March-April 2008

First-Flush Characterization for Stormwater Treatment

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By Masoud Kayhanian, Michael K. Stenstrom

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Mass First-Flush Reporting
As previously shown, the MFF ratio is computed through load-graph, which is the plot of normalized mass (y-axis) versus cumulative normalized runoff volume (x-axis). MFF ratio can usually be determined for 10%, 20%, 30%, 40%, and 50% of runoff volume. These MFF ratios are then reported as MFF10, MFF20, MFF30, MFF40, and MFF50, respectively. MFF results can be presented in different ways, including box plots and bar graphs. An example box plot showing the MFF ratio for total suspended solids (TSS) is presented in Figure 9.

Mass first flush of constituents with respect to 10%, 20%, 30%, 40%, or 50% of runoff can also be ranked and plotted. An example ranking of MMF20 based on their respective mass first-flush ratio is shown in Figure 10.

 
 

Toxicity First-Flush Reporting
A first-flush toxicity effect can be assessed when the frequency and magnitude of toxicity in the grab samples collected during the first period of each storm event is more apparent with greater magnitude than the toxicity observed in samples collected later during the storm. Using this definition, a first-flush effect was almost always observed in our previous toxicity evaluation with both species (P. promelas and C. dubia) for lethal and sub-lethal endpoints (Kayhanian and Stenstrom 2005). A typical hydrotoxicity graph (a plot that presents the level of toxicity during the entire storm event) is shown in Figure 11. As shown in this example, the average survival of P. promelas at the end of a seven-day exposure to the first five grab samples was near zero. The results presented in Figure 11 clearly indicate a first-flush effect. It is true that most early runoff is more toxic; however, a higher toxicity can occasionally occur in grab samples collected later during a storm. It is important to note that, even when a strong first-flush effect is observed, the composite samples can still be non-toxic.

The first-flush toxicity can also be reported through a visual plot showing relative toxicity on a mass basis normalized to flow volume over time. This evaluation removes the effect of flow rate on the interpretation of toxicity results. As an example, a first-flush toxicity effect on sea urchins for a representative storm event on February 11, 2003, from an urban highway site is shown in Figure 12. As shown, the first-flush effect for toxicity was evident, as the normalized proportion of toxicity to discharged runoff volume is greater for the initial stage of the storm event. For example, in Figure 12 the proportion of sea urchin toxicity discharged during the first 20% of storm duration is 80%.

Particle First-Flush Reporting
Particle concentrations have in the past usually been characterized by the mass of particles for specific size ranges, which is the most convenient method if particle counters are not available. With modern particle counters, it is possible to determine both the number of particles for specific size ranges as well as the mass of particles within these ranges using more traditional sizing methods (i.e., sieving, filtration, centrifugation, or settling). To distinguish between mass and numbers of particles, the term particle number is frequently used. Particle first flush can best be described by (1) hydrographic particle number or mass concentration (hydroparticle) graph, (2) change of particle size within certain size range at different storm-event duration, (3) partial particle event mean concentration (PPtEMC), and (4) particle number first-flush ratio (PNFF). The number of particles within a certain particle size range is defined as

where
N = particle concentration (#/mL) and
D1 and D2 = particle diameter (µm), D2>D1

PPtEMC is the accumulated number of particles at any time divided by the accumulated flow volume at the same point of time, as shown in Equation 7. Partial particle EMC is defined when it is integrated for runoff volume up to time t.

where
n(t) = particle number transported up to time t
v(t) = flow volume up to time t (m3)
ct = particle number concentration at time t (#/m3)
qt = flow rate at time t (m3/s)
t = time (s)

The PtNFF ratio is defined as the normalized number of particles divided by normalized volume fraction at any point of normalized runoff diagram. PtNFF ratio is calculated in exactly the same fashion as MFF ratios, except that particle numbers are used instead of chemical constituent concentrations. Therefore, PtNFF ratio for an x percent of runoff volume at time t1. is computed by Equation 8.

where
Q(t) = runoff flow rate (L3/T)
t(t) = particle number concentration (L-3)
V = total runoff volume of an event (L3)
N = total number of particles in an event

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Figure 13 shows an example hydroparticle graph showing the change of particle concentration over the duration of the storm event. Similarly, particle concentration can be plotted against cumulative runoff volume during storm events. This plot for multiple storm events is shown in Figure 14. Similar particle number concentration plots can be produced for individual storm events. In both cases, it is clear that the particle concentration in early storm duration and early runoff volume is much higher than the later time and runoff volume.

Practical Application of First Flush in Treatment BMPs
As previously shown, both concentration and mass first flushes have almost always occurred for smaller and impervious (e.g., paved) watersheds. The existence of a first flush, either a storm or a seasonal first flush, may present opportunities for managers and regulators to affect better pollutant-reduction programs. Treating early runoff that has higher contaminant concentrations or mass may be a better policy than treating a similar fraction of the entire runoff volume. This is true for two reasons. The first reason is the cost of treatment is generally more dependent on the volume of water to be treated than the contaminant concentration. The second reason relates to the way the stormwater BMPs function; removal efficiency is greater at higher concentrations. Treatment efficiency at low concentrations can be nearly zero, but significant removal can be obtained at higher concentrations. The emerging American Society of Civil Engineers (ASCE) database on BMP trials shows this effect (Strecker et al. 2001). Next Page >

What Do You Think?

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rlemoine

December 16th, 2008 4:23 PM PT

I am impressed by this article. The research is through and complete. The definitions help to clarify the issues and concepts. And the math is clearly presented. This material presented in this article should be part of any text or reference book about stormwater quality. Great job to the authors and the the reseachers.

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