Pseudo-orthogonality for graph 1-Laplacian eigenvectors and applications to higher Cheeger constants and data clustering
Author:
Publisher
Springer Science and Business Media LLC
Subject
Mathematics (miscellaneous)
Link
https://link.springer.com/content/pdf/10.1007/s11464-021-0961-2.pdf
Reference31 articles.
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2. Belloni M, Ferone V, Kawohl B. Isoperimetric inequalities, Wulff shape and related questions for strongly nonlinear elliptic operators. Special issue dedicated to Lawrence E. Payne. Z Angew Math Phys, 2003, 54(5): 771–783
3. Belloni M, Kawohl B, Juutinen P. The p-Laplace eigenvalue problem as p → ∞ in a Finsler metric. J Eur Math Soc (JEMS), 2006, 8(1): 123–138
4. Bobkov V, Parini E. On the higher Cheeger problem. J Lond Math Soc (2), 2018, 97(3): 575–600
5. Bühler T, Hein M. Spectral clustering based on the graph p-Laplacian. In: Bottou L, Littman M, eds. Proceedings of the 26th International Conference on Machine Learning (ICML 2009). 2009, 81–88
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