Abstract: "We show that a formula [phi](x,y) is stable if and only if [phi] is the pairing map on the unit ball of E x E*, where E is a reflexive Banach space. The result remains true if the formula [phi] is replaced by a set of formulas p(x̄,ȳ).
AbstractThe attracting set and the inverse limit set are important objects associated with a self-ma...
summary:The aim of this paper is to investigate the stability of the positive part of the unit ball ...
© 2020 Taylor & Francis Group, LLC. Let T be a bounded linear operator from a Banach space to a Bana...
Historically, the connection between model theory and functional analysis was first made evident by ...
A pair of Banach spaces (X, Y) is said to be stable if for every ε-isometry f : X → Y, there exist γ...
AbstractLet X and Y be real Banach spaces and let ε,p≥0. A mapping f: X→Y is called an (ε,p)-isometr...
Model theory is the logical analysis of mathematical structures. The class of structures considered ...
The title above is wrong, because the strong dual of a Banach space is too strong to assert that the...
Abstract. In this paper a space of functions generating stable measures on a Banach space is introdu...
We introduce an algebraic notion-stability-for an element of a commutative ring. It is shown that th...
The attracting set and the inverse limit set are important objects associated to a self-map on a set...
International audienceIn this course we show how some linear properties of Banach spaces, in particu...
National Natural Science Foundation of China [11071201, 11001231]Let X, Y be two real Banach spaces ...
AbstractA compact convex set K is called stable if the midpoint mapping, K × K → K, (x, y) → (x + y)...
AbstractWe construct a moduli space of stable projective pairs with a nontrivial action of a connect...
AbstractThe attracting set and the inverse limit set are important objects associated with a self-ma...
summary:The aim of this paper is to investigate the stability of the positive part of the unit ball ...
© 2020 Taylor & Francis Group, LLC. Let T be a bounded linear operator from a Banach space to a Bana...
Historically, the connection between model theory and functional analysis was first made evident by ...
A pair of Banach spaces (X, Y) is said to be stable if for every ε-isometry f : X → Y, there exist γ...
AbstractLet X and Y be real Banach spaces and let ε,p≥0. A mapping f: X→Y is called an (ε,p)-isometr...
Model theory is the logical analysis of mathematical structures. The class of structures considered ...
The title above is wrong, because the strong dual of a Banach space is too strong to assert that the...
Abstract. In this paper a space of functions generating stable measures on a Banach space is introdu...
We introduce an algebraic notion-stability-for an element of a commutative ring. It is shown that th...
The attracting set and the inverse limit set are important objects associated to a self-map on a set...
International audienceIn this course we show how some linear properties of Banach spaces, in particu...
National Natural Science Foundation of China [11071201, 11001231]Let X, Y be two real Banach spaces ...
AbstractA compact convex set K is called stable if the midpoint mapping, K × K → K, (x, y) → (x + y)...
AbstractWe construct a moduli space of stable projective pairs with a nontrivial action of a connect...
AbstractThe attracting set and the inverse limit set are important objects associated with a self-ma...
summary:The aim of this paper is to investigate the stability of the positive part of the unit ball ...
© 2020 Taylor & Francis Group, LLC. Let T be a bounded linear operator from a Banach space to a Bana...
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