Results 261 to 270 of about 207,837 (306)
Trade Realignments and the Need for Integrated Modeling Research in Latin America's Agri‐Food Sector
Agribusiness, EarlyView.
Emiliano Lopez Barrera
wiley +1 more source
A Spatial Convexity Descriptor for Object Enlacement [PDF]
, 2019 In (Brunetti et al.: Extension of a one-dimensional convexity measure to two dimensions, LNCS 10256 (2017) 105–116) a spatial convexity descriptor is designed which provides a quantitative representation of an object by means of relative positions of its points.
Sara Brunetti +3 more
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ENLACE: Posters and Presentations
This record contains materials used to disseminate the findings from the ENLACE study. This includes six poster presentations and five slide deck presentations.Institute, Latino Research +1 more
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Enlaces: The Chilean Educational Network
1997Chile is presently under a major educational reform that started in 1991. A new curriculum for both primary and secondary education has been proposed to the country, new teaching and learning methodologies are being implemented to achieve a higher quality and more equity in our education.
openaire +1 more source
Publications Mathématiques de l'IHÉS, 1990
On considere le probleme de la convergence, pour e positif tendant vers zero, des champs de vecteurs, notes Ee, sur R 3 du type x˙=f(x,y,z,e), y˙=g(x,y,z,e), ez=h(x,y,z,e). Ce probleme est connu sous le nom de perturbation singuliere, ou de probleme a deux echelles de temps. Le probleme de la convergence de (Ee) vers un champ (E 0 ) est un probleme de
openaire +1 more source
On considere le probleme de la convergence, pour e positif tendant vers zero, des champs de vecteurs, notes Ee, sur R 3 du type x˙=f(x,y,z,e), y˙=g(x,y,z,e), ez=h(x,y,z,e). Ce probleme est connu sous le nom de perturbation singuliere, ou de probleme a deux echelles de temps. Le probleme de la convergence de (Ee) vers un champ (E 0 ) est un probleme de
openaire +1 more source
2009
An interesting project curated by Crag Hill appointed by the National Gallery of Writing, NCTE: National Council of Teacher of English.
openaire +1 more source
An interesting project curated by Crag Hill appointed by the National Gallery of Writing, NCTE: National Council of Teacher of English.
openaire +1 more source