Results 81 to 90 of about 2,374 (146)
In this article, we are interested in the standard finite element approximation method of linear additive Schwarz iterations for a class of semi-linear elliptic problems, for two subdomains, in the context of non-matching grids.
Al Farei Qais, Boulbrachene Messaoud
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Potential counter-examples to a conjecture on the column space of the adjacency matrix
Attempts to resolve the Akbari-Cameron-Khosrovshahi-conjecture have so far focused on the rank of a matrix. The conjecture claims that there exists a nonzero (0, 1)-vector in the row space of a (0, 1)-adjacency matrix A{\bf{A}} of a graph GG, that is not
Sciriha Irene+3 more
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Least eigenvalue of the connected graphs whose complements are cacti
Suppose that Γ is a graph of order n and A(Γ) = [ai,j] is its adjacency matrix such that ai,j is equal to 1 if vi is adjacent to vj and ai,j is zero otherwise, where 1 ≤ i, j ≤ n.
Wang Haiying+4 more
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Some stable and closed-shell structures of anticancer drugs by graph theoretical parameters. [PDF]
Koam ANA+4 more
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On the Spectral Characterizations of Graphs
Several matrices can be associated to a graph, such as the adjacency matrix or the Laplacian matrix. The spectrum of these matrices gives some informations about the structure of the graph and the question “Which graphs are determined by their spectrum?”
Huang Jing, Li Shuchao
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The expected adjacency and modularity matrices in the degree corrected stochastic block model
We provide explicit expressions for the eigenvalues and eigenvectors of matrices that can be written as the Hadamard product of a block partitioned matrix with constant blocks and a rank one matrix.
Fasino Dario, Tudisco Francesco
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The Diagonalizable Nonnegative Inverse Eigenvalue Problem
In this articlewe provide some lists of real numberswhich can be realized as the spectra of nonnegative diagonalizable matrices but which are not the spectra of nonnegative symmetric matrices.
Cronin Anthony G, Laffey Thomas J.
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Esophageal Stenting: How I Do It. [PDF]
Silva R.
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conditions for Turing and wave instabilities in reaction-diffusion systems. [PDF]
Villar-Sepúlveda E, Champneys AR.
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