A generalization of an abstract Hölder-Rogers inequality for positive bilinear operators is proved. Then it is used in the theory of interpolation of operators. An interpolation theorem for positive bilinear operators between Calderón-Lozanovskii spaces holds if and only if the parameter functions generating those spaces satisfy a generalized C-supermultiplicativity condition (2). In the case when all generating functions are the same this condition is exactly the same as the C-supermultiplicativity condition on the function.Validerad; 2003; 20070122 (evan
Monograf́ıas de la Academia de Ciencias de Zaragoza. 20: 87–96, (2002). In this paper, we study some...
In this paper, we introduce and develop some new function spaces of BMO (bounded mean oscillation) t...
We study the relationship between exact interpolation spaces for positive, linear operators, for ord...
A generalization of an abstract Hölder-Rogers inequality for positive bilinear operators is proved. ...
A generalization of an abstract Hölder-Rogers inequality for positive bilinear operators is proved. ...
A generalization of an abstract Hölder-Rogers inequality for positive bilinear operators is proved. ...
For C*-algebras A and B and a Hilbert space H, a class of bilinear maps Φ: A× B → L(H), analogous to...
In this work we extend Lacey’s domination theorem to prove the pointwise control of bilinear Calderó...
We study the interpolation properties of compact bilinear operators by the general real method among...
In this work we extend Lacey's domination theorem to prove the pointwise control of bilinear Calder\...
In this work we extend Lacey\u27s domination theorem to prove the pointwise control of bilinear Cald...
We initiate the study of a duality theory which applies to norm inequalities for pointwise weighted ...
The guiding theme and main topic of this monograph is Interpolation Theory. However, as it is sugges...
AbstractIn this paper we study interpolation of bilinear operators between products of Banach spaces...
We characterize the superposition operators from an analytic Besov space or the little Bloch space i...
Monograf́ıas de la Academia de Ciencias de Zaragoza. 20: 87–96, (2002). In this paper, we study some...
In this paper, we introduce and develop some new function spaces of BMO (bounded mean oscillation) t...
We study the relationship between exact interpolation spaces for positive, linear operators, for ord...
A generalization of an abstract Hölder-Rogers inequality for positive bilinear operators is proved. ...
A generalization of an abstract Hölder-Rogers inequality for positive bilinear operators is proved. ...
A generalization of an abstract Hölder-Rogers inequality for positive bilinear operators is proved. ...
For C*-algebras A and B and a Hilbert space H, a class of bilinear maps Φ: A× B → L(H), analogous to...
In this work we extend Lacey’s domination theorem to prove the pointwise control of bilinear Calderó...
We study the interpolation properties of compact bilinear operators by the general real method among...
In this work we extend Lacey's domination theorem to prove the pointwise control of bilinear Calder\...
In this work we extend Lacey\u27s domination theorem to prove the pointwise control of bilinear Cald...
We initiate the study of a duality theory which applies to norm inequalities for pointwise weighted ...
The guiding theme and main topic of this monograph is Interpolation Theory. However, as it is sugges...
AbstractIn this paper we study interpolation of bilinear operators between products of Banach spaces...
We characterize the superposition operators from an analytic Besov space or the little Bloch space i...
Monograf́ıas de la Academia de Ciencias de Zaragoza. 20: 87–96, (2002). In this paper, we study some...
In this paper, we introduce and develop some new function spaces of BMO (bounded mean oscillation) t...
We study the relationship between exact interpolation spaces for positive, linear operators, for ord...