[EN] We continue the investigation of suitable structures for quantified functional analysis, by looking at the notion of local convexity in the setting of approach vector spaces as introduced in [6]. We prove that the locally convex objects are exactly the ones generated (in the usual approach sense) by collections of seminorms. Furthermore, we construct a quantified version of the projective tensor product and show that the locally convex objects admitting a decent exponential law with respect to it are precisely the seminormed spaces.Sioen, M.; Verwulgen, S. (2003). Locally convex approach spaces. Applied General Topology. 4(2):263-279. doi:10.4995/agt.2003.2031.SWORD2632794
AbstractBest local approximation in sign-monotone norm is discussed. It is shown that if ƒ ϵ Cn(I), ...
We present a generalization of the Phelps lemma to locally convex topological vector spaces and show...
AbstractA convex function ϑ defined on a locally convex vector space E with values in an ordered loc...
[EN] We continue the investigation of suitable structures for quantified functional analysis, by loo...
We continue the investigation of suitable structures for quantified functional analysis, by looking ...
Dedicated to Professor S. Naimpally on the occasion of his 70 th birthday. We continue the investiga...
[EN] We continue the investigation of suitable structures for quantified functional analysis, by loo...
AbstractIn this work we investigate the natural algebraic structure that arises on dual spaces in th...
AbstractIn this work we investigate the natural algebraic structure that arises on dual spaces in th...
A comprehensive, self-contained treatment of non-Archimedean functional analysis, with an emphasis o...
This book gives a compact exposition of the fundamentals of the theory of locally convex topological...
Throughout this chapter 0 0] denotes a unital C*-algebra and τ a locally convex topology on 0. Let 0...
This is the third published volume of the proceedings of the Israel Seminar on Geometric Aspects of ...
SIGLEAvailable from British Library Document Supply Centre- DSC:D58556/86 / BLDSC - British Library ...
If A_0 is a C∗-normed algebra and τ a locally convex topology on A_0 making its multiplication sepa...
AbstractBest local approximation in sign-monotone norm is discussed. It is shown that if ƒ ϵ Cn(I), ...
We present a generalization of the Phelps lemma to locally convex topological vector spaces and show...
AbstractA convex function ϑ defined on a locally convex vector space E with values in an ordered loc...
[EN] We continue the investigation of suitable structures for quantified functional analysis, by loo...
We continue the investigation of suitable structures for quantified functional analysis, by looking ...
Dedicated to Professor S. Naimpally on the occasion of his 70 th birthday. We continue the investiga...
[EN] We continue the investigation of suitable structures for quantified functional analysis, by loo...
AbstractIn this work we investigate the natural algebraic structure that arises on dual spaces in th...
AbstractIn this work we investigate the natural algebraic structure that arises on dual spaces in th...
A comprehensive, self-contained treatment of non-Archimedean functional analysis, with an emphasis o...
This book gives a compact exposition of the fundamentals of the theory of locally convex topological...
Throughout this chapter 0 0] denotes a unital C*-algebra and τ a locally convex topology on 0. Let 0...
This is the third published volume of the proceedings of the Israel Seminar on Geometric Aspects of ...
SIGLEAvailable from British Library Document Supply Centre- DSC:D58556/86 / BLDSC - British Library ...
If A_0 is a C∗-normed algebra and τ a locally convex topology on A_0 making its multiplication sepa...
AbstractBest local approximation in sign-monotone norm is discussed. It is shown that if ƒ ϵ Cn(I), ...
We present a generalization of the Phelps lemma to locally convex topological vector spaces and show...
AbstractA convex function ϑ defined on a locally convex vector space E with values in an ordered loc...