A coarse-graining method is introduced to derive multi-scale evolution equations for local available potential energy, including cross-scale fluxes, with an example application to a Kelvin-Helmholtz instability simulation.
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5 Pith papers cite this work. Polarity classification is still indexing.
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2026 5verdicts
UNVERDICTED 5representative citing papers
Weakly nonlinear reduction with analytically derived noise terms reveals rare transitions between coexisting periodic orbits in an active rod suspension, with statistics matching full nonlinear simulations at lower cost.
In 2D elasto-inertial turbulence, inertia enhances fluctuations and drives wallward migration of structures with elastic shear stress peaks scaling as y+ ∝ Re_τ^{1/2} and energy conversion peaks as y+ ∝ Re_τ^{0.1}, while PDFs collapse to reveal robust self-similarity.
MEEM computes hydrodynamic coefficients for slanted concentric bodies within 5% of Capytaine while reaching 2% convergence an order of magnitude faster using matrices two orders of magnitude smaller.
Experimental characterization identifies three air lubrication regimes and proposes a scaling for the critical air flow rate marking the transition to the air layer regime with up to 60% drag reduction.
citing papers explorer
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Coarse-grained local available potential energy
A coarse-graining method is introduced to derive multi-scale evolution equations for local available potential energy, including cross-scale fluxes, with an example application to a Kelvin-Helmholtz instability simulation.
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Rare transitions between collective states in an active fluid via a weakly nonlinear reduction
Weakly nonlinear reduction with analytically derived noise terms reveals rare transitions between coexisting periodic orbits in an active rod suspension, with statistics matching full nonlinear simulations at lower cost.
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On the role of inertia and self-sustaining mechanism in two-dimensional elasto-inertial turbulence
In 2D elasto-inertial turbulence, inertia enhances fluctuations and drives wallward migration of structures with elastic shear stress peaks scaling as y+ ∝ Re_τ^{1/2} and energy conversion peaks as y+ ∝ Re_τ^{0.1}, while PDFs collapse to reveal robust self-similarity.
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Matrix structure and convergence behavior of the matched eigenfunction method for computing heave wave forces on generalized concentric bodies
MEEM computes hydrodynamic coefficients for slanted concentric bodies within 5% of Capytaine while reaching 2% convergence an order of magnitude faster using matrices two orders of magnitude smaller.
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Drag reduction regimes in air lubrication
Experimental characterization identifies three air lubrication regimes and proposes a scaling for the critical air flow rate marking the transition to the air layer regime with up to 60% drag reduction.