Activity propagation in systems of linear inequalities and its relation to block-coordinate descent in linear programs-Reference-Cited by-同舟云学术

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Activity propagation in systems of linear inequalities and its relation to block-coordinate descent in linear programs

Published:2023-06 Issue:2 Volume:28 Page:244-276
ISSN:1383-7133
Container-title:Constraints
language:en
Short-container-title:Constraints

Author:

Dlask Tomáš^ORCID,Werner Tomáš^ORCID

Funder

České Vysoké Učení Technické v Praze

Grantová Agentura České Republiky

Ministerstvo Školství, Mládeže a Tělovýchovy

Publisher

Springer Science and Business Media LLC

Subject

Artificial Intelligence,Computational Theory and Mathematics,Discrete Mathematics and Combinatorics,Software

Link

https://link.springer.com/content/pdf/10.1007/s10601-023-09349-0.pdf

Reference50 articles.

1. Tseng, P. (2001). Convergence of a Block Coordinate Descent Method for Nondifferentiable Minimization. Journal Optim Theory Appl., 109(3), 475–494.

2. Werner T., Průša D. (2019) Relative Interior Rule in Block-Coordinate Minimization. arXiv:1910.09488 [math.OC]

3. Werner T., Průša D., Dlask T. (2020) Relative Interior Rule in Block-Coordinate Descent. In: Proceedings of the IEEE/CVF Conference on Computer Vision and Pattern Recognition. 7559–7567.

4. Wainwright, M. J., & Jordan, M. I. (2008). Graphical Models, Exponential Families, and Variational Inference. Foundations and Trends in Machine Learning, 1(1–2), 1–305.

5. Kappes, J. H., Andres, B., Hamprecht, F. A., Schnörr, C., Nowozin, S., Batra, D., et al. (2015). A Comparative Study of Modern Inference Techniques for Structured Discrete Energy Minimization Problems. International Journal of Computer Vision, 115(2), 155–184.

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