated residually finite small cancellation groups. These groups are quotients of $F_2$ depending on a subset $S$ of positive integers. Varying $S$ yields continuously many groups up to quasi-isometry.
