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Recollements of abelian and triangulated categories play an important role in geometry of singular spaces [3], in representation theory [4, 12], in polynomial functors theory [8, 9,

We show that the p -adic Galois representations attached to Hilbert modular forms of motivic weight are potentially semistable at all places above p and are compatible with the

The main example that we have in mind is the Witt group, defined for a triangulated category with duality, the (coherent or locally free) Witt groups of a scheme then being defined

In the next section we are going to study which of the probability quasi- measures µ(p, r) and ν(p, r, t) are actually probability

We consider those lattice paths that use the steps “up”, “level”, and “down” with assigned weights w, b, c.. In probability theory, the total weight

In this section we give discrete versions of Theorem 2.2 (with β = 1) and Theorem 2.7, which yield two–weight generalizations of a weighted Carleman inequality..

In Propositions A.1 and A.2 in Appendix A, we show how the single link Programme P j be- haves when no explicit FIFO constraints are imposed. If the in¯ows to the spatial link are

1 shows the numerical results for the mean and standard deviation of the bar attendance as a function of the global resource level (i.e., seating capacity) dened as the percentage ‘