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    The Leavitt path algebra of a graph

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    For any row-finite graph EE and any field KK we construct the {\its Leavitt path algebra} L(E)L(E) having coefficients in KK. When KK is the field of complex numbers, then L(E)L(E) is the algebraic analog of the Cuntz Krieger algebra C∗(E)C^*(E) described in [8]. The matrix rings Mn(K)M_n(K) and the Leavitt algebras L(1,n) appear as algebras of the form L(E)L(E) for various graphs EE. In our main result, we give necessary and sufficient conditions on EE which imply that L(E)L(E) is simple

    Purely infinite simple Leavitt path algebras

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    We give necessary and sufficient conditions on a row-finite graph E so that the Leavitt path algebra L(E) is purely infinite simple. This result provides the algebraic analog to the corresponding result for the Cuntz-Krieger C∗^*-algebra C∗^*(E) given in [7]

    Conflictos entre derechos fundamentales. Una cr\uedtica a Luigi Ferrajoli

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    This essay deals with a specific \u2013 but by no means marginal \u2013 feature of the complex and rich theory of fundamental rights developed by Luigi Ferrajoli, the problem of conflicts of rights. To begin with, I will draw a quite generic theoretical framework about (at least prima facie, or potential) conflicts between fundamental rights in the context of contemporary constitutional states. Then I will describe Luigi Ferrajoli\u2019s thesis about the absence, or at least the very marginal role of conflicts between fundamental rights. Conclusively, I will point to some possible critiques to the strategy elaborated by Ferrajoli in order to reduce the impact of conflicts between fundamental rights

    Diritti soggettivi. Lineamenti di un'analisi teorica

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    il saggio analizza il concetto di diritto soggettico, con riferimento alla struttura (Hohfeld) e al fondamento dei diritti (Interest Theory v. Will Theory
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