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 Maguaré , 1986, Abstract: Rese a informe de investigación "etnohistoria de las caucherías del Putumayo" de Roberto Pineda Camacho / "Arqueología de rescate- proyecto carbonífero de el cerrejón -zona norte"- area de el palmar" / Arqueología de rescate- proyecto carbonífero de el cerrejon-1984 zona central - áreas de patilla y el paredón" / VASCO LUIS GUILLERMO. Jaibanás. Los Verdaderos Hombres, Biblioteca Banco Popular. Textos Universitarios, Bogotá, 1985.
 Mathematics , 2011, Abstract: Let $G$ be a simple graph with $n$ vertices and let $\mu_1 \geqslant \mu_2 \geqslant...\geqslant \mu_{n - 1} \geqslant \mu_n = 0$ be the eigenvalues of its Laplacian matrix. The Laplacian Estrada index of a graph $G$ is defined as $LEE (G) = \sum\limits_{i = 1}^n e^{\mu_i}$. Using the recent connection between Estrada index of a line graph and Laplacian Estrada index, we prove that the path $P_n$ has minimal, while the star $S_n$ has maximal $LEE$ among trees on $n$ vertices. In addition, we find the unique tree with the second maximal Laplacian Estrada index.
 Güng？r ADilek Journal of Inequalities and Applications , 2010, Abstract: We first define a new Laplacian spectrum based on Estrada index, namely, Laplacian Estrada-like invariant, LEEL, and two new Estrada index-like quantities, denoted by S and , respectively, that are generalized versions of the Estrada index. After that, we obtain some lower and upper bounds for LEEL, S, and .
 Yilun Shang Mathematics , 2014, Abstract: Suppose $G$ is a simple graph on $n$ vertices. The $D$-eigenvalues $\mu_1,\mu_2,\cdots,\mu_n$ of $G$ are the eigenvalues of its distance matrix. The distance Estrada index of $G$ is defined as $DEE(G)=\sum_{i=1}^ne^{\mu_i}$. In this paper, we establish new lower and upper bounds for $DEE(G)$ in terms of the Wiener index $W(G)$. We also compute the distance Estrada index for some concrete graphs including the buckminsterfullerene $C_{60}$.
 Applicable Analysis and Discrete Mathematics , 2009, DOI: 10.2298/aadm0902371z Abstract: Let $G$ be a graph with $n$ vertices and let $mu_1,mu_2,ldots,mu_n$ be its Laplacian eigenvalues. In some recent works aquantity called Laplacian Estrada index was considered, defined as$LEE(G)=sumlimits_{i=1}^n e^{mu_i}$,. We now establish somefurther properties of $LEE$, mainly upper and lower bounds interms of the number of vertices, number of edges, and the firstZagreb index.
 A. Dilek Güngör Journal of Inequalities and Applications , 2010, DOI: 10.1155/2010/904196 Abstract: We first define a new Laplacian spectrum based on Estrada index, namely, Laplacian Estrada-like invariant, LEEL, and two new Estrada index-like quantities, denoted by S and EEX, respectively, that are generalized versions of the Estrada index. After that, we obtain some lower and upper bounds for LEEL, S, and EEX.
 Mathematics , 2012, Abstract: The D-eigenvalues {\mu}_1,{\mu}_2,...,{\mu}_{n} of a connected graph G are the eigenvalues of its distance matrix. The distance Estrada index of G is defined in [15] as DEE=DEE(G)=\Sigma_{i=1}^n e^{{\mu}_{i}} In this paper, we give better lower bounds for the distance Estrada index of any connected graph as well as some relations between DEE(G) and the distance energy.
 Applicable Analysis and Discrete Mathematics , 2009, DOI: 10.2298/aadm0901147l Abstract: Let $G$ be a graph of order $n$. Let $lambda_{1}, lambda_{2},ldots, lambda_{n}$ be the eigenvalues of the adjacency matrix of$G$, and let $mu_{1}, mu_{2}, ldots, mu_{n}$ be the eigenvaluesof the Laplacian matrix of $G$. Much studied Estrada index of thegraph $G$ is defined as $EE=EE(G)=sumlimits^{n}_{i=1}e^{lambda_{i}}$. We define and investigate the Laplacian Estrada index of the graph $G$, $LEE=LEE(G)=sumlimits^{n}_{i=1}e^{(mu_{i}-frac{2m}{n})}$. Bounds for $LEE$ are obtained, as well as some relations between $LEE$ and graph Laplacian energy.
 Journal of the Serbian Chemical Society , 2007, Abstract: The Estrada index EE is a recently proposed molecular structure-descriptor, used in the modeling of certain features of the 3D structure of organic molecules, in particular of the degree of folding of proteins and other long-chain biopolymers. The Estrada index is computed from the spectrum of the molecular graph. Therefore, finding its relation with the spectral radius r (= the greatest graph eigenvalue) is of interest, especially because the structure-dependency of r is relatively well understood. In this work, the basic characteristics of the relation between EE and r, which turned out to be much more complicated than initially anticipated, was determined.
 Identidades , 2011, Abstract: Rese a de Alejandro Grimson (2011): Los límites de la cultura. Críticas de las teorías de la identidad, Buenos Aires, Siglo XXI, 266 págs.
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