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A Morse-Bott type complex and the Bismut-Zhang torsion for intersection cohomology Ludwig, Ursula In: Annales de l’Institut Fourier. Research article (journal) \| Peer reviewed \| accepted / in press (not yet published)
Bismut-Zhang theorem and anomaly formula for the Ray-Singer metric for spaces with isolated conical singularities Ludwig, Ursula (2022) In: MPIM Preprint:2022-41. Research article in digital collection \| Preprint \| submitted / under review
An extension of a theorem by Cheeger and Müller to spaces with isolated conical singularities Ludwig, Ursula (2020) In: Duke Mathematical Journal, 169(13), 2501-2570. doi:10.1215/00127094-2020-0008 Research article (journal) \| Peer reviewed \| Published
An index formula for the intersection {Euler} characteristic of an infinite cone Ludwig, Ursula (2020) In: Mathematische Zeitschrift, 296(1-2), 99-126. doi:10.1007/s00209-019-02423-5 Research article (journal) \| Peer reviewed \| Published
Comparison between two complexes on a singular space Ludwig U (2017) In: Journal für die reine und angewandte Mathematik, 724, 1-52. doi:10.1515/crelle-2014-0075 Research article (journal) \| Peer reviewed \| Published

Quantization, Singularities and Holomorphic Dynamics Duration: 01/04/2022 - 30/03/2025 Funded by: DFG - Individual Grants Programme Type of project: Individual project
RTG 2553: Symmetries and classifying spaces: analytic, arithmetic and derived Duration: since 01/10/2020 \| 1st Funding period Funded by: DFG - Research Training Group Type of project: Project carried out outside the University of Münster
EXC 2044 - B1: Smooth, singular and rigid spaces in geometry Duration: 01/01/2019 - 31/12/2025 \| 1st Funding period Funded by: DFG - Cluster of Excellence Type of project: Subproject in DFG-joint project hosted at University of Münster

A Morse-Bott type complex and the Bismut-Zhang torsion for intersection cohomology Ludwig, Ursula In: Annales de l’Institut Fourier. Research article (journal) \| Peer reviewed \| accepted / in press (not yet published)
Bismut-Zhang theorem and anomaly formula for the Ray-Singer metric for spaces with isolated conical singularities Ludwig, Ursula (2022) In: MPIM Preprint:2022-41. Research article in digital collection \| Preprint \| submitted / under review
An extension of a theorem by Cheeger and Müller to spaces with isolated conical singularities Ludwig, Ursula (2020) In: Duke Mathematical Journal, 169(13), 2501-2570. doi:10.1215/00127094-2020-0008 Research article (journal) \| Peer reviewed \| Published
An index formula for the intersection {Euler} characteristic of an infinite cone Ludwig, Ursula (2020) In: Mathematische Zeitschrift, 296(1-2), 99-126. doi:10.1007/s00209-019-02423-5 Research article (journal) \| Peer reviewed \| Published
Comparison between two complexes on a singular space Ludwig U (2017) In: Journal für die reine und angewandte Mathematik, 724, 1-52. doi:10.1515/crelle-2014-0075 Research article (journal) \| Peer reviewed \| Published