论文标题
silting鼠的对称性
A symmetry of silting quivers
论文作者
论文摘要
我们研究了给定代数的淤积颤抖的对称性，该代数是由代数的抗自动形态诱导的。特别是，一个人表明，如果有一个由反自动形态固定的原始愿望，则2造颤抖（$ = $ support $τ$ - tilting Quiver）具有分配。因此，在这种情况下，我们获得了2张箭量的基数是一个偶数数字（如果是有限的，则是偶数。
We investigate symmetry of the silting quiver of a given algebra which is induced by an anti-automorphism of the algebra. In particular, one shows that if there is a primitive idempotent fixed by the anti-automorphism, then the 2-silting quiver ($=$ the support $τ$-tilting quiver) has a bisection. Consequently, in that case, we obtain that the cardinality of the 2-silting quiver is an even number (if it is finite).
