S
Stephen B. Pope
Researcher at Cornell University
Publications - 284
Citations - 28103
Stephen B. Pope is an academic researcher from Cornell University. The author has contributed to research in topics: Turbulence & Large eddy simulation. The author has an hindex of 80, co-authored 282 publications receiving 26460 citations. Previous affiliations of Stephen B. Pope include University of Cambridge & California Institute of Technology.
Papers
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PDF methods for turbulent reactive flows
TL;DR: In this article, the authors proposed a joint probability density function (pdf) of the three components of velocity and of the composition variables (species mass fractions and enthalpy) to calculate the properties of turbulent reactive flow fields.
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Simplifying chemical kinetics: Intrinsic low-dimensional manifolds in composition space
Ulrich Maas,Stephen B. Pope +1 more
TL;DR: In this article, a general procedure for simplifying chemical kinetics is developed, based on the dynamical systems approach, in contrast to conventional reduced mechanisms no information is required concerning which reactions are to be assumed to be in partial equilibrium nor which species are assumed to remain in steady state.
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Ten questions concerning the large-eddy simulation of turbulent flows
TL;DR: In this article, the authors highlight the importance of recognizing the dependence of LES calculations on the artificial parameter Δ (i.e., the filter width or, more generally, the turbulence resolution length scale).
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Computationally efficient implementation of combustion chemistry using in situ adaptive tabulation
TL;DR: In this article, a computational technique based on the in situ adaptive tabulation (ISAT) of the accessed region of the composition space is proposed to control the tabulation errors.
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A more general effective-viscosity hypothesis
TL;DR: In this paper, the applicability of an effective-viscosity approach to turbulent flow suggests that there are flow situations where the approach is valid and yet present hypotheses fail, and the general form of the effective viscosity formulation is shown to be a finite tensor polynomial.