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Abstract Supplement HIV Glasgow 8–11 November 2026, Glasgow, UK/Virtual
Journal of the International AIDS Society, Volume 29, Issue S6, November 2026.
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Lower Bounds for Estrada Index and Laplacian Estrada Index
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Ivan Gutman
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Estrada and L-Estrada Indices of Edge-Independent Random Graphs [PDF]
Let \(G\) be a simple graph of order \(n\) with eigenvalues \(\lambda_1,\lambda_2,\cdots,\lambda_n\) and normalized Laplacian eigenvalues \(\mu_1,\mu_2,\cdots,\mu_n\). The Estrada index and normalized Laplacian Estrada index are defined as \(EE(G)=\sum_{k=1}^ne^{\lambda_k}\) and \(\mathcal{L}EE(G)=\sum_{k=1}^ne^{\mu_k-1}\), respectively.
Yilun Shang
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On the Estrada and Laplacian Estrada Indices of Fullerenes
Journal of Computational and Theoretical Nanoscience, 2015Modjtaba Ghorbani
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Generalization for Estrada Index
In this paper the Estrada index of Hermite matrix is firstly defined and investigated. In fact this is a natural generalization of Estrada, distance Estrada and Laplacian Estrada indices. Thus all properties about them can be handled by this new index.
A Sinan Çevik, İ Nacı Cangül
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Estrada Index and Laplacian Estrada Index of Random Interdependent Graphs [PDF]
Let G be a simple graph of order n. The Estrada index and Laplacian Estrada index of G are defined by E E ( G ) = ∑ i = 1 n e λ i ( A ( G ) ) and L E E ( G ) = ∑ i = 1 n e λ i ( L ( G ) ) , where { λ i ( A ( G ) ) } i = 1 n and { λ i ( L ( G ) ) } i = 1 n are the ...
Yilun Shang
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