A topological Abelian group G is Pontryagin reflexive, or Preflexive for short, if the natural homomorphism of G to its bidual group is a topological isomorphism. We look at the question, set by Kaplan in 1948, of characterizing the topological Abelian groups that are P-reflexive. Thus, we find some
β¦ LIBER β¦
Duality of topological groups
β Scribed by Yu. N. Mukhin
- Publisher
- Springer US
- Year
- 1985
- Tongue
- English
- Weight
- 835 KB
- Volume
- 24
- Category
- Article
- ISSN
- 0002-5232
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Pontryagin duality for topological Abeli
β
Salvador HernΓ‘ndez
π
Article
π
2001
π
Springer-Verlag
π
French
β 119 KB
Interval of group topologies satisfying
β
Rangachari Venkataraman
π
Article
π
1977
π
Springer-Verlag
π
French
β 405 KB
Continuous Duality of Limits and Colimit
β
R. Beattie; H.-P. Butzmann
π
Article
π
2007
π
Springer
π
English
β 369 KB
Duality and harmonic analysis on central
β
Siegfried Grosser; Richard Mosak; Martin Moskowitz
π
Article
π
1973
π
Elsevier Science
β 851 KB
In [8] a Fourier inversion formula was derived for functions in the linear span [8(Li) n @] of jj(L1) n @, where $J(Li) is the center of L,(G) and @ is the set of continuous positive-definite functions on G. For such functions f the function e I+ &f\*(e) is in Li(G^, dp), and one has (\*I f(x) = SG~
Part II: Topological dualities
π
Article
π
2001
π
Elsevier Science
π
English
β 716 KB
Topological duality for Tarski algebras
β
Sergio A. Celani; Leonardo M. Cabrer
π
Article
π
2007
π
Springer
π
English
β 340 KB