{"publication":"arXiv:1701.04385","citation":{"short":"B. Lin, M. Ulirsch, ArXiv:1701.04385 (2017).","chicago":"Lin, Bo, and Martin Ulirsch. “Towards a Tropical Hodge Bundle.” ArXiv:1701.04385, 2017. https://doi.org/10.1007/978-1-4939-7486-3_16.","apa":"Lin, B., & Ulirsch, M. (2017). Towards a tropical Hodge bundle. ArXiv:1701.04385. https://doi.org/10.1007/978-1-4939-7486-3_16","ieee":"B. Lin and M. Ulirsch, “Towards a tropical Hodge bundle,” arXiv:1701.04385, 2017, doi: 10.1007/978-1-4939-7486-3_16.","ama":"Lin B, Ulirsch M. Towards a tropical Hodge bundle. arXiv:170104385. Published online 2017. doi:10.1007/978-1-4939-7486-3_16","bibtex":"@article{Lin_Ulirsch_2017, title={Towards a tropical Hodge bundle}, DOI={10.1007/978-1-4939-7486-3_16}, journal={arXiv:1701.04385}, author={Lin, Bo and Ulirsch, Martin}, year={2017} }","mla":"Lin, Bo, and Martin Ulirsch. “Towards a Tropical Hodge Bundle.” ArXiv:1701.04385, 2017, doi:10.1007/978-1-4939-7486-3_16."},"abstract":[{"lang":"eng","text":"The moduli space $M_g^{trop}$ of tropical curves of genus $g$ is a generalized cone complex that parametrizes metric vertex-weighted graphs of genus $g$. For each such graph $Γ$, the associated canonical linear system $\\vert K_Γ\\vert$ has the structure of a polyhedral complex. In this article we propose a tropical analogue of the Hodge bundle on $M_g^{trop}$ and study its basic combinatorial properties. Our construction is illustrated with explicit computations and examples."}],"external_id":{"arxiv":["1701.04385"]},"date_created":"2026-07-08T07:08:13Z","type":"journal_article","status":"public","year":"2017","title":"Towards a tropical Hodge bundle","author":[{"last_name":"Lin","first_name":"Bo","full_name":"Lin, Bo"},{"full_name":"Ulirsch, Martin","last_name":"Ulirsch","first_name":"Martin","id":"114697"}],"date_updated":"2026-07-08T08:37:58Z","_id":"66337","language":[{"iso":"eng"}],"user_id":"82981","doi":"10.1007/978-1-4939-7486-3_16"}