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Discrete Tabu Search for Graph Matching
2015 IEEE International Conference on Computer Vision (ICCV), 2015Graph matching is a fundamental problem in computer vision. In this paper, we propose a novel graph matching algorithm based on tabu search [13]. The proposed method solves graph matching problem by casting it into an equivalent weighted maximum clique problem of the corresponding association graph, which we further penalize through introducing ...
Kamil Adamczewski +2 more
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Fast Construction of Discrete Geodesic Graphs
ACM Transactions on Graphics, 2020This paper develops a new method for constructing Discrete Geodesic Graph (DGG)—an undirected, sparse graph for computing discrete geodesic distances and paths on triangle meshes. Based on a novel accuracy aware window propagation scheme, our method is able to compute the graph edges in a direct and efficient manner.
Yohanes Yudhi Adikusuma +2 more
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Discrete visibility problems and graph algorithms
International Journal of Geographical Information Science, 1997Many problems of practical interest involve line-of-sight on a topographic surface. Some such problems can be successfully studied on the basis of the mutual visibility among a finite number of representative points. Such visibility problems can be formalized and resolved as graph problems.
Puppo E., Marzano P.
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Efficient Discrete Clustering With Anchor Graph
IEEE Transactions on Neural Networks and Learning SystemsSpectral clustering (SC) has been applied to analyze varieties of data structures over the past few decades owing to its outstanding breakthrough in graph learning. However, the time-consuming eigenvalue decomposition (EVD) and information loss during relaxation and discretization impact the efficiency and accuracy especially for large-scale data.
Jingyu Wang 0002 +3 more
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On the Vanishing of Discrete Singular Cubical Homology for Graphs
SIAM Journal on Discrete Mathematics, 2021Abdul Salam Jarrah +2 more
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State Consensus for Discrete-Time Multiagent Systems Over Time-Varying Graphs
IEEE Transactions on Automatic Control, 2021Guoxiang Gu, Xiang Chen, Zhang Jilie
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Eigenvalues of the discrete \(p\)-Laplacian for graphs.
Ars Comb., 2003The author studies the discrete version of the \(p\)-Laplacian operator div in certain compound and gives some estimates of its least positive eigenvalue. Also, estimations of the smallest positive eigenvalue of the \(p\)-Laplacian, when the graph is a subgraph of \(\mathbb Z^d\), are studied along with eigenvalues of the \(p\)-Laplacian (when the ...
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A graph discretization of vector Laplacian
Discrete Applied MathematicsShu Li 0006 +2 more
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Quenching of the solution to the discrete heat equation with logarithmic type sources on graphs
Applicable Analysis, 2020Qiao Xin
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