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Alain Latour

Publications and source records attributed to Alain Latour.

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Bio-Image Informatics Index BIII: A unique database of image analysis tools and workflows for and by the bioimaging community

Bio image analysis has recently become one keystone of biological research but biologists tend to get lost in a plethora of available software and the way to adjust available tools to their own image analysis problem. We present BIII, BioImage Informatic Index (www.biii.eu), the result of the first large community effort to bridge the communities of algorithm and software developers, bioimage analysts and biologists, under the form of a web-based knowledge database crowdsourced by these communities. Software tools (> 1300), image databases for benchmarking (>20) and training materials (>70) for bio image analysis are referenced and curated following standards constructed by the community and then reaching a broader audience. Software tools are organized as full protocol of analysis (workflow), specific brick (component) to construct a workflow, or software platform or library (collection). They are described using Edam Bio Imaging, which is iteratively defined using this website. All entries are exposed following FAIR principles and accessible for other usage.

q-bio.QM

Kac-Rice formula: A contemporary overview of the main results and applications

The book develops the fundamental ideas of the famous Kac-Rice formula for vectorvalued random fields. This formula allows to compute the expectation and moments of the measure, and integrals with respect to this measure, of the sets of levels of such fields. After a presentation of the historical context of the Kac-Rice formula, we give an elementary demonstration of the co-area formula. This formula replaces the change of variable formula in multiple integrals and a direct application of this formula gives the Kac-Rice formula for almost all levels. We emphasize the necessity of having the formula for all levels, because for some applications one needs, for example, the formula for level zero.

math.CA