The current application of the Royston-Parmar model for prognostic modeling in health research: a scoping review
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Ryan Ng | Kathy Kornas | Rinku Sutradhar | Walter P Wodchis | Laura C Rosella | L. Rosella | W. Wodchis | K. Kornas | R. Sutradhar | R. Ng
[1] Richard D Riley,et al. Prediction of risk of recurrence of venous thromboembolism following treatment for a first unprovoked venous thromboembolism: systematic review, prognostic model and clinical decision rule, and economic evaluation. , 2016, Health technology assessment.
[2] Patrick Royston,et al. Flexible Parametric Alternatives to the Cox Model: Update , 2004 .
[3] R. Simon,et al. Flexible regression models with cubic splines. , 1989, Statistics in medicine.
[4] B. Møller,et al. An empirical comparison of methods for predicting net survival. , 2016, Cancer epidemiology.
[5] Paul C. Lambert,et al. Further Development of Flexible Parametric Models for Survival Analysis , 2009 .
[6] Gene H. Golub,et al. Matrix computations (3rd ed.) , 1996 .
[7] N. Obuchowski,et al. Assessing the Performance of Prediction Models: A Framework for Traditional and Novel Measures , 2010, Epidemiology.
[8] Paul C. Lambert,et al. Flexible Parametric Survival Analysis Using Stata: Beyond the Cox Model , 2011 .
[9] T. Peto,et al. Predictors of First Recurrence of Clostridium difficile Infection: Implications for Initial Management , 2012, Clinical infectious diseases : an official publication of the Infectious Diseases Society of America.
[10] Robert H. Halstead,et al. Matrix Computations , 2011, Encyclopedia of Parallel Computing.
[11] P. Royston,et al. Flexible parametric proportional‐hazards and proportional‐odds models for censored survival data, with application to prognostic modelling and estimation of treatment effects , 2002, Statistics in medicine.
[12] Gary S Collins,et al. Transparent Reporting of a multivariable prediction model for Individual Prognosis Or Diagnosis (TRIPOD): Explanation and Elaboration , 2015, Annals of Internal Medicine.
[13] Charles J. Stone,et al. Additive Splines in Statistics , 2015 .
[14] H. Arksey,et al. Scoping studies: towards a methodological framework , 2005 .
[15] Judith D. Goldberg,et al. Applied Survival Analysis , 1999, Technometrics.
[16] Christopher Dudley,et al. Predicting patient survival after deceased donor kidney transplantation using flexible parametric modelling , 2016, BMC Nephrology.
[17] Patrick Royston,et al. Flexible Parametric Alternatives to the Cox Model, and more , 2001 .
[18] E. Steyerberg,et al. [Regression modeling strategies]. , 2011, Revista espanola de cardiologia.
[19] Frank E. Harrell,et al. Regression Modeling Strategies: With Applications to Linear Models, Logistic Regression, and Survival Analysis , 2001 .
[20] K. Wilson,et al. Predictive risk algorithms in a population setting: an overview , 2012, Journal of Epidemiology & Community Health.
[21] Keith R Abrams,et al. Flexible parametric joint modelling of longitudinal and survival data , 2012, Statistics in medicine.
[22] Patricia McInerney,et al. The Joanna Briggs Institute reviewers' manual 2015: methodology for JBI scoping reviews , 2015 .
[23] F. Harrell,et al. Regression modelling strategies for improved prognostic prediction. , 1984, Statistics in medicine.
[24] Michael J Crowther,et al. A general framework for parametric survival analysis , 2014, Statistics in medicine.
[25] C. Hermenegildo,et al. Frailty and other geriatric conditions for risk stratification of older patients with acute coronary syndrome. , 2014, American heart journal.
[26] D. Fuchs,et al. Immunological markers of frailty predict outcomes beyond current risk scores in aortic stenosis following transcatheter aortic valve replacement: Role of neopterin and tryptophan , 2016 .
[27] S. Berhane,et al. Biomarker-based prognosis in hepatocellular carcinoma: validation and extension of the BALAD model , 2014, British Journal of Cancer.
[28] M. Mansournia,et al. Flexible parametric survival models built on age-specific antimüllerian hormone percentiles are better predictors of menopause , 2016, Menopause.
