Hi all,
I have been working on a 20-year point count distance dataset of Hawaiian forest birds, that includes hundreds of point count stations across 3 separate regions. I have already achieved the main goal of the analysis which was to estimate annual densities for each species in each region.
However, my collaborator in this project has notified me that in one of the study regions, an ungulate proof fence was built mid-study, and she is interested to determine if the difference in vegetation cover inside/outside of the fence influenced bird density inside/outside of the fence after the fence was built. There are 84 point count stations in this study region and 25 of them are inside of the fence.
I'm trying to decide the best way to answer this question. Does it makes sense to divide the study region by the fence, into two separate regions and compare densities that way? I might run into sample size issues this way, and also it doesn't make sense to me since there is no geographic separation.
Instead, I was thinking of creating a categorical inside/outside (the fence) covariate, and running a distance analyses before and after the fence was built for each species. Then run an AIC between the null model and the model with inside/outside covariate, as well as goodness of fit test. If the model with inside/outside covariate wins AIC and has no lack of fit, then is this evidence that bird densities differed appreciably inside/outside the fence? Can I use the parameter estimates of those covariates to report quantitative differences?
Alternatively, instead of distance analysis I was thinking of running a Poisson or negative binomial generalized linear model with the response variable being bird detections, and using the same covariates. However I think I'd have to check out zero-inflated models because of the high number of zero counts especially for low density species.
Thanks for any ideas or input.
Best regards,