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http://dx.doi.org/10.1098/rsos.240960 | DOI Listing |
Anim Biosci
August 2024
Department of Animal Genetics and Breeding, Tamil Nadu Veterinary and Animal Sciences University, Chennai, India.
Objective: Identification of large scale structural polymorphisms (Copy number variations) of more than 50 bp between the individuals of a species would help in knowing genetic diversity, phenotypic variability, adaptability to tropical environment and disease resistance.
Methods: Read depth-based method implemented in CNVnator was used for calling copy number variant regions on sequenced data obtained from WGS from 15 pooled samples belonging to five draught cattle breeds of Tamil Nadu.
Results: A total of 11,605 CNV regions (CNVRs) were observed covering a genome size of 18.
R Soc Open Sci
July 2024
Marine and Freshwater Research Institute, Fornubúðum 5, 220 Hafnarfjörður, Iceland.
R Soc Open Sci
July 2024
RSPB Centre for Conservation Science, Royal Society for the Protection of Birds, The Lodge, Sandy, UK.
R Soc Open Sci
October 2023
RSPB Centre for Conservation Science, Royal Society for the Protection of Birds, The Lodge, Sandy, UK.
Bycatch in gillnets from lumpfish () fisheries is an important conservation issue in the north Atlantic, with up to 30 000 seabirds potentially killed each year. To date, no technical solutions exist to reduce the bycatch of seabirds in gillnet fisheries, but research on above-water bird deterrents as a form of bycatch mitigation has shown promising results. Here, we tested whether a floating device called 'looming-eyes buoy' (LEB) would consistently reduce the bycatch of seabirds in the Icelandic lumpfish fishery.
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March 2023
Departamento de Métodos Cuantitativos, FCEA, Instituto de Estadística, Universidad de la República, Montevideo, Uruguay.
The lens depth of a point has been recently extended to general metric spaces, which is not the case for most depths. It is defined as the probability of being included in the intersection of two random balls centred at two random points and , with the same radius (, ). We prove that, on a separable and complete metric space, the level sets of the empirical lens depth based on an iid sample, converge in the Painlevé-Kuratowski sense, to its population counterpart.
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