J
John F. Forbes
Researcher at University of Limerick
Publications - 373
Citations - 51254
John F. Forbes is an academic researcher from University of Limerick. The author has contributed to research in topics: Breast cancer & Tamoxifen. The author has an hindex of 88, co-authored 368 publications receiving 46433 citations. Previous affiliations of John F. Forbes include University of Newcastle & University of Melbourne.
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Journal ArticleDOI
Highlights in development of randomized clinical trials
TL;DR: The randomized clinical trial is accepted as the most reliable method of determining the relative merits of different therapies as discussed by the authors. But it is not a scientific experiment in the clinical setting, and demands all the rigours of experimental methods to produce valid data from which inference may be drawn.
Journal ArticleDOI
Surgery of early breast cancer.
TL;DR: Issues are addressed with particular emphasis on the biologic relevance of tumor recurrence for planning local treatment, the management of subclinical radiographic abnormalities, the degree of importance of the timing of surgery in the menstrual cycle, and the value of axillary dissection.
Proceedings ArticleDOI
Abstract P1-09-06: Prognostic and predictive relevance of cell cycle progression (CCP) score in ductal carcinoma in situ: Results from the UK/ANZ DCIS trial
Mangesh A. Thorat,Susanne Wagner,Louise J. Jones,PM Levey,K Bulka,R Hoff,Zaina Sangale,Darl D. Flake,Nigel J Bundred,Ian S. Fentiman,John F. Forbes,Jerry S. Lanchbury,Jack Cuzick +12 more
TL;DR: CCP score is not independently associated with the risk of IBE but appears to be a predictor of RT benefit, and exploratory analyses suggest that combined with HER2 status, it may help in identifying a large DCIS sub group where RT is highly indicated and another large subgroup where mastectomy may be merited.
Journal ArticleDOI
Stability analysis and regularization of uncertain linear multi-objective integer optimization problems
TL;DR: In this article, the authors present a systematic approach to analyze linear integer multi-objective optimization problems with uncertainty in the input data and provide decision makers with meaningful information to facilitate the selection of a solution that meets performance expectations and is robust to input parameter uncertainty.