TITLE: Hierarchical Nonlinear Mixed Effects Modeling: Defining Post-Radiation Therapy Relapse in Prostate Cancer Patients

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AD Award Number: DAMD17-01-1-0056 TITLE: Hierarchical Nonlinear Mixed Effects Modeling: Defining Post-Radiation Therapy Relapse in Prostate Cancer Patients PRINCIPAL INVESTIGATOR: Alexandra L. Hanlon, Ph.D. CONTRACTING ORGANIZATION: Fox Chase Cancer Center Philadelphia, Pennsylvania 19111 REPORT DATE: July 2 003 TYPE OF REPORT: Annual PREPARED FOR: U.S. Army Medical Research and Materiel Command Fort Detrick, Maryland 21702-5012 DISTRIBUTION STATEMENT: Approved for Public Release; Distribution Unlimited The views, opinions and/or findings contained in this report are those of the author(s) and should not be construed as an official Department of the Army position, policy or decision unless so designated by other documentation. 20031202 185

REPORT DOCUMENTATION PAGE Form Approved 0MB No. 074-0188 Public reporting burden for this coilection of inforniation is estiniated to average 1 hour per response, including the time for reviewing instmctions, searching existing data sources, gathering and maintaining the data needed, and completing and reviewing this collection of information. Send comments regarding this burden estimate or any other aspect of this collection of information, including suggestions for reducing this burden to Washington Headquarters Services, Directorate for Information Operations and Reports, 1215 Jefferson Davis Highway, Suite 1204, Arilngton, VA 22202-4302, and to the Office of Management and Budget, Paperworl< Reduction Project (0704-0188), Washington, DC 20503 1. AGENCY USE ONLY (Leave blank) 2. REPORT DATE July 2003 4. TITLE AND SUBTITLE Hierarchical Nonlinear Mixed Effects Modeling: Defining Post-Radiation Therapy Relapse in Prostate Cancer Patients 3. REPORT TYPE AND DATES COVERED Annual (1 Jul 2002-30 Jun 2003) 5. FUNDING NUMBERS DAMD17-01-1-0056 6. AUTHOR(S) Alexandra L. Hanlon, Ph.D. 7. PERFORMING ORGANIZA TION NAME(S) AND ADDRESS(ES) Fox Chase Cancer Center Philadelphia, Pennsylvania 19111 8. PERFORMING ORGANIZATION REPORT NUMBER E-Mail: al_hanlon@f ccc. edu 9. SPONSORING / MONITORING AGENCY NAME(S) AND ADDRESS(ES) U.S. Army Medical Research and Materiel Command Fort Detrick, Maryland 21702-5012 10. SPONSORING / MONITORING AGENCY REPORT NUMBER 11. SUPPLEMENTARY NOTES 12a. DISTRIBUTION / A VAILABILITY STA TEMENT Approved for Public Release; Distribution Unlimited 12b. DISTRIBUTION CODE 13. ABSTRACT (Maximum 200 Words) During this grant period, a linear-quadratic random effects model of the profile of PSA levels in men following radiation therapy for prostate cancer was developed. It can be used to predict, for a new patient, the expected trajectory of future PSA levels, and the probability of biochemical failure. The model, which includes terms for initial PSA, posttreatment PSA nadir, time of nadir, and future PSA level, also allows us to update these predictions as new PSA measurements on the patient are collected. We show that our method has some advantages over the widely used definition of biochemical failure as three consecutive rises in post-nadir PSA level. 14. SUBJECT TERMS Prostate Cancer IS. NUMBER OF PAGES 16. PRICE CODE 17. SECURITY CLASSIFICATION OF REPORT Unclassified 18. SECURITY CLASSIFICATION OF THIS PAGE Unclassified 19. SECURITY CLASSIFICATION OF ABSTRACT Unclassified 20. LIMITATION OF ABSTRACT Unlimited NSN 7540-01-280-5500 Standard Form 298 (Rev. 2-89) Prescribed by ANSI Std. Z39-18 298-102

Table of Contents Cover 1 SF298 2 Table of Contents 3 Introduction 4 Body 4 Key Research Accomplishments 6 Reportable Outcomes 6 Conclusions 6 References 7 Appendices

