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- W3037977197 abstract "Let $G$ be a group, $mathcal{P}_G$ be the family of all subsets of $G$. For a subset $Asubseteq G$, we put $Delta(A)={gin G:|gAcap A|=infty}$. The mapping $Delta:mathcal{P}_Grightarrowmathcal{P}_G$, $AmapstoDelta(A)$, is called a combinatorial derivation and can be considered as an analogue of the topological derivation $d:mathcal{P}_Xrightarrowmathcal{P}_X$, $Amapsto A^d$, where $X$ is a topological space and $A^d$ is the set of all limit points of $A$. Content: elementary properties, thin and almost thin subsets, partitions, inverse construction and $Delta$-trajectories, $Delta$ and $d$." @default.
- W3037977197 created "2020-07-02" @default.
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- W3037977197 date "2012-10-02" @default.
- W3037977197 modified "2023-09-27" @default.
- W3037977197 title "Combinatorial Derivation" @default.
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