David Martínez-Rubio
postdoctoral researcher at ZIB since January 2022📬 Contact
office | Room 3107 at
ZIB Room MA 604 at TUB |
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martinez-rubio (at) zib.de | |
homepage | damaru2.github.io |
languages | English, Spanish, and Toki Pona |
🎓 Academic Background
Jan 2022 | Ph.D. in Computer Science at Oxford |
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Aug 2017 | M.Sc. in Mathematics and Foundations of Computer Science at Oxford |
Jul 2016 | B.Sc. in Computer Science and Engineering at UCM |
Jul 2016 | B.Sc. in Mathematics at UCM |
🔬 Research
Preprints
- Martínez-Rubio, D., Roux, C., and Pokutta, S. (2024). Convergence and Trade-offs in Riemannian Gradient Descent and Riemannian Proximal Point.
[arXiv]
[BibTeX]
- Scieur, D., Kerdreux, T., Martínez-Rubio, D., d’Aspremont, A., and Pokutta, S. (2023). Strong Convexity of Sets in Riemannian Manifolds.
[arXiv]
[BibTeX]
Conference proceedings
- Criscitiello, C., Martínez-Rubio, D., and Boumal, N. (2023). Open Problem: Polynomial Linearly-convergent Method for G-convex Optimization? Proceedings of Annual Workshop on Computational Learning Theory.
[arXiv]
[BibTeX]
- Martínez-Rubio, D., and Pokutta, S. (2023). Accelerated Riemannian Optimization: Handling Constraints with a Prox to Bound Geometric Penalties. Proceedings of Annual Workshop on Computational Learning Theory.
[arXiv]
[BibTeX]
- Martínez-Rubio, D., Roux, C., Criscitiello, C., and Pokutta, S. (2023). Accelerated Riemannian Min-Max Optimization Ensuring Bounded Geometric Penalties. Proceedings of Optimization for Machine Learning (NeurIPS Workshop OPT 2023).
[arXiv]
[BibTeX]
- Martínez-Rubio, D., Wirth, E., and Pokutta, S. (2023). Accelerated and Sparse Algorithms for Approximate Personalized PageRank and Beyond. Proceedings of Annual Workshop on Computational Learning Theory.
[arXiv]
[BibTeX]
- Criado, F., Martínez-Rubio, D., and Pokutta, S. (2022). Fast Algorithms for Packing Proportional Fairness and Its Dual. Proceedings of Conference on Neural Information Processing Systems.
[arXiv]
[poster]
[BibTeX]
- Martínez-Rubio, D., and Pokutta, S. (2022). Accelerated Riemannian Optimization: Handling Constraints with a Prox to Bound Geometric Penalties. Proceedings of Optimization for Machine Learning (NeurIPS Workshop OPT 2022).
[URL]
[arXiv]
[poster]
[BibTeX]