Alexandra L. Hanlon, Ph.D. Introduction The public abstract in the original grant proposal reads as follows: The definition of disease relapse following definitive radiation therapy for localized prostate cancer is a critical issue in the initial selection of salvage therapy as well as in the identification of patients in whom adjuvant therapy may be necessary. In September 1996, a panel of clinicians agreed on a definition of biochemical failure based on three consecutive rises in serial post-therapy serum prostatic antigen levels (Cox et al, 1997). The vahdity of the consensus definition has been questioned since its inception, leading to confiision and anxiety for patients as well as their physicians (Taylor et al, 2001). The principal investigator of the proposed research developed a model to classify prostate cancer patients according to disease relapse following definitive radiation therapy (Hanlon, 1998). The model was developed and tested statistically using a subset of 35 patients with relatively homogenous tumor and treatment characteristics: men presenting with pretreatment PSA levels between 10 and 19.9 ng/ml and treated with three dimensional conformal radiation therapy. In order to evaluate the clinical utility of the model, we propose to apply it to a much larger population of men that represent all stages of presenting disease. The specific aim of the proposed research is to validate our classification model by applying it to an existent database of 261 prostate cancer patients via the modeung of covariates, including tumor differentiation as defined by Gleason Score, palpation tumor stage, and pre-treatment PSA. We propose an analysis of predictors of post-nadir rise, as salvage therapy strategies are often designed around the rate of increase in PSA levels post-nadir. Similarly, we propose an analysis of predictors of initial decline and its relationship to outcome, as this may be useful in defining early intervention strategies for relapse. The validity of the modeling will be assessed by comparing biochemical classification to clinical results as obtained from biopsy. An analysis will be performed to assess the time it takes to acceptably stratify patients according to post-treatment disease status. The proposed research will provide insight into the much-debated issue of prostate cancer "relapse". Such insight could have tremendous implications in defining treatment sfrategies for salvage therapy. It has advantages over the much-disputed clinical classification, including the lack of clinical bias, noise insensitivity, and the ability to predict treatment failure at earlier points in time. The proposed research also has relevance in the area of quality of life, as the debate over relapse is the source of significant anxiety for both patients and treating physicians. Body Within the department of Radiation Oncology at Fox Chase Cancer Center, 533 men were treated between 4/89 and 12/99 for prostate cancer and were the basis of a training set for a linear-quadratic random effects model. The patients had a mean of 11.9 PSA observations each. A quadratic-linear spline model with non-linear random effects was fitted to the 533 observed PSA profiles (Davidian and Giltinan, 1995). To evaluate the predictive ability of the model, the following procedure was used: for each subject in turn, a prediction of time of biochemical failure was made using each of two definitions.

Alexandra L. Hanlon, Ph.D. One definition, which is widely used in clinical practice, is three consecutive rises in post-nadir PSA levels. The other definition, which is derived from the spline model, is a rise of a specified amount of the post-nadir predicted PSA level. Our current research includes a Bayesian approach to classifying the prostate cancer patients according to disease relapse using a class of hierarchical nonlinear mixed effects models. The goal is to generalize the work of Hanlon (1998) by accounting for patient's specific characteristics in the model. Fori = 1,...,m, j = 1,...,n,., let y^^ be the7th post treatment PSA level for patient i and a. be the vector of observed covariate values corresponding to individual attributes for patient i. Based on the model analyzed by Hanlon (1998), we assume that Jij = g{oc'z,) + P, exp(-a?^) +A exp(z7;^) + e,^, &. ~ pn{^,(7l) + (l-p)n{ju (Tl), e,~iv(0,ct\), b^,...\,e^,...,e^ independent, where a is a ife-dimensional vector of covariate effects, g is a known link function, and e,. = (e,!, e,-2,, e^^^). The Bayesian approach consists of putting a "hyperprior" distribution on ^ = i(y'',p,a,^i ^i^,p P^,l3^,(7l) then estimate the joint posterior density of {e,b^,...,bj given the data {();,.,fl,.),j = l,...,m}. The margmal posterior density ofp is of particular interest for classification purpose. Upon specification of the prior density, the posterior distribution will certainly be intractable due to the nonunearity of the mean response as a fiinction of time. We are working to develop a Metropolis-Hastings based algorithm to estimate features of the posterior distribution and investigating the feasibility of implementing this Bayesian model in Bugs. A classical choice of priors for a'^ and a] are inverse gamma distributions and we take independent normal priors for jj^ and //j with large variances. A multivariate normal prior with small precision will be put on the vector of covariate effects a and independent gamma distributions on{p^,p^,p.i). We also assume that p ~ C/(0,1) reflecting no a priori knowledge on the clinical classification of the patient. In order to select the function g, we first plan to fit the above model (within the Bayesian framework) in the absence of covariate information. After we obtain the Bayes estimates for (y0,, /?2, y^j, fc,,...,& ), we plot the predicted values yy versus each covariate to help us choose the function g. This of course is an ad hoc procedure but it should narrow the search for reasonable link functions to a much smaller class. Bayesian model selection techniques will be used to select the model with the "best" Unk function g.

