Skip to main content
MathOverflow

Return to Answer

broken link fixed
Source Link
Glorfindel
Glorfindel
  • 2.8k
  • 6
  • 28
  • 38

There is a dual description of $\overline d$ which goes back to Banach and Følner (in the general countable case), see Theorem 6 of GranirerTheorem 6 of Granirer. For locally compact groups it should be more or less the same if you deal with the means defined on $L^\infty$ with respect to the Haar measure.

There is a dual description of $\overline d$ which goes back to Banach and Følner (in the general countable case), see Theorem 6 of Granirer. For locally compact groups it should be more or less the same if you deal with the means defined on $L^\infty$ with respect to the Haar measure.

There is a dual description of $\overline d$ which goes back to Banach and Følner (in the general countable case), see Theorem 6 of Granirer. For locally compact groups it should be more or less the same if you deal with the means defined on $L^\infty$ with respect to the Haar measure.

Source Link
R W
R W
  • 17k
  • 3
  • 37
  • 74

There is a dual description of $\overline d$ which goes back to Banach and Følner (in the general countable case), see Theorem 6 of Granirer. For locally compact groups it should be more or less the same if you deal with the means defined on $L^\infty$ with respect to the Haar measure.