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II.5.2 - BEHAVIOR DATA Button

The BEHAVIOR DATA button allows the user to set coefficients that model the rate of migration and survival. These parameters are species-specific and are applied uniformly in all reservoirs. See Travel Time Tutorial section [separate document] for a demonstration of the travel time algorithm and the affect of behavioral parameters.

Open the Behavior Menu

Right-hold the BEHAVIOR button on the Main Panel and a submenu appears.

Fig. 21 Behavior button and menu

pred Coef: Predation Coefficients

Predation coefficients affect the rate of predation on smolts as a function of the density of predators and smolts. The coefficients are defined for reservoirs and dam tailraces and forebays. The coefficients are species-specific and can vary for Monte Carlo runs.

Fig. 22 Predation Coefficient window

In Fig. 22 the predation coefficient sliders for five species are illustrated. The units are 10-7/(predators km-2 day).

Note that when low and high are set to zero, or when the low and high are set to the mean value, the mean value is used at all times and so the term becomes deterministic. When lows and high are set at non-zero values, the value used by the model is chosen from a pair of uniform probability distributions to produce the specified low, high, and mean value (unless the model has been set to have "variance suppression" in model settings; see Settings: Different Model Configurations section II.5.9). This requires that the mean value chosen lie in the middle two quartiles of the distribution (i.e. in the middle 50%).

Vvar: Migration Variance

The migration variance parameter describes the along-stream spreading of a group of fish migrating through the river segments. It is also called the velocity variance parameter. It is adjusted in the same way as other sliders.

Migration Rate Variance: Variance in Velocity

This window contains three sliders for each species (Fig. 23), denoting a mean, low, and high value. These values produce the envelope around the velocity for each release of each stock: a larger envelope around the mean value means that stock velocity is highly variable from model run to model run. This differs from "vvar" in that it applies to the entire stock and produces variation in velocity on a game by game basis. Vvar, conversely, operates to produce "spread" in a release over the entire course of migration. The impact of large variance in velocity can be substantial; we do not recommend altering the calibrated values of migration rate variance.

Fig. 23 Migration rate variance window.

Migration Eqn: Active Fish Migration Equation

In the active migration model, fish begin moving at the onset of smoltification, and their velocity may change as they grow older and more smoltified (as in yearling chinook) or it may remain more or less constant regardless of fish age (as in subyearling chinook). The sliders in the equation window (Fig. 24) change the shape of the migration pattern in well-defined ways.

Fig. 24 Active Migration Equation window.

Gas Mort Eqn: Gas Mortality Equation

Selecting this menu item brings up two different equation windows, the Gas Mortality window (Fig. 25) and the Population Density vs. Depth window (Fig. 26).

Gas Mortality window

This equation window allows the user to select among three gas mortality equations. The first is the "archaic" gas mortality equation, which uses three parameters:

These parameters can be adjusted using the sliders at the bottom of the window; the graph will update automatically. The critical gas saturation level at the surface of the water is assumed to be the same throughout the water column in this particular model; the other two model options take depth into account. Note that changes do not take effect unless you click the "activate/save displayed equation" button.

The second equation is the "depth-dependent" gas mortality curve, and along with the three parameters above, displays four additional parameters:

The last three parameters (len, vel, dpth) are for demonstration purposes only. During a model run, these will be determined from the columbia.desc file and other data files or flow archives. This model assumes that fish are distributed uniformly throughout the water column.

The final equation is the "density/depth dependent" mortality model (shown in Fig. 25), and it makes use of information from the population density vs. depth window, described below. This model allows the user to describe an average depth profile for each stock, and then uses the depth-dependent mortality model to calculate mortality rate. Again, parameters can be adjusted by dragging the sliders to the desired location and clicking the "activate/save displayed equation" button.

Fig. 25 Gas Mortality Window, showing the Density/Depth Dependent Mortality model.

Population Density vs. Depth window

This window (Fig. 26) uses three sliders to describe the depth profile for each stock modeled. The parameters used are:

Parameters set in this window are used in the "density/depth dependent" gas mortality model, described above. Remember, if you change any of these parameters, you must activate those changes for them to take effect.
Fig. 26 Population Density vs. Depth window.

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Columbia River Salmon Passage Model CRiSP.1.5 User Manual
Copyright © 1996, Columbia Basin Research. All rights reserved.
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