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In this paper we focus on the relation existing between a (singular) projective hypersurface and the 0-th local cohomology of its jacobian ring.. Most of the results we will present

Section 3 is first devoted to the study of a-priori bounds for positive solutions to problem (D) and then to prove our main theorem by using Leray Schauder degree arguments.. To show

Gmelin concerning the Fundamental Theorem of Algebra to establish the following result about the polynomials that represent prime numbers (see [20], Satz 7).. St¨ ackel’s

In this paper, Zipf’s law, allometric scaling, and fractal relations will be integrated into the same framework based on hierarchy of cities, and, then, a model of playing cards will

The operators considered in this work will satisfy the hypotheses of The- orem 2.2, and henceforth the domain of L will be extended so that L is self adjoint. Results similar to

A connection with partially asymmetric exclusion process (PASEP) Type B Permutation tableaux defined by Lam and Williams.. 4

The existence of a global attractor and its properties In this section we finally prove Theorem 1.6 on the existence of a global attractor, which will be denoted by A , for

Examples are presented for: general dense ma- trices, upper triangular matrices, higher order generator semiseparable matrices, quasiseparable matrices, Givens- vector