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Elastic turbulence in a polymer solution flow

Author

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  • A. Groisman

    (Weizmann Institute of Science)

  • V. Steinberg

    (Weizmann Institute of Science)

Abstract

Turbulence is a ubiquitous phenomenon that is not fully understood. It is known that the flow of a simple, newtonian fluid is likely to be turbulent when the Reynolds number is large (typically when the velocity is high, the viscosity is low and the size of the tank is large1,2). In contrast, viscoelastic fluids3 such as solutions of flexible long-chain polymers have nonlinear mechanical properties and therefore may be expected to behave differently. Here we observe experimentally that the flow of a sufficiently elastic polymer solution can become irregular even at low velocity, high viscosity and in a small tank. The fluid motion is excited in a broad range of spatial and temporal scales, and we observe an increase in the flow resistance by a factor of about twenty. Although the Reynolds number may be arbitrarily low, the observed flow has all the main features of developed turbulence. A comparable state of turbulent flow for a newtonian fluid in a pipe would have a Reynolds number as high as 105 (refs 1, 2). The low Reynolds number or ‘elastic’ turbulence that we observe is accompanied by significant stretching of the polymer molecules, resulting in an increase in the elastic stresses of up to two orders of magnitude.

Suggested Citation

  • A. Groisman & V. Steinberg, 2000. "Elastic turbulence in a polymer solution flow," Nature, Nature, vol. 405(6782), pages 53-55, May.
  • Handle: RePEc:nat:nature:v:405:y:2000:i:6782:d:10.1038_35011019
    DOI: 10.1038/35011019
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    Cited by:

    1. Avila-de la Rosa, G. & Carrillo-Navas, H. & Echeverría, J.C. & Bello-Pérez, L.A. & Vernon-Carter, E.J. & Alvarez-Ramirez, J., 2015. "Mechanisms of elastic turbulence in gelatinized starch dispersions," Chaos, Solitons & Fractals, Elsevier, vol. 77(C), pages 29-38.
    2. Rahul K. Singh & Prasad Perlekar & Dhrubaditya Mitra & Marco E. Rosti, 2024. "Intermittency in the not-so-smooth elastic turbulence," Nature Communications, Nature, vol. 15(1), pages 1-9, December.
    3. Somfai, Ellák & Morozov, Alexander N. & van Saarloos, Wim, 2006. "Modeling viscoelastic flow with discrete methods," Physica A: Statistical Mechanics and its Applications, Elsevier, vol. 362(1), pages 93-97.

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