论文标题
签名的距离laplacian矩阵的签名图
Signed Distance Laplacian Matrices for Signed Graphs
论文作者
论文摘要
签名的图是一个图形，其边缘被标记为正或负。对应于定义为签名图定义的两个签名距离矩阵，我们定义了两个符号距离laplacian矩阵。我们使用这些矩阵在签名图中表征平衡，并找到某些类别不平衡签名的图的签名距离拉普拉斯光谱。
A signed graph is a graph whose edges are labeled either positive or negative. Corresponding to the two signed distance matrices defined for signed graphs, we define two signed distance laplacian matrices. We characterize balance in signed graphs using these matrices and find signed distance laplacian spectra of some classes of unbalanced signed graphs.
