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20192026
most citedMany-body Chaos in Thermalised Fluids

34 citations · 70 across the 7 of their papers we have counts for

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physics.flu-dyn2026

Reduction of Triadic Interactions Suppresses Intermittency and Anomalous Dissipation in Turbulence

Anikat Kankaria, Ritwik Mukherjee, Sugan Durai Murugan +2

We investigate how the defining statistical features of three-dimensional turbulence respond to systematic reductions of the Fourier-space triadic interaction network. Using direct…

physics.flu-dyn2025

Intermittent fluctuations determine the nature of chaos in turbulence

Aikya Banerjee, Ritwik Mukherjee, Sugan Durai Murugan +2

We adapt recent ideas for many-body chaos in nonlinear, Hamiltonian fluids [Murugan \textit{et al.}, Phys. Rev. Lett. 127, 124501 (2021)] to revisit the question of the Reynolds nu…

physics.flu-dyn2023★ 1 cited

Turbulent flows are not uniformly multifractal

Siddhartha Mukherjee, Sugan D. Murugan, Ritwik Mukherjee +1

The Frisch-Parisi multifractal formalism remains the most compelling rationalisation for anomalous scaling in fully developed turbulence. We now show that this formalism can be ada…

physics.flu-dyn2022★ 12 cited

On the thermalization of the three-dimensional, incompressible, Galerkin-truncated Euler equation

Sugan Durai Murugan, Samriddhi Sankar Ray

The long-time solutions of the Galerkin-truncated three-dimensional, incompressible Euler equation relax to an absolute equilibrium as a consequence of phase space and kinetic ener…

physics.flu-dyn2020★ 23 cited

Suppressing thermalization and constructing weak solutions in truncated inviscid equations of hydrodynamics: Lessons from the Burgers equation

Sugan D. Murugan, Uriel Frisch, Sergey Nazarenko +2

Finite-dimensional, inviscid equations of hydrodynamics, such as the zero-viscosity, one-dimensional Burgers equation or the three-dimensional incompressible Euler equation, obtain…