AbstractThe concept of table algebra in the title is a real nonsingular generalized table algebra in the sense of [Z. Arad, E. Fisman, M. Muzychuk, Generalized table algebras, Israel J. Math. 114 (1999) 29–60]. In this paper we first give some definitions and facts about table algebras. It is well known that every association scheme gives a Hecke-algebra which is a table algebra too. This leads to the natural question which properties of association schemes stay valid for table algebras. For instance, we prove the Second Isomorphism Theorem and the Jordan–Holder's theorem for standard table algebras
AbstractWe clarify a difficulty that appears in [R. Quarez, J. Algebra 238 (2001) 139] to bound the ...
AbstractFor a sequence S of elements from an additive abelian group G, let f(S) denote the number of...
Classical statistical learning theory studies the generalisation performance of machine learning al...
AbstractThe representation of algebras by Boolean products is a very general problem in universal al...
AbstractThe well-known Cartan–Jacobson theorem claims that the Lie algebra of derivations of a Cayle...
AbstractThe aim of this paper is to present a new analytic characterization of the class of function...
summary:In this paper we extend the notion of $n$-weak amenability of a Banach algebra $\mathcal A$...
AbstractA new definition of Lidstone polynomials [G.L. Lidstone, Note on the extension of Aitken’s t...
summary:In this paper we extend the notion of $n$-weak amenability of a Banach algebra $\mathcal A$...
AbstractA block companion matrix over a field of characteristic 0 is similar to a unique block unit ...
AbstractLet X be a locally Noetherian scheme and φ:Y→X be a morphism of finite type, whose fibers ha...
AbstractA composition of birational maps given by Laurent polynomials need not be given by Laurent p...
AbstractLet ξ be an algebraic number and let α,β∈Q[ξ]. A closed formula for the coordinates of the p...
summary:A lattice ordered group valued subadditive measure is extended from an algebra of subsets of...
Let $ (A,| cdot |) $ be a real Banach algebra, a complex algebra $ A_mathbb{C} $ be a complexificati...
AbstractWe clarify a difficulty that appears in [R. Quarez, J. Algebra 238 (2001) 139] to bound the ...
AbstractFor a sequence S of elements from an additive abelian group G, let f(S) denote the number of...
Classical statistical learning theory studies the generalisation performance of machine learning al...
AbstractThe representation of algebras by Boolean products is a very general problem in universal al...
AbstractThe well-known Cartan–Jacobson theorem claims that the Lie algebra of derivations of a Cayle...
AbstractThe aim of this paper is to present a new analytic characterization of the class of function...
summary:In this paper we extend the notion of $n$-weak amenability of a Banach algebra $\mathcal A$...
AbstractA new definition of Lidstone polynomials [G.L. Lidstone, Note on the extension of Aitken’s t...
summary:In this paper we extend the notion of $n$-weak amenability of a Banach algebra $\mathcal A$...
AbstractA block companion matrix over a field of characteristic 0 is similar to a unique block unit ...
AbstractLet X be a locally Noetherian scheme and φ:Y→X be a morphism of finite type, whose fibers ha...
AbstractA composition of birational maps given by Laurent polynomials need not be given by Laurent p...
AbstractLet ξ be an algebraic number and let α,β∈Q[ξ]. A closed formula for the coordinates of the p...
summary:A lattice ordered group valued subadditive measure is extended from an algebra of subsets of...
Let $ (A,| cdot |) $ be a real Banach algebra, a complex algebra $ A_mathbb{C} $ be a complexificati...
AbstractWe clarify a difficulty that appears in [R. Quarez, J. Algebra 238 (2001) 139] to bound the ...
AbstractFor a sequence S of elements from an additive abelian group G, let f(S) denote the number of...
Classical statistical learning theory studies the generalisation performance of machine learning al...