Jordan置换群与D-关系的极限
Jordan permutation groups and limits of D-relations
摘要：
通过Fraïssé合并构造了一个$ω$ -范畴结构，其自同构群是一个保“$D$ -关系的极限”的无限寡纯Jordan本原置换群.该结构是基于一个半线性秩序，其元素被标记的集合携带的$D$ -关系，与强相干条件，这些$D$ -集是如何相互关联的。
英文摘要：
We construct via Fraïssé amalgamation an $ω$-categorical structure whose automorphism group is an infinite oligomorphic Jordan primitive permutation group preserving a `limit of $D$-relations'. The construction is based on a semilinear order whose elements are labelled by sets carrying a $D$-relation, with strong coherence conditions governing how these $D$-sets are inter-related.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
