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      <comment>Funding Agency and Grant Number: Yongtao Li was supported by the Postdoctoral Fellowship Program of CPSF (No. GZC20233196), Lihua Feng was supported by the National Natural Science Foundation of China (Nos. 12271527 and 12471022), and Yuejian Peng was supported by the National Natural Sci [GZC20233196]; Postdoctoral Fellowship Program of CPSF [11931002, 12371327]; National Natural Science Foundation of China [2025JJ30003]; National Natural Science Foundation of Hunan Province
            Funding text: The authors would like to thank Xiaocong He and Loujun Yu for carefully reading an early manuscript of this paper. The authors also show their great gratitude to anonymous referees for valuable suggestions, which considerably improve the presentation of the paper. Yongtao Li was supported by the Postdoctoral Fellowship Program of CPSF (No. GZC20233196), Lihua Feng was supported by the National Natural Science Foundation of China (Nos. 12271527 and 12471022), and Yuejian Peng was supported by the National Natural Science Foundation of Hunan Province (No. 2025JJ30003) and the National Natural Science Foundation of China (Nos. 11931002 and 12371327).</comment>
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      <abstractText>A well-known theorem of Mantel states that every n $n$-vertex graph with more than &amp; LeftFloor; n 2 / 4 &amp; RightFloor; $\lfloor {n}&lt;^>{2}\unicode{x02215}4\rfloor $ edges contains a triangle. An interesting problem in extremal graph theory studies the minimum number of edges contained in triangles among graphs with a prescribed number of vertices and edges. Erd &amp; odblac;s, Faudree, and Rousseau (1992) showed that a graph on n $n$ vertices with more than &amp; LeftFloor; n 2 / 4 &amp; RightFloor; $\lfloor {n}&lt;^>{2}\unicode{x02215}4\rfloor $ edges contains at least 2 &amp; LeftFloor; n / 2 &amp; RightFloor; + 1 $2\lfloor n\unicode{x02215}2\rfloor +1$ edges in triangles. Such edges are called triangular edges. In this paper, we present a spectral version of the result of Erd &amp; odblac;s, Faudree, and Rousseau. Using the supersaturation-stability and the spectral technique, we prove that every n $n$-vertex graph G $G$ with lambda ( G ) >= &amp; LeftFloor; n 2 / 4 &amp; RightFloor; $\lambda (G)\ge \sqrt{\lfloor {n}&lt;^>{2}\unicode{x02215}4\rfloor }$ contains at least 2 &amp; LeftFloor; n / 2 &amp; RightFloor; - 1 $2\lfloor n\unicode{x02215}2\rfloor -1$ triangular edges, unless G $G$ is a balanced complete bipartite graph. The method in our paper has some interesting applications. Firstly, the supersaturation-stability can be used to revisit a conjecture of Erd &amp; odblac;s concerning the booksize of a graph, which was initially proved by Edwards (unpublished), and independently by Khad &amp; zcaron;iivanov and Nikiforov (1979). Secondly, our method can improve the bound on the order n $n$ of the spectral extremal graph when we forbid the friendship graph as a substructure. We drop the condition that requires the order n $n$ to be sufficiently large, which was investigated by Cioab &amp; abreve; et al. (2020) using the triangle removal lemma. Thirdly, this method can be utilized to deduce the classical stability for odd cycles, and it gives more concise bounds on parameters. Finally, supersaturation stability could be applied to deal with the spectral graph problems on counting triangles, which was recently studied by Ning and Zhai (2023).</abstractText>
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          <label>75. Zhang ST, 2024, LINEAR ALGEBRA APPL, V686, P102, DOI 10.1016/j.laa.2024.01.002</label>
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          <label>76. Zhang WQ, 2024, GRAPH COMBINATOR, V40, DOI 10.1007/s00373-024-02761-0</label>
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          <label>77. Zhu XT, 2023, EUR J COMBIN, V114, DOI 10.1016/j.ejc.2023.103793</label>
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&lt;div class=&quot;lastModified&quot;&gt;Utolsó módosítás: 2025.12.19. 01:04 Szuper Admin (admin)
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	&lt;pre class=&quot;comment&quot; style=&quot;margin-top: 0; margin-bottom: 0;&quot;&gt;&lt;u&gt;Megjegyzés&lt;/u&gt;: Funding Agency and Grant Number: Yongtao Li was supported by the Postdoctoral Fellowship Program of CPSF (No. GZC20233196), Lihua Feng was supported by the National Natural Science Foundation of China (Nos. 12271527 and 12471022), and Yuejian Peng was supported by the National Natural Sci [GZC20233196]; Postdoctoral Fellowship Program of CPSF [11931002, 12371327]; National Natural Science Found...&lt;/pre&gt;

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