Alexandra L. Hanlon, Ph.D. Key Research Accomplishments A linear-quadratic random effects model of the profile of PSA levels in men following radiation therapy for prostate cancer was developed. The model can be used to predict, for a new patient, the expected trajectory of future PSA levels, and the probability of biochemical failure. The model, which includes terms for initial PSA, post-treatment PSA nadir, time of nadir, and future PSA level, also allows for updated predictions as new PSA measurements at the patient level are collected. Reportable Outcomes Thirty-three percent (78/533) of the subjects experienced biochemical failure as defined by three successive rises in post-nadir PSA, and 31% (167/533) of the subjects experienced a rise of 1.8 units of log PSA levels in 5 years following PSA nadir. The critical value of 1.8 units was chosen to make the model-based predicted failure rate comparable to that produced by the "three successive rises" method. The two prediction methods produced the same prediction in 444/533 subjects (83%) and produced opposing predictions in the remaining 17% of subjects. In the 128 cases when both methods predicted biochemical failure, the model-based method predicted it earlier in 66 subjects, while the "three rises" method predicted it earlier in just 20 subjects. Both methods predicted failure at the same time in 42 subjects. Conclusions Our database of the PSA profiles of 533 patients may be used as a training set to develop a predictive model for the future PSA trajectory for a new patient, and the prediction may be updated as new PSA information is acquired. A critical value may be defined in terms of a predicted rise of 1.8 units of log PSA level over 5 years, yielding a predicted biochemical failure rate of 31%. The "three successive rises" method has two important disadvantages when compared to the spline model prediction method: a slow but steady increase in post-nadir PSA levels will be classified as a failure under the "three rises" method, but may not signify a clinically meaningful rise within a patient's expected lifetime; and a patient with highly variable post-nadir PSA levels may experience a clinically significant rate of increase in PSA levels, but never experience three significant rises. For example. Figure 1 presents a patient with clear biochemical failure, as shown by the predicted profile (solid Une), but there are never three consecutive rises in the PSA levels. Model-based prediction methods such as the one presented here hold promise as enhanced tools for predicting biochemical failure.

Alexandra L. Hanlon, Ph.D. Fig. 1. Patient with biociiemical failure without three successive rises * - CVJ - to CD O. O) O o - months References Cox, J., Grignon, D., Kaplan, R., Parsons, J., Schellhammer, P. (1997), "Consensus Statement: Guidelines for PSA Following RT," International Journal Radiation Oncology, Biology, Physics, 37,1035-1041. Davidian, M., and Giltinan, D. M. (1995), Nonlinear Models for Repeated Measurement Data, London: Chapman and Hall. Hanlon, A. (1998), "Hierarchical Nonlinear Mixed Effects Modeling: Inference and Classification Using a Fully Parametric Model", unpublished Ph.D. dissertation. Temple University. Taylor, J.M., Griffith, K.A., Sandier, H.M. (2001), "Definitions of Biochemical Failure in Prostate Cancer Following Radiation Therapy," International Journal Radiation Oncology, Biology, Physics, 50,1212-1219.

f Alexandra L. Hanlon, Ph.D. Appendices None