AbstractThe Banach spaceLp(X,μ), forXa compact Hausdorff measure space, is considered as a special kind of quasi *-algebra (called CQ*-algebra) over the C*-algebraC(X) of continuous functions onX. It is shown that, forp≥2, (Lp(X,μ),C(X)) is *-semisimple (in a generalized sense). Some consequences of this fact are derived
Abstract. We demonstrate the title. A quasi-Banach space Z is called a K-space [3] if every extensio...
In this paper we will continue the analysis undertaken in [1] and in [2] our investigation on the st...
The classical Banach spaces Lp(μ) and sublattices of C(T) are characterized in terms of their lattic...
The Banach space Lp(X, μ), for X a compact Hausdorff measure space, is considered as a special kind ...
In this paper we continue the investigations in [4], [5], [8], [13], [14], [15], and [19], of the st...
Non-commutative Lp-spaces are shown to constitute examples of a class of Banach quasi *-algebras cal...
A Banach partial *-algebra is a locally convex partial *-algebra whose total space is a Banach spac...
The completion A[τ] of a locally convex *-algebra A[τ] with not jointly continuous multiplication is...
Abstract. A. Di Nola & S. Sessa [8] showed that two compact spaces X and Y are homeomorphic iff...
In this thesis we recall the notion of a quasi-norm and a p-norm. We mention the Aoki-Rolewicz theor...
Let X be a perfect, compact subset of the complex plane. We consider algebras of those functions on ...
A Banach partial ∗-algebra is a locally convex partial ∗-algebra whose total space is a Banach space...
summary:A Banach space $X$ has Pełczyński's property (V) if for every Banach space $Y$ every uncondi...
AbstractWe prove a number of results concerning isomorphisms between spaces of the type Lp(X), where...
AbstractA quasi-Chebyshev subspace of a Banach space X has been defined as one in which the set of b...
Abstract. We demonstrate the title. A quasi-Banach space Z is called a K-space [3] if every extensio...
In this paper we will continue the analysis undertaken in [1] and in [2] our investigation on the st...
The classical Banach spaces Lp(μ) and sublattices of C(T) are characterized in terms of their lattic...
The Banach space Lp(X, μ), for X a compact Hausdorff measure space, is considered as a special kind ...
In this paper we continue the investigations in [4], [5], [8], [13], [14], [15], and [19], of the st...
Non-commutative Lp-spaces are shown to constitute examples of a class of Banach quasi *-algebras cal...
A Banach partial *-algebra is a locally convex partial *-algebra whose total space is a Banach spac...
The completion A[τ] of a locally convex *-algebra A[τ] with not jointly continuous multiplication is...
Abstract. A. Di Nola & S. Sessa [8] showed that two compact spaces X and Y are homeomorphic iff...
In this thesis we recall the notion of a quasi-norm and a p-norm. We mention the Aoki-Rolewicz theor...
Let X be a perfect, compact subset of the complex plane. We consider algebras of those functions on ...
A Banach partial ∗-algebra is a locally convex partial ∗-algebra whose total space is a Banach space...
summary:A Banach space $X$ has Pełczyński's property (V) if for every Banach space $Y$ every uncondi...
AbstractWe prove a number of results concerning isomorphisms between spaces of the type Lp(X), where...
AbstractA quasi-Chebyshev subspace of a Banach space X has been defined as one in which the set of b...
Abstract. We demonstrate the title. A quasi-Banach space Z is called a K-space [3] if every extensio...
In this paper we will continue the analysis undertaken in [1] and in [2] our investigation on the st...
The classical Banach spaces Lp(μ) and sublattices of C(T) are characterized in terms of their lattic...
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