summary:It is proved by an order theoretical and purely algebraic method that any order bounded orthosymmetric bilinear operator $b\colon E\times E\rightarrow F$ where $E$ and $F$ are Archimedean vector lattices is symmetric. This leads to a new and short proof of the commutativity of Archimedean almost $f$-algebras
summary:In the paper we prove that every orthosymmetric lattice bilinear map on the cartesian produc...
We present a characterization of orthogonally additive polynomials on vector lattices as orthosymmet...
We present a characterization of orthogonally additive polynomials on vector lattices as orthosymmet...
summary:It is proved by an order theoretical and purely algebraic method that any order bounded orth...
summary:Let $A$ and $B$ be two Archimedean vector lattices and let $( A^{\prime }) _n'$ and $( B') _...
summary:Let $A$ and $B$ be two Archimedean vector lattices and let $( A^{\prime }) _n'$ and $( B') _...
summary:Let $A$ and $B$ be two Archimedean vector lattices and let $( A^{\prime }) _n'$ and $( B') _...
WOS: 000344775400007In this paper we study the Arens triadjoints of some bilinear maps on vector lat...
summary:Let $E$ be a Riesz space, $F$ a Hausdorff topological vector space (t.v.s.). We prove, under...
summary:Let $E$ be a Riesz space, $F$ a Hausdorff topological vector space (t.v.s.). We prove, under...
summary:Extensions of order bounded linear operators on an Archimedean vector lattice to its relativ...
AbstractA transfer principle from inequalities with inner products to inequalities containing positi...
summary:Extensions of order bounded linear operators on an Archimedean vector lattice to its relativ...
summary:Let $E$ be a Riesz space, $F$ a Hausdorff topological vector space (t.v.s.). We prove, under...
summary:In the paper we prove that every orthosymmetric lattice bilinear map on the cartesian produc...
summary:In the paper we prove that every orthosymmetric lattice bilinear map on the cartesian produc...
We present a characterization of orthogonally additive polynomials on vector lattices as orthosymmet...
We present a characterization of orthogonally additive polynomials on vector lattices as orthosymmet...
summary:It is proved by an order theoretical and purely algebraic method that any order bounded orth...
summary:Let $A$ and $B$ be two Archimedean vector lattices and let $( A^{\prime }) _n'$ and $( B') _...
summary:Let $A$ and $B$ be two Archimedean vector lattices and let $( A^{\prime }) _n'$ and $( B') _...
summary:Let $A$ and $B$ be two Archimedean vector lattices and let $( A^{\prime }) _n'$ and $( B') _...
WOS: 000344775400007In this paper we study the Arens triadjoints of some bilinear maps on vector lat...
summary:Let $E$ be a Riesz space, $F$ a Hausdorff topological vector space (t.v.s.). We prove, under...
summary:Let $E$ be a Riesz space, $F$ a Hausdorff topological vector space (t.v.s.). We prove, under...
summary:Extensions of order bounded linear operators on an Archimedean vector lattice to its relativ...
AbstractA transfer principle from inequalities with inner products to inequalities containing positi...
summary:Extensions of order bounded linear operators on an Archimedean vector lattice to its relativ...
summary:Let $E$ be a Riesz space, $F$ a Hausdorff topological vector space (t.v.s.). We prove, under...
summary:In the paper we prove that every orthosymmetric lattice bilinear map on the cartesian produc...
summary:In the paper we prove that every orthosymmetric lattice bilinear map on the cartesian produc...
We present a characterization of orthogonally additive polynomials on vector lattices as orthosymmet...
We present a characterization of orthogonally additive polynomials on vector lattices as orthosymmet...
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