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   <subfield code="a">A new characterization for some linear groups</subfield>
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   <subfield code="a">Let G be a group and π e(G) be the set of element orders of G. Let $${k\in\pi_e(G)}$$ and m k be the number of elements of order k in G. Let $${{\rm nse}(G) = \{m_k|k\in\pi_e(G)\}}$$ . In Shen etal. (Monatsh Math, 2009), the authors proved that $${A_4\cong {\rm PSL}(2, 3), A_5\cong \rm{PSL}(2, 4)\cong \rm{PSL}(2,5)}$$ and $${A_6\cong \rm{PSL}(2,9)}$$ are uniquely determined by nse(G). In this paper, we prove that if G is a group such that nse(G)=nse(PSL(2, q)), where $${q\in\{7,8,11,13\}}$$ , then $${G\cong {PSL}(2,q)}$$ .</subfield>
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