Quantitative three-dimensional imaging and the structure of passive scalar fields in fully turbulent flows

The three-dimensional turbulent field of a passive scalar has been mapped quantitatively by obtaining, effectively instantaneously, several closely spaced parallel two-dimensional images; the two-dimensional images themselves have been obtained by laser-induced fluorescence. Turbulence jets and wakes at moderate Reynolds numbers are used as examples

[1]  A. Kolmogorov A refinement of previous hypotheses concerning the local structure of turbulence in a viscous incompressible fluid at high Reynolds number , 1962, Journal of Fluid Mechanics.

[2]  Mixing, entrainment and fractal dimensions of surfaces in turbulent flows , 1989 .

[3]  Charles Meneveau,et al.  Measurement of ƒ(α) from scaling of histograms, and applications to dynamical systems and fully developed turbulence , 1989 .

[4]  F. C. Gouldin Interpretation of jet mixing using fractals , 1988 .

[5]  Richard C. Miake-Lye,et al.  Structure and dynamics of round turbulent jets , 1983 .

[6]  Katepalli R. Sreenivasan,et al.  New results on the fractal and multifractal structure of the large Schmidt number passive scalars in fully turbulent flows , 1989 .

[7]  Stephen B. Pope,et al.  The evolution of surfaces in turbulence , 1988 .

[8]  B. Mandelbrot Intermittent turbulence in self-similar cascades: divergence of high moments and dimension of the carrier , 1974, Journal of Fluid Mechanics.

[9]  Jensen,et al.  Erratum: Fractal measures and their singularities: The characterization of strange sets , 1986, Physical review. A, General physics.

[10]  Prasad,et al.  Multifractal nature of the dissipation field of passive scalars in fully turbulent flows. , 1988, Physical review letters.

[11]  Jensen,et al.  Time ordering and the thermodynamics of strange sets: Theory and experimental tests. , 1986, Physical review letters.

[12]  Jensen,et al.  Direct determination of the f( alpha ) singularity spectrum and its application to fully developed turbulence. , 1989, Physical review. A, General physics.

[13]  R. Hanson,et al.  Movies and 3-D images of flowfields using planar laser-induced fluorescence. , 1987, Applied optics.

[14]  Lambertus Hesselink,et al.  Flow visualization and numerical analysis of a coflowing jet: a three-dimensional approach , 1988, Journal of Fluid Mechanics.

[15]  H. Q. Danh,et al.  Temperature dissipation fluctuations in a turbulent boundary layer , 1977 .

[16]  G. Batchelor Small-scale variation of convected quantities like temperature in turbulent fluid Part 1. General discussion and the case of small conductivity , 1959, Journal of Fluid Mechanics.

[17]  K. Sreenivasan,et al.  Scalar interfaces in digital images of turbulent flows , 1989 .

[18]  J. M. Marstrand Some Fundamental Geometrical Properties of Plane Sets of Fractional Dimensions , 1954 .

[19]  Jensen,et al.  Extraction of underlying multiplicative processes from multifractals via the thermodynamic formalism. , 1989, Physical review. A, General physics.

[20]  K. Sreenivasan On the fine-scale intermittency of turbulence , 1985, Journal of Fluid Mechanics.

[21]  K. Sreenivasan,et al.  Determination of intermittency from the probability density function of a passive scalar , 1976 .

[22]  Roberto Benzi,et al.  On the multifractal nature of fully developed turbulence and chaotic systems , 1984 .

[23]  The intermittency factor of scalars in turbulence , 1989 .

[24]  K. Sreenivasan,et al.  Singularities of the equations of fluid motion. , 1988, Physical review. A, General physics.

[25]  S. Zaleski,et al.  Scaling of hard thermal turbulence in Rayleigh-Bénard convection , 1989, Journal of Fluid Mechanics.

[26]  M. Long,et al.  Three-dimensional gas concentration and gradient measurements in a photoacoustically perturbed jet. , 1986, Applied optics.

[27]  M. Long,et al.  Time-Resolved Three-Dimensional Concentration Measurements in a Gas Jet , 1987, Science.

[28]  Charles Meneveau,et al.  The fractal facets of turbulence , 1986, Journal of Fluid Mechanics.