L. (Leon) Lang MSc
Faculty of Science
Informatics Institute
Visiting address
- Science Park 904
- Room number: L4.14
Postal address
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Postbus 94323
1090 GH Amsterdam
Contact details
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Publications
2019
- Kolb, B., Lang, L., Bartsch, H., Gansekoele, A., Koopmanschap, R., Romor, L., Speck, D., Mul, M., & Bruni, E. (2019). Learning to request guidance in emergent communication. In Proceedings of the Beyond Vision and LANguage: inTEgrating Real-world kNowledge (LANTERN) (pp. 41-50). Association for Computational Linguistics (ACL). https://doi.org/10.18653/v1/D19-6407
2022
Lang, L., Baudot, P., Quax, R., & Forré, P. (2022). Information Decomposition Diagrams Applied beyond Shannon Entropy: A Generalization of Hu's Theorem. (v1 ed.) ArXiv. https://doi.org/https://arxiv.org/abs/2202.09393v1 [details]
2022
- Cesa, G., Lang, L., & Weiler, M. (2022). A PROGRAM TO BUILD E(n)-EQUIVARIANT STEERABLE CNNS. Paper presented at 10th International Conference on Learning Representations, ICLR 2022, Virtual, Online.
2021
- Lang, L., & Weiler, M. (2021). A Wigner-Eckart Theorem for Group Equivariant Convolution Kernels. Paper presented at 9th International Conference on Learning Representations, ICLR 2021, Virtual, Online. https://openreview.net/forum?id=ajOrOhQOsYx
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Ancillary activities
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SERI-MATS Program
Scientific and educational seminar and independent research program -
Center for Human-Compatible AI
4-month mentored internship on AI Safety. -
SERI-MATS Program
6-week online training program, 20 hours per week
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SERI-MATS Program
Lang, L., Baudot, P., Quax, R., & Forré, P. (2022). Information Decomposition Diagrams Applied beyond Shannon Entropy: A Generalization of Hu's Theorem. (v1 ed.) ArXiv.