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James J. Collins

Researcher at Massachusetts Institute of Technology

Publications -  700
Citations -  105255

James J. Collins is an academic researcher from Massachusetts Institute of Technology. The author has contributed to research in topics: Synthetic biology & Population. The author has an hindex of 151, co-authored 669 publications receiving 89476 citations. Previous affiliations of James J. Collins include Baylor College of Medicine & University at Albany, SUNY.

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Real-time experimental control of a system in its chaotic and nonchaotic regimes

TL;DR: In this paper, a real-time adaptive, model-independent feedback control technique is used to control a driven magnetoelastic ribbon in its nonchaotic and chaotic regimes.
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The distribution of genomic variations in human iPSCs is related to replication timing reorganization during reprogramming

TL;DR: It is found that early- and late-replicating domains in iPSCs are differentially affected by copy-number gains and losses and that in particular, CNV gains accumulate in regions of the genome that change to earlier replication during the reprogramming process.
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Real-time, adaptive, model-independent control of low-dimensional chaotic and nonchaotic dynamical systems

TL;DR: In this article, a model-independent control technique for chaotic and non-chaotic low-dimensional dynamical systems is proposed, which operates in real-time (i.e., it does not require a learning stage).
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Body mass index and serum chlorinated dibenzo-p-dioxin and dibenzofuran levels.

TL;DR: Age and BMI are both important considerations when comparing a potentially exposed group to a referent group, or to national norms, and may also be important in epidemiology studies where back-extrapolation from current dioxin levels is used to assess historical chlorophenol exposure.
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Using noise and chaos control to control nonchaotic systems.

TL;DR: In this article, chaos control techniques are used to stabilize unstable periodic orbits in a non-chaotic system provided additive noise can be utilized to determine the local dynamics of a chosen orbit, and to move the system's trajectory into the neighborhood of the orbit so that control can be initiated.