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ENVE 4003

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Distribution by surface area in an industrial atmosphere (Fig. 8.9 de Nevers) ... impactor stage is measured in real time by a sensitive multichannel electrometer. ... – PowerPoint PPT presentation

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Title: ENVE 4003


1
ENVE 4003
  • PARTICULATE MATTER
  • Sources, characteristics, size distribution

2
PARTICULATE MATTER
  • Wide range of particle sizes from diverse sources
    (Fig. 8.1 de Nevers)
  • Distribution by surface area in an industrial
    atmosphere (Fig. 8.9 de Nevers)
  • Primary Coarse, from mechanical attrition
  • Secondary Fine, from combustion, evaporation,
    condensation
  • Human health concern for PM2.5

3
PARTICLE DIAMETER
  • Non-spherical diameter of sphere with equal
    volume
  • Fine particles Aerodynamic diameter
  • Diameter of a water droplet with similar
    aerodynamic behaviour
  • Cascade impactor

4
Cascade Impactor
5
Electrical Low Pressure Impactor (ELPI) DEKATI
http//www.dekati.com/elpi2.shtml
  • Operation principle The gas sample containing
    the particles is first sampled through a unipolar
    corona charger. The charged particles then pass
    into a low pressure impactor with electrically
    isolated collection stages. The electric current
    carried by charged particles into each impactor
    stage is measured in real time by a sensitive
    multichannel electrometer. The components are
    housed in a single compact unit. Standard RS232
    port is provided for communication with a laptop
    or PC computer. The particle collection into
    each impactor stage is dependent on the
    aerodynamic size of the particles. Measured
    current signals are converted to (aerodynamic)
    size distribution using particle size dependent
    relations describing the properties of the
    charger and the impactor stages.

6
Dekati ELPI
7
Figure 8.1 de Nevers
  • Sizes and characteristics of airborne particles

8
Figure 8.9 (8.11) de Nevers
  • Distribution of particles by surface area in an
    industrial atmosphere

9
Figure 8.10 (8.12) de Nevers
  • A truck with three different sizes of particles

10
Figure 6-5 Davis Cornwell
  • The human respiratory system

11
Table 7-8 Peavy, Rowe, Tchobanoglous
  • Particulate size and respiratory defense mechanism

12
Figure 4-33 Davis Cornwell
  • Predicted regional deposition of particles in the
    respiratory system

13
Figure 7-5 Peavy, Rowe, Tchobanoglous
  • Retention of particulates in the lungs

14
SURFACE AREA AND VOLUME
  • For small particles surface forces become
    important
  • Electrostatic
  • Van der Waals

15
FLUID-PARTICLE INTERACTION
16
LOWER LIMIT OF STOKES REGION
17
CORRECTION TO STOKEs CD
18
TERMINAL SETTLING VELOCITY
  • Balance between gravity and drag forces
  • (Figure 8.5 de Nevers)
  • Can be used to determine the size of settling
    chambers for removing dust particles from gas or
    liquid streams

19
Figure 8.4 (8.6) de Nevers
  • Terminal settling velocities for spherical
    particles with s.g. 2.0 in standard air

20
Figure 8.5 (8.7) de Nevers
  • Terminal settling velocities for spherical
    particles of different densities in air and water

21
PARTICLE SIZE DISTRIBUTION
  • Gaussian, or normal

22
ALTERNATE FORM FOR GAUSSIAN DISTRIBUTION
23
GAUSSIAN DISTRIBUTION, INTEGRATED FORM
  • (Table 8.3 de Nevers)
  • Probability scale a scale linear in z
  • Gaussian distribution gives linear plot on
  • normal (y axis) vs probability (x axis)
    coordinates
  • Slope standard deviation
  • mean value is at z 0

24
Table 8.3 de Nevers
25
Figure 8.8 de Nevers
  • Graph with (log) probability scale

26
THE LOG-NORMAL PARTICLE SIZE DISTRIBUTION
  • Log-normal distribution gives linear plot on
  • logarithmic (y axis) vs probability (x axis)
    coordinates
  • Slope standard deviation
  • mean value is at z 0

27
MEAN PARTICLE DIAMETERVolume (mass), surface,
number, and Sauter
  • It is possible to define different mean diameters
    based on the type of cumulative fraction we use.
  • Which one is appropriate depends on the
    application.
  • For any particle size distribution,

28
MEAN PARTICLE DIAMETERVolume (mass), surface,
number, and Sauter
29
DISTRIBUTION FUNCTIONS, MEANS, and TAILS
  • Distribution function parameters (mean and
    standard deviation) are obtained by fitting the
    data
  • They generally do a good job in the middle of the
    range
  • Beware of extrapolating beyond the data range
  • Example 8.8 de Nevers, predicts 6 men taller than
    10 feet (3 m) in the United States based on
    height distribution statistics
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