Dorcas gazelle abundance estimation in southern Morocco
Transcription
Dorcas gazelle abundance estimation in southern Morocco
Dorcas gazelle abundance estimation in southern Morocco T. Dieuleveut 1 & Y. Hingrat2 1 Emirate Center for Wildlife Propagation, BP 47, 33250 Missour, Morocco 2 RENECO for Wildlife Preservation, PO Box 61741, Abu Dhabi, United Arab Emirates Context • Numerous observations of Dorcas Gazelles during Houbara Bustard fall counts in Tata region (Southern Morocco) from 2010 to 2013 • Standardized protocol which allows density estimations using distance sampling Study area Study area • About 450 km² • Plains between mountains (Anti-Atlas & Bani) • Mainly rocky area with network of wadis • Good cover of Acacia trees Protocol • Observation points (=point transect): 47 points spread on a regular grid of 3*3 km Protocol • Observation points (=point transect) • 2 observers per team considered as one “super-observer” • Twenty minute circular observations in the morning and evening using binoculars • Locations of Gazelle observations taken as accurately as possible (using GPS) • The whole set points redone several times (between 2 & 5 times) during each count session Preliminary data Year Total number of Mean Number of circular observations group size groups achieved ( SD*) Mean observation distance in m (SD*) 2010 230 36 2.3 (1.6) 916 (589) 2011 94 13 1.5 (0.7) 1120 (677) 2012 140 14 1.9 (1.4) 1194 (901) 2013 234 25 3 (1.4) 1062 (701) Summary 698 88 2.3 (1.5) 1032 (686) Distance sampling analyses • Analysed taking in account the whole dataset to get a reliable detection function • Stratification to extract annual density estimates Main distance sampling assumptions to be met Detection is perfect at low distances p(0)=1 Distances are measured accurately No responsive movement before detection Main distance sampling assumptions to be met Distance sampling analyses Distance sampling analyses Year Total number of circular Number of observations groups achieved Density (CV) 95% Abundance confidence interval 2010 230 36 0.076 (24%) 32 20-51 2011 94 13 0.039 (33%) 16 9-31 2012 140 14 0.037 (41%) 16 7-34 2013 234 25 0.068 (20%) 29 22-49 Distance sampling analyses Year Total number of circular Number of observations groups achieved Density (CV) 95% Abundance confidence interval 2010 230 36 0.076 (24%) 32 20-51 2011 94 13 0.039 (33%) 16 9-31 2012 140 14 0.037 (41%) 16 7-34 2013 234 25 0.068 (20%) 29 22-49 Problem of detectability Is the first assumption met ? • Setup of a mark-recapture distance sampling survey specially dedicated to Gazelles in spring 2014 • Still two observers, but acting independently • Each observation is then assigned: Observer 1 obs1, obs2 or both observer Both Observer 2 Problem of detectability Preliminary results Year 2010 2013 2014 Total number of Mean Mean circular Number of observation group size groups observations distance in m ( SD*) achieved (SD*) 230 36 2.3 (1.6) 916 (589) 234 25 3 (1.4) 1062 (701) 235 65 2.3 (1.0) 1513 (911) Problem of detectability Preliminary results Gazelle spring survey Houbara fall surveys … But calculated densities are similar Problem of detectability Analyses mark-recapture distance sampling (MRDS) Number of observations Total Observer 1 Observer 2 Both observers 61 46 45 30 A single observer detects about 75% of the total observations Problem of detectability Analyses mark-recapture distance sampling (MRDS) Number of observations Total Observer 1 Observer 2 Both observers 61 46 45 30 Is this non-detectability function of the distance of observation ? Are the groups close to the point always detected by both observer ? Problem of detectability Analyses mark-recapture distance sampling (MRDS) Number of observations Total Observer 1 Observer 2 Both observers 61 46 45 30 Percentage of groups missed by one observer Problem of detectability Analyses mark-recapture distance sampling (MRDS) Both observers p(0)=0.99 One observer p(0)=0.93 Problem of detectability Analyses mark-recapture distance sampling (MRDS) Conclusion • Point transect distance sampling reliable for Dorcas Gazelle density estimation • Could be efficient for population monitoring if performed at a greater extent (both geographical and temporal) • The problem of detectability should be kept in mind for protocol designing and before making density inferences Aknowledgements We are grateful to H.H. Sheikh Mohammed bin Zayed Al Nahyan, Nahyan, Crown Prince of Abu Dhabi and Chairman of the International Fund for Houbara Conservation (IFHC) and H.E. Mohammed Al Bowardi Deputy Chairman of IFHC for their support. support