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II.10 - Transportation Mortality
II.10.1 - Theory

Transportation survival from factors other than those observed in direct barge survival is estimated using in-river survival and the transport-benefit ratio (TBR) observed from differing stocks. The approach to estimating this transportation survival is through an analysis of data from a number of years and for different transport sites and species. The recent years of transportation studies produced more robust estimates of TBR (larger sample sizes, better controls) and are more representative of the current transportation operations. Transportation experiments from all years are considered elsewhere in this document (see Transportation validation section III.5).

The analysis of the transportation survival extends previous work of the Mundy Report (1994). Several deficiencies addressed in the analysis are dealt with in the present calibration, including

The transportation survival of fall chinook transported from McNary Dam was estimated for the years 1986-1988 using the most current model parameters and data on the transport benefit ratios for those years. A similar analysis was performed for spring chinook in the same years, except that spring chinook tests were performed at McNary Dam during 1986-1988, and also at Little Goose Dam in 1986 and 1989; both sets of studies were included in the analysis. Finally, transportation studies in 1986 and 1989 using steelhead released at Little Goose Dam were also examined.

McNary Transportation

The analysis applies the scheme illustrated in Fig. 63. For Little Goose studies, transport mortality at McNary was calculated and applied to the upper-river data because some of the "control" fish released into Little Goose tailrace in 1986 and 1989 were recaptured and transported from McNary Dam.

Fig. 63 Configuration for analysis of transport mortality. Paths and parameters for transported () and in river migrants () are illustrated. See text for definition of variables.

The equation defining the transport benefit ratio (TBR) is

(159)

where

The total survival associated with transportation from McNary dam is

(160)

where

The model transportation survival TMCN is calculated by modeling SMCN and SBON and multiplying their ratio by the TBR as given in eq(160). For these model runs Bonneville tailrace releases were the same as McNary releases, except that they were delayed 2 days to account for transportation delays and holding of fish prior to transportation. Model runs used the active migration equation, with model parameters as described above (see Fish Migration section II.5).

Lower Granite Transportation

To model transportation of spring chinook from Lower Granite dam we account for the transportation of both control and transport fish (Fig. 64) .

Fig. 64 Configuration of migration routes of fish in transportation experiments of spring chinook. Paths and parameters for transported () and in river migrants () are illustrated.

The equation defining a transport benefit ratio from transport from Lower Granite dam (TBR) is

(161)

Equation variables include:

The total transport mortality from Lower Granite dam can be expressed

(162)

where


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Columbia River Salmon Passage Model CRiSP.1.5 Theory, Calibration & Validation Manual
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