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Derivative-based neural modelling of cumulative distribution functions for survival analysis

Abstract:
Survival models — particularly those able to account for patient comorbidities via competing risks analysis — offer valuable prognostic information to clinicians making critical decisions and represent a growing area of application for machine learning approaches. However, current methods typically involve restrictive parameterisations, discretisation of time or the modelling of only one event cause. In this paper, we highlight how general cumulative distribution functions can be naturally expressed via neural network-based ordinary differential equations and how this observation can be utilised in survival analysis. In particular, we present DeSurv, a neural derivative-based approach capable of avoiding aforementioned restrictions and flexibly modelling competing-risk survival data in continuous time. We apply DeSurv to both single-risk and competing-risk synthetic and real-world datasets and obtain results which compare favourably with current state-of-the-art models.
Publication status:
Published
Peer review status:
Peer reviewed

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Publication website:
https://proceedings.mlr.press/v151/danks22a.html

Authors

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Institution:
University of Oxford
Division:
MSD
Department:
Women's & Reproductive Health
Role:
Author
ORCID:
0000-0001-7615-8523


More from this funder
Funder identifier:
https://ror.org/015ah0c92
Funding agency for:
Yau, C
Grant:
NIHR202632
Programme:
NIHR Programme for Artificial Intelligence for Multiple Long-Term Conditions
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Funder identifier:
https://ror.org/0439y7842
Funding agency for:
Yau, C
Danks, D
Grant:
EP/V023233/1
EP/V023233/2
EP/N510129/1


Publisher:
PMLR
Host title:
Proceedings of The 25th International Conference on Artificial Intelligence and Statistics
Pages:
7240-7256
Series:
Proceedings of Machine Learning Research
Series number:
151
Publication date:
2022-05-03
Acceptance date:
2022-01-29
Event title:
25th International Conference on Artificial Intelligence and Statistics (AISTATS 2022)
Event location:
Virtual event
Event website:
https://aistats.org/aistats2022/
Event start date:
2022-03-28
Event end date:
2022-03-30
EISSN:
2640-3498
ISSN:
2640-3498


Language:
English
Pubs id:
1303260
UUID:
uuid_a8d981d7-ec7e-4343-9f42-864ed0705e0d
Local pid:
pubs:1303260
Deposit date:
2025-12-18
ARK identifier:

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