802 research outputs found

    Campagne de greffage Eucalyptus 1992. Station de Paracou CIRAD-ForĂŞt Guyane

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    La campagne de greffage Eucalyptus a déjà fait l'objet de présentations succinctes dans les précédents rapports de mission. Les porte-greffes sont des plants de E. urophylla, E. grandis et E. pellita éduqués classiquement en pépinière, triés puis mis en place en mai-juin 199

    Editorial

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    Generalized strongly increasing semigroups

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    In this work we present a new class of numerical semigroups called GSI-semigroups. We see the relations between them and others families of semigroups and we give explicitly their set of gaps. Moreover, an algorithm to obtain all the GSI-semigroups up to a given Frobenius number is provided and the realization of positive integers as Frobenius numbers of GSI-semigroups is studied

    Fluid force and symmetry breaking modes of a 3D bluff body with a base cavity

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    International audienceA cavity at the base of the squareback Ahmed model at Re 4 Ă— 10 5 is able to reduce the base suction by 18% and the drag coefficient by 9%, while the geometry at the separation remains unaffected. Instantaneous pressure measurements at the body base, fluid force measurements and wake velocity measurements are investigated varying the cavity depth from 0 to 35% of the base height. Due to the reflectional symmetry of the rectangular base, there are two Reflectional Symmetry Breaking (RSB) mirror modes present in the natural wake that switch from one to the other randomly in accordance with the recent findings of Grandemange et al. (2013b). It is shown that these modes exhibit an energetic 3D static vortex system close to the base of the body. A sufficiently deep cavity is able to stabilize the wake toward a symmetry preserved wake, thus suppressing the RSB modes and leading to a weaker elliptical toric recirculation. The stabilization can be modelled with a Langevin equation. The plausible mechanism for drag reduction with the base cavity is based on the interaction of the static 3D vortex system of the RSB modes with the base and their suppression by stabilization. There are some strong evidences that this mechanism may be generalized to axisym-metric bodies with base cavity

    Affine convex body semigroups

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    In this paper we present a new kind of semigroups called convex body semigroups which are generated by convex bodies of R^k. They generalize to arbitrary dimension the concept of proportionally modular numerical semigroup of [7]. Several properties of these semigroups are proven. Affine convex body semigroups obtained from circles and polygons of R^2 are characterized. The algorithms for computing minimal system of generators of these semigroups are given. We provide the implementation of some of them

    On pp-Frobenius of affine semigroups

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    The aim of this paper is to study the pp-Frobenius vector of affine semigroups S⊂NqS\subset \mathbb N^q; that is, the maximum element, with respect to a graded monomial order, with at most pp factorizations in SS. We produce several algorithms to compute these vectors. Finally, we study how the pp-Frobenius vectors behave when considering gluings of SS with Nq\mathbb N^q
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