A property of eigenvectors of nonnegative symmetric matrices and its application to graph theory

Fiedler Miroslav

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A property of eigenvectors of nonnegative symmetric matrices and its application to graph theory

机译：非负对称矩阵特征向量的性质及其在图论中的应用

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来源
《Czechoslovak Mathematical Journal》 |1975年第4期|共页
作者
Fiedler Miroslav;
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正文语种
中图分类数学;
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1. Nonnegative Eigenvectors of Symmetric Matrices [J] . Swan Hunter The American mathematical monthly . 2019,第6期

机译：对称矩阵的非负特征向量
2. On least eigenvalues and least eigenvectors of real symmetric matrices and graphs [J] . Xing R., Zhou B. Linear Algebra and its Applications . 2013,第5期

机译：实对称矩阵和图的至少特征值和特征向量
3. Schur complements and its applications to symmetric nonnegative and Z-matrices [J] . Fan YZ. Linear Algebra and its Applications . 2002,第0期

机译：Schur补码及其在对称非负和Z矩阵中的应用
4. Perron-Frobenius Theory in Nearly Linear Time:: Positive Eigenvectors, M-matrices, Graph Kernels, and Other Applications [C] . AmirMahdi Ahmadinejad, Arun Jambulapati, Amin Saberi, Annual ACM-SIAM Symposium on Discrete Algorithms . 2019

机译：erron-frobenius理论在几乎线性的时间::正engenvectors，m矩阵，图形内核和其他应用程序
5. ON THE PROPERTIES OF NONNEGATIVE PRIMITIVE MATRICES, IRREDUCIBLE MATRICES AND THEIR ASSOCIATED DIRECTED GRAPHS. [D] . SHAO, JIA-YU. 1984

机译：非负本原矩阵，不可约矩阵及其关联的直接图的性质。
6. Convexity properties of products of random nonnegative matrices [O] . Joel E. Cohen 1980

机译：随机非负矩阵乘积的凸性
7. Perron-Frobenius Theory in Nearly Linear Time: Positive Eigenvectors, M-matrices, Graph Kernels, and Other Applications [O] . AmirMahdi Ahmadinejad, Arun Jambulapati, Amin Saberi, 2019

机译：erron-frobenius理论在几乎线性的时间：正engenvectors，m矩阵，图形内核和其他应用

A property of eigenvectors of nonnegative symmetric matrices and its application to graph theory

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