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The power graph $\mathcal{P}(G)$ of a finite group $G$ is a graph whosevertex set is the group $G$ and distinct elements $x,y\in G$ are adjacent ifone is a power of the other, that is, $x$ and $y$ are adjacent if $x\in\langley\rangle$ or $y\in\langle x\rangle$. We characterize all finite groups $G$whose power graphs are claw-free, $K_{1,4}$-free or $C_4$-free.

On power graphs of finite groups with forbidden induced subgraphs