AbstractThe main objective of this note is to exhibit a simple example of subspaces U⊂Lp(μ) (p≠2) that admit two different projections with minimal norm. While for p=1,∞, such subspaces are well-known [W. Odyniec, G. Lewicki, Minimal Projections in Banach Spaces, in: Lecture Notes in Mathematics, vol. 1449, Springer-Verlag, Berlin, 1990. Problems of existence and uniqueness and their application], for 1<p<∞ their existence was open
Let $X$ be a finite-dimensional normed space and let $Y \subseteq X$ be its proper linear subspace. ...
AbstractLet V be an n-dimensional subspace of a Banach space X. There is a natural, easily construct...
AbstractLet X denote a (real) Banach space and V an n-dimensional subspace. We denote by B=B(X,V) th...
AbstractThe main objective of this note is to exhibit a simple example of subspaces U⊂Lp(μ) (p≠2) th...
AbstractWe know that not all minimal projections in Lp(1<p<∞) are unique (see [B. Shekhtman, L. Skrz...
AbstractLet X be a Banach space and Y a finite-dimensional subspace of X. Let P be a minimal project...
We study the norming points and norming functionals of symmetric operators on ...
AbstractLet P(X,Y) denote the set of all linear, continuous projections from a Banach space X onto a...
AbstractWe know that not all minimal projections in Lp(1<p<∞) are unique (see [B. Shekhtman, L. Skrz...
AbstractLet X be a Banach space and Y a finite-dimensional subspace of X. Let P be a minimal project...
AbstractLet X=(M(n, m), ‖·‖), where ‖·‖ fulfills Condition 0.3 and W=M(n, 1)+M(1, m). A formula for ...
AbstractLet Hn be an n-dimensional Haar subspace of CR[a,b] and Hn−1 be an n−1-dimensional Haar subs...
AbstractLet Hn be an n-dimensional Haar subspace of X=CR[a,b] and let Hn−1 be a Haar subspace of Hn ...
AbstractA Banach space W with a Schauder basis is said to be α-minimal for some α<ω1 if, for any two...
AbstractLetY⊂ln∞be a subspace of codimension two and let P(ln∞,Y) denote the set of all linear proje...
Let $X$ be a finite-dimensional normed space and let $Y \subseteq X$ be its proper linear subspace. ...
AbstractLet V be an n-dimensional subspace of a Banach space X. There is a natural, easily construct...
AbstractLet X denote a (real) Banach space and V an n-dimensional subspace. We denote by B=B(X,V) th...
AbstractThe main objective of this note is to exhibit a simple example of subspaces U⊂Lp(μ) (p≠2) th...
AbstractWe know that not all minimal projections in Lp(1<p<∞) are unique (see [B. Shekhtman, L. Skrz...
AbstractLet X be a Banach space and Y a finite-dimensional subspace of X. Let P be a minimal project...
We study the norming points and norming functionals of symmetric operators on ...
AbstractLet P(X,Y) denote the set of all linear, continuous projections from a Banach space X onto a...
AbstractWe know that not all minimal projections in Lp(1<p<∞) are unique (see [B. Shekhtman, L. Skrz...
AbstractLet X be a Banach space and Y a finite-dimensional subspace of X. Let P be a minimal project...
AbstractLet X=(M(n, m), ‖·‖), where ‖·‖ fulfills Condition 0.3 and W=M(n, 1)+M(1, m). A formula for ...
AbstractLet Hn be an n-dimensional Haar subspace of CR[a,b] and Hn−1 be an n−1-dimensional Haar subs...
AbstractLet Hn be an n-dimensional Haar subspace of X=CR[a,b] and let Hn−1 be a Haar subspace of Hn ...
AbstractA Banach space W with a Schauder basis is said to be α-minimal for some α<ω1 if, for any two...
AbstractLetY⊂ln∞be a subspace of codimension two and let P(ln∞,Y) denote the set of all linear proje...
Let $X$ be a finite-dimensional normed space and let $Y \subseteq X$ be its proper linear subspace. ...
AbstractLet V be an n-dimensional subspace of a Banach space X. There is a natural, easily construct...
AbstractLet X denote a (real) Banach space and V an n-dimensional subspace. We denote by B=B(X,V) th...