Global systems biology and personalized healthcare solutions. (1/1062)

Most drugs don't work optimally in most patients. The same drug can exert a significant overall therapeutic benefit in some patients while post a pronounced overall toxicity risk in others with the same disease. Pharmacogenomics has progressively received attention in the drug development process. But genetics is not the only factor that contributes to the differences that individual patients respond to drugs. Enter global systems biology.  (+info)

Adoptive cell therapy using regulatory T cells as individualized medicine to promote clinical transplantation tolerance. (2/1062)

Despite the success of organ transplantation, most transplant patients are susceptible to variety of infections and cancer due to the use of potent immunosuppressive drugs for life to prevent transplant rejection. Regulatory T cells are capable of preventing transplant rejection while leaving the immune system's function against infection intact. Thus, adoptive cell therapy using patient-specific regulatory T cells as individualized medicine could promote clinical transplantation tolerance without the use of nonspecific immunosuppressive agents.  (+info)

Statistical learning of origin-specific statically optimal individualized treatment rules. (3/1062)

Consider a longitudinal observational or controlled study in which one collects chronological data over time on a random sample of subjects. The time-dependent process one observes on each subject contains time-dependent covariates, time-dependent treatment actions, and an outcome process or single final outcome of interest. A statically optimal individualized treatment rule (as introduced in van der Laan et. al. (2005), Petersen et. al. (2007)) is a treatment rule which at any point in time conditions on a user-supplied subset of the past, computes the future static treatment regimen that maximizes a (conditional) mean future outcome of interest, and applies the first treatment action of the latter regimen. In particular, Petersen et. al. (2007) clarified that, in order to be statically optimal, an individualized treatment rule should not depend on the observed treatment mechanism. Petersen et. al. (2007) further developed estimators of statically optimal individualized treatment rules based on a past capturing all confounding of past treatment history on outcome. In practice, however, one typically wishes to find individualized treatment rules responding to a user-supplied subset of the complete observed history, which may not be sufficient to capture all confounding. The current article provides an important advance on Petersen et. al. (2007) by developing locally efficient double robust estimators of statically optimal individualized treatment rules responding to such a user-supplied subset of the past. However, failure to capture all confounding comes at a price; the static optimality of the resulting rules becomes origin-specific. We explain origin-specific static optimality, and discuss the practical importance of the proposed methodology. We further present the results of a data analysis in which we estimate a statically optimal rule for switching antiretroviral therapy among patients infected with resistant HIV virus.  (+info)

Causal effect models for realistic individualized treatment and intention to treat rules. (4/1062)

Marginal structural models (MSM) are an important class of models in causal inference. Given a longitudinal data structure observed on a sample of n independent and identically distributed experimental units, MSM model the counterfactual outcome distribution corresponding with a static treatment intervention, conditional on user-supplied baseline covariates. Identification of a static treatment regimen-specific outcome distribution based on observational data requires, beyond the standard sequential randomization assumption, the assumption that each experimental unit has positive probability of following the static treatment regimen. The latter assumption is called the experimental treatment assignment (ETA) assumption, and is parameter-specific. In many studies the ETA is violated because some of the static treatment interventions to be compared cannot be followed by all experimental units, due either to baseline characteristics or to the occurrence of certain events over time. For example, the development of adverse effects or contraindications can force a subject to stop an assigned treatment regimen.In this article we propose causal effect models for a user-supplied set of realistic individualized treatment rules. Realistic individualized treatment rules are defined as treatment rules which always map into the set of possible treatment options. Thus, causal effect models for realistic treatment rules do not rely on the ETA assumption and are fully identifiable from the data. Further, these models can be chosen to generalize marginal structural models for static treatment interventions. The estimating function methodology of Robins and Rotnitzky (1992) (analogue to its application in Murphy, et. al. (2001) for a single treatment rule) provides us with the corresponding locally efficient double robust inverse probability of treatment weighted estimator.In addition, we define causal effect models for "intention-to-treat" regimens. The proposed intention-to-treat interventions enforce a static intervention until the time point at which the next treatment does not belong to the set of possible treatment options, at which point the intervention is stopped. We provide locally efficient estimators of such intention-to-treat causal effects.  (+info)

N-acetyltransferase SNPs: emerging concepts serve as a paradigm for understanding complexities of personalized medicine. (5/1062)


Individualized therapies in colorectal cancer: KRAS as a marker for response to EGFR-targeted therapy. (6/1062)


Description of a standardized nutrition classification plan and its relation to nutritional outcomes in children with cystic fibrosis. (7/1062)


A generalized estimator of the attributable benefit of an optimal treatment regime. (8/1062)