A Vertical Wind Angle Standard Deviation Calculation Method for the Unstable Surface Boundary Layer.

Abstract

This report is an introduction to basic similarity theory arguments and the application of the theory to practical problems in diffusion. It is intended to assist individuals with only a passing acquaintance with diffusion theory in the planning and execution of diffusion and hazard studies. A fundamental diffusion problem is the dilution that results from turbulent vertical cloud growth. Vertical cloud growth is described by the standard deviation of the vertical distribution of cloud material (sigma z). Estimates of sigma z are frequently obtained from Pasquill-Turner (P-T) stability categories. Sigma z can also be calculated as the product of travel distance (x) and the standard deviation of the vertical wind angle (sigma e). An explicit functional relationship between sigma e and the stability parameter z/L, where z is height and L is the characteristic length, is derived from similarity theory. This functional relationship is verified on a set of precisely measured micrometeorological field data. The performance of similarity theory sigma e calculations and P-T estimates is subsequently tested using sigma e data collected at DPG. The similarity theory computations are shown to be substantially superior to the P-T sigma e estimates. Adoption of similarity theory arguments should materially improve Army testing and hazard prediction efforts involving atmospheric diffusion and transport processes.

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Document Details

Document Type
Technical Report
Publication Date
Aug 01, 1983
Accession Number
ADA132362

Entities

People

  • Christopher Biltoft

Tags

Communities of Interest

  • Energy and Power Technologies
  • Weapons Technologies

DTIC Thesaurus Topics

  • Accuracy
  • Boundary Layer
  • Buoyancy
  • Diffusion
  • Fluid Dynamics
  • Fluid Mechanics
  • Heat Energy
  • Latent Heat
  • Measurement
  • Meteorology
  • Reynolds Number
  • Temperature Gradients
  • Test And Evaluation
  • Turbulence
  • Turbulent Mixing
  • Urban Areas
  • Wind Velocity

Readers

  • Atmospheric Science / Meteorology, specifically Wind Wave Turbulence.
  • Calculus or Mathematical Analysis
  • Climatology