Le Matematiche (Dipartimento di Matematica e Informatica, Università degli Studi di Catania)
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    0-dimensional subschemes of curves lying on a smooth quadric surface

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    We characterize all the possible Hilbert functions for 0-dimensional subschemes of an irreducible curve C lying on a smooth quadric surface in the projective 3-space

    Groups with the Rédei property

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    Let G be a finite abelian group of type (4, 4, 2) or ( p^2 , p), where p is a prime. Assume that AB is a direct product giving G, where A and B are subsets of G both containing the identity element of G. Then A or B lies in a proper subgroup of G

    Hölder classes relative to degenerate elliptic operators as interpolation spaces

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    The well known characterization ofHölder classes as interpolation spaces is here extended under suitable hypotheses to a class of spaces wherethe Hölder continuity is given in terms of an intrinsic distance relative to degenerate elliptic operators of Hörmander type

    Generalized set-valued variational inequalities

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    In this paper, we introduce and study a new class of variational inequalities, which is called generalized set-valued variational inequality. The projection technique is used to establish the equivalence among generalized set-valued variational inequalities, fixed point problems and generalized set-valued Wiener-Hopf equations. This equivalence is used to study the existence of a solution of set- valued variational inequalities and to suggest a number of iterative algorithms for solving variational inequalities. We also consider the auxiliary principle technique to study the existence of a solution of the generalized set-valued variational inequalities and to suggest a general and novel iterative algorithm. In addition, we have shown that the auxiliary principle technique can be used to find the equivalent differentiable optimization problem for the generalized set-valued variational inequalities. The results proved in this paper represent a significant refinement and improvement of the previous results

    Causal (anticausal) Bessel derivative and the ultrahyperbolic Bessel operator

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    Let B^α_C and B^α_A be ultrahyperbolic Bessel operator causal (anticausal) of the order α defined by B^α_C f = G_α ( P + i0, m, n) ∗ f , B^α f = G_α ( P −i0, m, n) ∗ f and let D^α_C and D^α_A be generalized causal (anticausal) Bessel derivative of order α defined by D^α_C f = G_{−α} ( P − i0, m, n) ∗ f , D^α_A f =G_{−α} ( P + i0, m, n) ∗ f . In this note we give a sense to several relations of type:                              B^α_C (B^β_ A f ) + B^α_A (B^β_C f ),                               D^ α_C (D^β_ A f ) + D^α_A (D^β_C f ),                                                                             .  . 

    M_λ ipergruppoidi matroidali. Applicazioni λ-lineari e automorfismi di M_λ-ipergruppoidi

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    In this paper we forward in the investigation of the matroidal M_λ -hypergrupoids introduced in [13]. We give necessary and sufficient conditions for such hypergrupoid to be matroidal; moreover, we find its cardinality and we analyse the properties of the corresponding omomorphisms. The paper gives also a characterization of the group Λ(G_λ), that is the one of the automorphisms of the hypergroupoid G λ ; this hypergroupoid is obtained by a given group G, an element of its λ and the action of G on G determined by the same operation of G

    Sulle curve di genere massimo

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    Let G(d, s) be the maximum genus of a smooth irreducible curve in P^3 of degree d not contained in any surfaces of degree less then s and G(d,s,σ ) the maximum genus of curves as before subject to the further condition that their general plane section is not contained in a plane curve of degree less then σ . We give a characterization of the couples (d,s) such that G(d, s, σ ) = G(d, s) for σ = s, s − 1

    On the lifting problem in codimension two

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        In this note we prove a special case of a conjecture of Mezzetti [5]

    Optimal integrability in B^q_p classes

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    Equations for the best integrability exponent, for monotonic functions in one-dimensional Gehring and Muckenhoupt classes, are unified in more general Reverse Holder Inequality classes. Furthermore, the result is extended by removing the monotonicity assumptions

    Partial Hölder continuity for second order non linear non variational parabolic systems with controlled growth

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    Le Matematiche (Dipartimento di Matematica e Informatica, Università degli Studi di Catania)
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