2015
DOI: 10.1002/jwmg.883
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Estimating the phenology of elk brucellosis transmission with hierarchical models of cause-specific and baseline hazards

Abstract: Understanding the seasonal timing of disease transmission can lead to more effective control strategies, but the seasonality of transmission is often unknown for pathogens transmitted directly. We inserted vaginal implant transmitters (VITs) in 575 elk (Cervus elaphus canadensis) from 2006 to 2014 to assess when reproductive failures (i.e., abortions or still births) occur, which is the primary transmission route of Brucella abortus, the causative agent of brucellosis in the Greater Yellowstone Ecosystem. Usin… Show more

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Cited by 34 publications
(58 citation statements)
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“…In this study, we borrow spatial modelling frameworks from animal ecology and apply them to a chronic disease of wildlife and livestock. Brucellosis transmission occurs during spring when animals leave winter range and migrate to higher elevations (Cross et al., ; Jones et al., ), and our results demonstrate how annual weather variability can influence the phenology of host movement and thus the spatial dynamics of brucellosis transmission risk (Figures and ). As climate change continues to alter weather patterns, host movements and spatial distribution will inevitably change, resulting in novel disease dynamics in the future.…”
Section: Discussionsupporting
confidence: 60%
See 1 more Smart Citation
“…In this study, we borrow spatial modelling frameworks from animal ecology and apply them to a chronic disease of wildlife and livestock. Brucellosis transmission occurs during spring when animals leave winter range and migrate to higher elevations (Cross et al., ; Jones et al., ), and our results demonstrate how annual weather variability can influence the phenology of host movement and thus the spatial dynamics of brucellosis transmission risk (Figures and ). As climate change continues to alter weather patterns, host movements and spatial distribution will inevitably change, resulting in novel disease dynamics in the future.…”
Section: Discussionsupporting
confidence: 60%
“…To translate probability of elk use to disease transmission risk, we calculated the predicted number of abortion events a xt per 500 m pixel x , per time step t (in days), for each of our five scenarios asaxt=ufalse(x,tfalse)0.166667em×0.166667emNx0.166667em×0.166667emSx0.166667em×0.166667emy0.166667em×0.166667empfalse(atfalse)where u ( x, t ) is the daily predicted probability of elk use, N x is the number of female adult and yearling elk counted at each feedground (Appendix ), S x is the average brucellosis seroprevelance estimated on each feedground (Appendix ), y is a mean pregnancy rate of 86.8% estimated based on ultrasonography of 871 adult and yearling female elk in winter across all feedgrounds from 1995 to 2012 (Wyoming Game and Fish Department, Unpubl. data), and p ( a t ) is the predicted daily probability of aborting given an individual is seropositive and pregnant (empirically estimated from Cross et al., ). The predicted number of abortion events a xt per 500 m pixel was calculated for each subpopulation separately and then summed together across the entire study area.…”
Section: Methodsmentioning
confidence: 99%
“…Our approach to estimate cause‐specific mortality expands on the two‐component model of Cross et al. (). For the first component, we modeled the overall event hazard using the conditional survival function (Kalbfleisch & Prentice, ) where we defined the overall event hazard as any death irrespective of the source of mortality, excluding known censoring events (e.g., survived to the end of study, dropped collar).…”
Section: Methodsmentioning
confidence: 99%
“…To account for the competing risks nature of various potential sources of mortality, we partitioned the overall event hazard by each source of mortality in the second component of our model. Conditional on death, we used the categorical distribution to estimate the probabilities the death was due to the various potential sources of mortality, hereafter called cause‐specific probabilities (Cross et al., ; Figure ). The probability an individual's death was associated with a specific source of mortality (π k ) was modeled as: cause i , u , k ~ Categorical[π u , k ], where cause i , u , k = indicator (1 or 0) if cause‐of‐death for the i th subject during the u th interval was assigned by the observer to the k th source of mortality.…”
Section: Methodsmentioning
confidence: 99%
“…In the Wyoming portion of the southern GYE, there are 23 feedgrounds operating annually and, at times, local seroprevalence can reach as high as 60% (Cotterill et al., ). With such high exposure, one might expect that abortions should be frequent and readily observed, but on average, fewer than two fetuses were detected annually over a 50‐year period (Cross et al., ). Because of the difficulty of observation, a more rigorous approach for detecting abortions was undertaken using vaginal‐implant transmitters (VITs) which were cultured for B. abortus within days after being expelled due to abortion or parturition.…”
Section: Introductionmentioning
confidence: 99%