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Summary
This summary is machine-generated.

Passive scalars in fluid turbulence show anomalies due to ramp-cliff structures. Increasing the Schmidt number (Sc) restores small-scale isotropy, as shown by direct numerical simulations.

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Area of Science:

  • Fluid dynamics
  • Turbulence theory
  • Statistical mechanics

Background:

  • Passive scalars advected by turbulence exhibit anomalies in odd-order moments.
  • Ramp-cliff structures in scalar fields violate small-scale isotropy.

Purpose of the Study:

  • Investigate the anomaly in odd-order moments of passive scalars.
  • Understand the role of scalar diffusivity (D) and Schmidt number (Sc) in restoring isotropy.
  • Develop a model for ramp-cliff structures.

Main Methods:

  • Direct numerical simulations of three-dimensional Navier-Stokes turbulence.
  • Varying grid resolution up to 8192^3.
  • Simulations at high Péclet numbers with Sc ranging from 1 to 512 and microscale Reynolds numbers from 140 to 650.

Main Results:

  • A simple model for ramp-cliff structures accurately characterizes scalar derivative statistics.
  • Small-scale isotropy is restored in the high Schmidt number (Sc) limit.
  • The model suggests a correction to the Batchelor length scale.

Conclusions:

  • Ramp-cliff structures are responsible for the fundamental anomaly in passive scalar moments.
  • Increasing the Schmidt number is crucial for restoring small-scale isotropy in turbulent scalar fields.
  • The developed model provides a quantitative description of scalar derivative statistics and offers insights into the smallest scales of the scalar field.