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Thomas Bewley

Researcher at University of California, San Diego

Publications -  120
Citations -  4149

Thomas Bewley is an academic researcher from University of California, San Diego. The author has contributed to research in topics: Nonlinear system & Open-channel flow. The author has an hindex of 27, co-authored 112 publications receiving 3808 citations. Previous affiliations of Thomas Bewley include University of California, Berkeley & Stanford University.

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DNS-based predictive control of turbulence: an optimal benchmark for feedback algorithms

TL;DR: To achieve flow relaminarization in the predictive control approach, it is shown that it is necessary to optimize the controls over a sufficiently long prediction horizon T+ [gsim], which represents a further step towards the determination of optimally effective yet implementable control strategies for the mitigation or enhancement of the consequential effects of turbulence.
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A Linear Systems Approach to Flow Control

TL;DR: The objective of this paper is to introduce the essential ingredients of linear systems and control theory to the fluid mechanics community, to discuss the relevance of this theory to important open problems in the optimization, control, and forecasting of practical flow systems of engineering interest.
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Flow control: new challenges for a new Renaissance

TL;DR: This paper surveys a few recent attempts at bridging the gaps between the several scientific disciplines comprising the field of flow control, in an attempt to clarify the author's perspective on how recent advances in these constituent disciplines fit together in a manner that opens up significant new research opportunities.
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Optimal and robust control and estimation of linear paths to transition

TL;DR: In this paper, optimal and robust control theories are used to determine effective, estimator-based feedback control rules for laminar plane channel flows that effectively stabilize linearly unstable flow perturbations at Re=10 000 and linearly stable flow perturbs, characterized by mechanisms for very large disturbance amplification, at Re =5000.
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Linear feedback control and estimation of transition in plane channel flow

TL;DR: In this paper, modern linear control theory has been established as a viable tool for developing effective, spatially localized convolution kernels for the feedback control and estimation of linearized N...