Estimating optimally tailored active surveillance strategy under interval censoring

• Published in: Biometrics Vol. 81; no. 2
• Main Authors: Liang, Muxuan, Zhao, Yingqi, Lin, Daniel W, Cooperberg, Matthew, Zheng, Yingye
• Format: Journal Article
• Language: English
• Published: England Oxford University Press 02.04.2025
• Subjects: Biometric Methodology; Biopsy - statistics & numerical data; Computer Simulation; Cost-Benefit Analysis; Disease Progression; Humans; Male; Models, Statistical; Prostatic Neoplasms - diagnosis; Prostatic Neoplasms - pathology; Statistics, Nonparametric; Watchful Waiting - methods; Watchful Waiting - statistics & numerical data; cancer surveillance; decision-making; interval censoring; generalization error; missing data
• ISSN: 0006-341X; 1541-0420; 1541-0420
• DOI: 10.1093/biomtc/ujaf067

Active surveillance (AS) using repeated biopsies to monitor disease progression has been a popular alternative to immediate surgical intervention in cancer care. However, a biopsy procedure is invasive and sometimes leads to severe side effects of infection and bleeding. To reduce the burden of repeated surveillance biopsies, biomarker-assistant decision rules are sought to replace the fix-for-all regimen with tailored biopsy intensity for individual patients. Constructing or evaluating such decision rules is challenging. The key AS outcome is often ascertained subject to interval censoring. Furthermore, patients will discontinue participation in the AS study once they receive a positive surveillance biopsy. Thus, patient dropout is affected by the outcomes of these biopsies. This work proposes a non-parametric kernel-based method to estimate a tailored AS strategy’s true positive rates (TPRs) and true negative rates (TNRs), accounting for interval censoring and immediate dropouts. We develop a weighted classification framework based on these estimates to estimate the optimally tailored AS strategy and further incorporate the cost-benefit ratio for cost-effectiveness in medical decision-making. Theoretically, we provide a uniform generalization error bound of the derived AS strategy, accommodating all possible trade-offs between TPRs and TNRs. Simulation and application to a prostate cancer surveillance study show the superiority of the proposed method.