summary:Let $A$ be a uniformly complete almost $f$-algebra and a natural number $p\in\{3,4,\dots \}$. Then $\Pi_{p}(A)= \{a_{1}\dots a_{p}; a_{k}\in A, k=1,\dots ,p\}$ is a uniformly complete semiprime $f$-algebra under the ordering and multiplication inherited from $A$ with $\Sigma_{p}(A)=\{a^{p}; 0\leq a\in A\}$ as positive cone
summary:The main result of the paper characterizes continuous local derivations on a class of commut...
We prove our title, and thereby establish the base for a positive solution of Albert and Burris' pro...
AbstractWe describe the non-associative products on a C⁎-algebra A which convert the Banach space of...
summary:Let $A$ be a uniformly complete almost $f$-algebra and a natural number $p\in\{3,4,\dots \}$...
summary:Let $A$ be a uniformly complete almost $f$-algebra and a natural number $p\in\{3,4,\dots \}$...
summary:Extensions of order bounded linear operators on an Archimedean vector lattice to its relativ...
summary:Extensions of order bounded linear operators on an Archimedean vector lattice to its relativ...
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') _...
In this paper we introduce a new class of lattice ordered algebra, which will be called a pseudo-alm...
Recall that an f-ring is a lattice-ordered ring in which a Λ b = 0 implies a Λ bc = a Λ cb = 0 whene...
AbstractAny nonassociative algebra A, regarded as a left module over its multiplication algebra M(A)...
By a Φ-algebra A, we mean an Archimedean lattice-ordered algebra over the real field R which has an ...
summary:The main result of the paper characterizes continuous local derivations on a class of commut...
AbstractResults of Henriksen and Johnson, for archimedean f-rings with identity, and of Aron and Hag...
summary:The main result of the paper characterizes continuous local derivations on a class of commut...
We prove our title, and thereby establish the base for a positive solution of Albert and Burris' pro...
AbstractWe describe the non-associative products on a C⁎-algebra A which convert the Banach space of...
summary:Let $A$ be a uniformly complete almost $f$-algebra and a natural number $p\in\{3,4,\dots \}$...
summary:Let $A$ be a uniformly complete almost $f$-algebra and a natural number $p\in\{3,4,\dots \}$...
summary:Extensions of order bounded linear operators on an Archimedean vector lattice to its relativ...
summary:Extensions of order bounded linear operators on an Archimedean vector lattice to its relativ...
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') _...
In this paper we introduce a new class of lattice ordered algebra, which will be called a pseudo-alm...
Recall that an f-ring is a lattice-ordered ring in which a Λ b = 0 implies a Λ bc = a Λ cb = 0 whene...
AbstractAny nonassociative algebra A, regarded as a left module over its multiplication algebra M(A)...
By a Φ-algebra A, we mean an Archimedean lattice-ordered algebra over the real field R which has an ...
summary:The main result of the paper characterizes continuous local derivations on a class of commut...
AbstractResults of Henriksen and Johnson, for archimedean f-rings with identity, and of Aron and Hag...
summary:The main result of the paper characterizes continuous local derivations on a class of commut...
We prove our title, and thereby establish the base for a positive solution of Albert and Burris' pro...
AbstractWe describe the non-associative products on a C⁎-algebra A which convert the Banach space of...