FORMES DU VOLUME QUINTIQUE DE DEL PEZZO

Abstract In this article, we provide a general model of “quaternary” dichotomous voting rules (QVRs), namely, voting rules for making collective dichotomous deci- sions (to accept

DACOROGNA, Existence of Solutions for a Variational Problem Associated to Models in Optimal Foraging Theory, J. DACOROGNA, Existence and Non-Existence Results for

V’Ve ask now in general the question that has been asked and answered for curves: what is the greatest possible geometric genus of an irreducible, nondegenerate variety

— In this short note we compute the Chas-Sullivan BV-algebra structure on the singular homology of the free loop space of complex projective spaces.. We compare this result

In this paper we establish the existence of all higher logarithms, but in a sense slightly weaker than that of [13, (12.4)] - we show that for each p, there is a

Let Mcoh(DS)mon denote the full sub- category of Mcoh(DS) consisting of monodromical

On the basis of partial results on this conjecture obtained by Eisenbud and Harris we establish an upper bound for the genus and the Clifford index of curves

Then for any finite index normal subgroup H ⊂ π 1 (X y ) and character χ of the quotient, the identity component of the Zariski closure of the image of τ H,χ ◦ ρ is semisimple