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    Sur l’art du portrait à l’époque hellénistique tardive en Grèce et en Italie

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    Weber Hans. Sur l’art du portrait à l’époque hellénistique tardive en Grèce et en Italie. In: Ktèma : civilisations de l'Orient, de la Grèce et de Rome antiques, N°1, 1976. pp. 113-127

    On topological MV-algebras and topological ell-groups.

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    We prove a representation theorem for complete MV-algebras endowed with a Hausdorff order continuous (o.c.) locally convex topology which admits a 0-neighbourhood base consisting of sublattices and deduce from this a representation theorem for Hausdorff o.c. locally solid Dedekind complete l-groups which admits a 0-neighbourhood base consisting of sublattices

    Extension of modular functions and measures

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    We prove extension theorems for group-valued modular functions defined on orthomodular lattices or modular complemented lattices and for modular measures defined on (pseudo-)D-lattices generalizing results of B. Rie\v can (\cite{R69}, \cite{R70}, \cite{R79}), A. Avallone and A. De Simone \cite{AS} and A. Avallone, A. De Simone and P. Vitolo (\cite{ASV}, \cite{ASV2}). As basic tool we first prove an extension theorem for lattice uniformities. This also yields as immediate consequence a result on the extension of modular function on arbitrary lattices similar to that of G. Fox and P. Morales \cite{FM73} and P. Kran

    Complemented uniform lattices

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    AbstractIt is proved that the completion of a complemented modular lattice with respect to a Hausdorff lattice uniformity which is metrizable or exhaustive is a complemented modular lattice. It is then shown that a complete complemented modular lattice endowed with a Hausdorff order continuous lattice uniformity is isomorphic to the product of an arcwise connected complemented lattice and of geometric lattices of finite length each of which endowed with the discrete uniformity. These two results are used to prove a decomposition theorem for modular functions on complemented lattices
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