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Denise Scholtens
Researcher at Harvard University
Publications - 6
Citations - 201
Denise Scholtens is an academic researcher from Harvard University. The author has contributed to research in topics: Quality of life & Cancer. The author has an hindex of 4, co-authored 6 publications receiving 196 citations. Previous affiliations of Denise Scholtens include Northwestern University.
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Journal ArticleDOI
Local modeling of global interactome networks
TL;DR: The local modeling methodology proposed by Scholtens and Gentleman (2004) is applied to two publicly available datasets and it is formally shown that accurate local interactome models require both Y2H and AP-MS data, even in idealized situations.
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Quality of life assessment in advanced non-small-cell lung cancer patients undergoing an accelerated radiotherapy regimen: report of ecog study 4593
Richard M. Auchter,Denise Scholtens,Sudeshna Adak,Henry N. Wagner,David Cella,Minesh P. Mehta +5 more
TL;DR: The data suggest that the clinical use of hyperfractionated accelerated radiotherapy did not cause a significant, long-term decrease in the QOL of the treated patients, and that it is feasible to perform a QOL study of patients enrolled in such a trial.
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A graph-theoretic approach to testing associations between disparate sources of functional genomics data
TL;DR: A graph-theoretic approach is presented to test the significance of the association between multiple disparate sources of functional genomics data by proposing two statistical tests, namely edge permutation and node label permutation tests.
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Analyzing factorial designed microarray experiments
Denise Scholtens,Alexander Miron,Faisal M. Merchant,Arden Miller,Penelope L. Miron,J. Dirk Iglehart,Robert Gentleman +6 more
TL;DR: An analytic approach for framing biological questions in terms of statistical parameters to efficiently and confidently answer questions of interest using microarray data from factorial designed experiments is discussed.
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A computationally simple bivariate survival estimator for efficacy and safety
TL;DR: A non-parametric, computationally simple estimator for the bivariate survival function when one time-to-event is continuous, one is discrete, and both are subject to right-censoring is proposed.