A lattice ordered group valued measure is extended from a D-lattice into a σ-complete D-lattice. A D-lattice is a lattice with a greatest element 1 and a smallest element 0 endowed with an order-compatible operation, called a difference, which satisfies a list of axioms. The result generalizes the classical result known for measures on Boolean algebras
We prove an algebraic and a topological decomposition theorem for complete D-lattices (i.e., lattice...
We prove an algebraic and a topological decomposition theorem for complete pseudo-D-lattices (i.e. l...
We prove an algebraic and a topological decomposition theorem for complete pseudo-D-lattices (i.e. l...
A lattice ordered group valued measure is extended from a D-lattice into a \u3c3-complete D-lattice....
summary:A lattice ordered group valued subadditive measure is extended from an algebra of subsets of...
summary:A version of Dieudonné theorem is proved for lattice group-valued modular measures on lattic...
A version of Dieudonné theorem is proved for lattice group-valued modular measures on lattice order...
We prove a linearity theorem for modular measures on D-lattices (= lattice ordered effect algebras) ...
A Carathèodory type extension theorem is proved for sigma-additive exhaustive modular measures on si...
Abstract. We deal with decomposition theorems for modular measures µ: L → G de-fined on a D-lattice ...
summary:We deal with decomposition theorems for modular measures $\mu \colon L\rightarrow G$ defined...
We prove a uniform boundedness theorem and a Vitali-Hahn-Saks theorem for modular measures on D-lat...
We prove an algebraic and a topological decomposition theorem for complete D-lattices (i.e., lattice...
We prove an algebraic and a topological decomposition theorem for complete pseudo-D-lattices (i.e. l...
We prove an algebraic and a topological decomposition theorem for complete pseudo-D-lattices (i.e. l...
A lattice ordered group valued measure is extended from a D-lattice into a \u3c3-complete D-lattice....
summary:A lattice ordered group valued subadditive measure is extended from an algebra of subsets of...
summary:A version of Dieudonné theorem is proved for lattice group-valued modular measures on lattic...
A version of Dieudonné theorem is proved for lattice group-valued modular measures on lattice order...
We prove a linearity theorem for modular measures on D-lattices (= lattice ordered effect algebras) ...
A Carathèodory type extension theorem is proved for sigma-additive exhaustive modular measures on si...
Abstract. We deal with decomposition theorems for modular measures µ: L → G de-fined on a D-lattice ...
summary:We deal with decomposition theorems for modular measures $\mu \colon L\rightarrow G$ defined...
We prove a uniform boundedness theorem and a Vitali-Hahn-Saks theorem for modular measures on D-lat...
We prove an algebraic and a topological decomposition theorem for complete D-lattices (i.e., lattice...
We prove an algebraic and a topological decomposition theorem for complete pseudo-D-lattices (i.e. l...
We prove an algebraic and a topological decomposition theorem for complete pseudo-D-lattices (i.e. l...
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