Contractibility of Maximal Ideal Spaces of Certain Algebras of Almost Periodic Functions
A. Brudnyi
math.FAarXiv:math/0410567
Abstract
We study some topological properties of maximal ideal spaces of certain algebras of almost periodic functions. Our main result is that such spaces are contractible. We present certain corollaries of this result.
Create a lesson
Related papers
Revisiting the Upper Bild of Quaternionic Numerical Ranges
Jie Tian, Tin-Yau Tam
Pseudo-Fredholm operators form a regularity on Hilbert spaces
Zakariae Aznay, Fadil Chabbabi, Hassan Zariouh
A Hardy space approximation supporting zero-free half-planes for the ζ-function
Juan Manzur, Gustavo Quintero
Small Hankel operators on weighted Besov spaces
Chen Li, Kai Wang
Spectra of Beurling algebras of abelian groups
Nico Spronk, Zhihao Zhang
Frame Properties of Effective Stationary Sequences
Chad Berner, John E. Herr, Palle E. T. Jorgensen