Noncompensatory Consideration and Compensatory Choice : an Application to Stackelberg Competition

I would like to thank Ran Spiegler for his helpful suggestions. I am also grateful to Miguel Angel Ballester, Johannes Hoerner, Philippe Jehiel, Erika Magnago, Paola Manzini, Marco Mariotti, William Neilson, an anonymous referee, the editor Nicholas C. Yannelis, and the seminar audience at Aberdeen and UCL for their comments. Any error is my own responsibility.Peer reviewedPreprin

Dry Forages: Process and techniques (OK-Net EcoFeed Practice Abstract)

To obtain the best forage quality, cutting at the correct time is important, when cellulose and lignin content is not too high. During spring, cutting early is the best option to preserve forage quality; for grasses, the correct time is beginning of heading; for leguminous plants, it is beginning of blooming. However delaying cutting increases dry matter (DM) content, which speeds up the drying process. Favourable weather conditions can reduce drying costs. Making hay decreases the moisture content to 15 % and increases dry matter (DM) to 85 %. Cutting height (Figure 2) is important for a perennial crop, affecting speed and quantity of regrowth. Generally is not recommended cutting too close to the ground, because basal buds are the slowest to refill and have low vigour. • Spreading the grass at cutting helps to decrease drying time and minimise forage quality and quantity losses. On field crushing of stems using a conditioner, increases water loss by up to 30 % and increases DM. The drying process can be completed on the field or in drying rooms, where forage quality is highest. At the end of the drying process, the hay can be baled and stored

Initial ideals of tangent cones to Richardson varieties in the Symplectic Grassmannian

We give an explicit grobner basis for the ideal of the tangent cone at any T-fixed point of a Richardson variety in the Symplectic Grassmannian, thus generalizing a result of Ghorpade and Raghavan.Comment: 10 pages. arXiv admin note: text overlap with arXiv:0909.142

ad-Nilpotent ideals of a Borel subalgebra II

We provide an explicit bijection between the ad-nilpotent ideals of a Borel subalgebra of a simple Lie algebra g and the orbits of \check{Q}/(h+1)\check{Q} under the Weyl group (\check{Q} being the coroot lattice and h the Coxeter number of g). From this result we deduce in a uniform way a counting formula for the ad-nilpotent ideals.Comment: AMS-TeX file, 9 pages; revised version. To appear in Journal of Algebr