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DeSciDe: a tool for unbiased literature searching and gene list curation unveils a new role for the acidic patch mutation H2A E92K.

Mol Omics
Douglas CJ, Seath CP.
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Integrated analysis of post-transcriptional regulations reveals insights into acute myeloid leukemia. [PDF]

Commun Biol
Khadra E, Iqbal Z, Le Gall M, Clary G, Levavasseur F, Tuerdi Z, Dussiau C, Rombaut D, Temple M, Friedrich C, Vazquez R, Decroocq J, Larrue C, Bouscary D, Kosmider O, Chapuis N, Simoni Y, Tamburini J, Lauret E, Fontenay M, Birsen R, Gautier EF, Boussaid I.   +22 more
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Bovine uterine fluid lipidome parallels embryo and conceptus developmental milestones†. [PDF]

Biol Reprod
González-Brusi L, Devkota I, Sánchez JM, Lamas-Toranzo I, Lonergan P, Bermejo-Álvarez P, Simintiras CA.   +6 more
europepmc   +1 more source

Cross-sectional psychometric validation, convergent validity, and measurement invariance of the DASS-21 in Mexican university students. [PDF]

Front Psychol
Silva Castillo LH, Hernández-Rosas E, Silas-Casillas JC, Cazares SN, Fonseca León LC.   +4 more
europepmc   +1 more source

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Towards optimal ranking metrics

Proceedings SIBGRAPI'98. International Symposium on Computer Graphics, Image Processing, and Vision (Cat. No.98EX237), 2002
Euclidean metric is frequently used in computer vision, mostly ad-hoc without any justification. However we have found that other metrics like double exponential metric or Cauchy one provide better results, in accordance with the maximum likelihood approach.
Sebe, Niculae, M. S. Lew, D. P. Huijsmans   +2 more
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Toward improved ranking metrics

IEEE Transactions on Pattern Analysis and Machine Intelligence, 2000
In many computer vision algorithms, a metric or similarity measure is used to determine the distance between two features. The Euclidean or SSD (sum of the squared differences) metric is prevalent and justified from a maximum likelihood perspective when the additive noise distribution is Gaussian.
Sebe, Niculae, M. S. LEW, D. P. HUIJSMANS   +2 more
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Hermitian Rank-Metric Codes

2021
In the space \(\mathrm {H}_n(q^2)\) of Hermitian matrices over \(\mathbb {F}_{q^2}\) of order n we can define a d-code as subset \(\mathrm {C}\) of \(\mathrm {H}_n(q^2)\) such that \(\mathrm {rk}(A-B)\ge d\) for every \(A, B \in \mathrm {C}\) with \(A\ne B\).
Trombetti, Rocco, Zullo, Ferdinando
openaire   +3 more sources