[29] F E Harrell,et al. The restricted cubic spline as baseline hazard in the proportional hazards model with step function time-dependent covariables. , 1995, Statistics in medicine.
[30] Paul C Lambert,et al. Flexible parametric models for relative survival, with application in coronary heart disease , 2007, Statistics in medicine.
[31] P. Lambert,et al. Estimating the cure proportion of malignant melanoma, an alternative approach to assess long term survival: a population-based study. , 2014, Cancer epidemiology.
[32] Laurence L. George,et al. The Statistical Analysis of Failure Time Data , 2003, Technometrics.
[33] D. Mark,et al. Clinical prediction models: are we building better mousetraps? , 2003, Journal of the American College of Cardiology.
[34] M. Weinstock,et al. Prognostic survival model for people diagnosed with invasive cutaneous melanoma , 2015, BMC Cancer.
[35] R. D'Agostino,et al. Validation of the Framingham coronary heart disease prediction scores: results of a multiple ethnic groups investigation. , 2001, JAMA.
[36] David W. Hosmer,et al. Applied Survival Analysis: Regression Modeling of Time-to-Event Data , 2008 .
[37] K. Anderson,et al. An updated coronary risk profile. A statement for health professionals. , 1991, Circulation.
[38] M. Gail,et al. Projecting individualized probabilities of developing breast cancer for white females who are being examined annually. , 1989, Journal of the National Cancer Institute.
[39] D.,et al. Regression Models and Life-Tables , 2022 .
[40] Benjamin Djulbegovic,et al. A Flexible Alternative to the Cox Proportional Hazards Model for Assessing the Prognostic Accuracy of Hospice Patient Survival , 2012, PloS one.
[41] Patrick Royston,et al. Construction and validation of a prognostic model across several studies, with an application in superficial bladder cancer , 2004, Statistics in medicine.
[42] L. Tao,et al. [Transparent Reporting of a Multivariable Prediction Model for Individual Prognosis or Diagnosis]. , 2018, Zhonghua yi xue za zhi.
[43] Frank E. Harrell,et al. The restricted cubic spline hazard model , 1990 .
[44] G. Collins,et al. Transparent reporting of a multivariable prediction model for individual prognosis or diagnosis (TRIPOD): the TRIPOD Statement , 2015, BMC Medicine.
[45] Keith R. Abrams,et al. Joint modelling of longitudinal and survival data: incorporating delayed entry and an assessment of model misspecification , 2015, Statistics in medicine.
[46] Patrick Royston. Flexible alternatives to the Cox model, and more , 2001 .
[47] Paul C Lambert,et al. Flexible parametric modelling of cause-specific hazards to estimate cumulative incidence functions , 2013, BMC Medical Research Methodology.
[48] Paul C. Lambert,et al. The use of restricted cubic splines to approximate complex hazard functions in the analysis of time-to-event data: a simulation study , 2015 .
[49] Sally R. Hinchliffe,et al. Extending the Flexible Parametric Survival Model for Competing Risks , 2013 .
[50] Martha Sajatovic,et al. Clinical Prediction Models , 2013 .
[51] J. Aitken,et al. Estimating the change in life expectancy after a diagnosis of cancer among the Australian population , 2015, BMJ Open.
[52] J. Castillo,et al. Population‐based prognostic factors for survival in patients with Burkitt lymphoma: An analysis from the Surveillance, Epidemiology, and End Results database , 2013, Cancer.
[53] Mats Lambe,et al. Estimating the loss in expectation of life due to cancer using flexible parametric survival models , 2013, Statistics in medicine.
[54] Laura C Rosella,et al. A population-based risk algorithm for the development of diabetes: development and validation of the Diabetes Population Risk Tool (DPoRT) , 2010, Journal of Epidemiology & Community Health.
[55] Paul W Dickman,et al. Estimating and modelling cure in population-based cancer studies within the framework of flexible parametric survival models , 2011, BMC medical research methodology.
[56] J. Kalbfleisch,et al. The Statistical Analysis of Failure Time Data: Kalbfleisch/The Statistical , 2002 .
[57] G. Brier,et al. External correspondence: Decompositions of the mean probability score , 1982 .
[58] N. Breslow. Covariance analysis of censored survival data. , 1974, Biometrics.