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Ali Taghavi's user avatar
Ali Taghavi
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Higher theory o $C^{\ast}$-algebras and the $C^{\ast}$-algebra of a $\infty$-groupoid
I wonder if there would be an example of a $C^*$ algebra obtained in this way you mentioned whose all elements are zero divisor?Please see this question as a possible related post physicsoverflow.org/45602/…
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Limit cycles as closed geodesics (in negatively or positively curved space)
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$H^{*}$ algebras as a generalization of $C^{*}$ algebras
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What standard Banach space is isomorphic to the completion of this different normed structure on $\ell^1$?
@GeraldEdgar I still do not understand your comment. I belive that the integral you mentioned is always finite if $x\in \ell_p$ for all $p\in [1,2]$. so the finiteness condition you mentioned is redundant.
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What standard Banach space is isomorphic to the completion of this different normed structure on $\ell^1$?
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What standard Banach space is isomorphic to the completion of this different normed structure on $\ell^1$?
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What standard Banach space is isomorphic to the completion of this different normed structure on $\ell^1$?
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What standard Banach space is isomorphic to the completion of this different normed structure on $\ell^1$?
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What standard Banach space is isomorphic to the completion of this different normed structure on $\ell^1$?
@GeraldEdgar This norm is already finite so I think the finitness condition you mention is redundant since $|x|_p\leq |x|_1$
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What standard Banach space is isomorphic to the completion of this different normed structure on $\ell^1$?
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What standard Banach space is isomorphic to the completion of this different normed structure on $\ell^1$?
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What standard Banach space is isomorphic to the completion of this different normed structure on $\ell^1$?
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What standard Banach space is isomorphic to the completion of this different normed structure on $\ell^1$?
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What standard Banach space is isomorphic to the completion of this different normed structure on $\ell^1$?
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Is the minimal volume a topological invariant?
I think differential topology and some other tags are really necessary since OP asks about topological invariant of manifolds
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Is the minimal volume a topological invariant?
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The set of all possible values of subseries of a convergent positive term series
Is there a terminology for such kind of sequences? may be a reference for such kind of seuqnces?
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The set of all possible values of subseries of a convergent positive term series
Thank you very much for this perfect answer
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The set of all possible values of subseries of a convergent positive term series
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A question on Stable rank 1
@მამუკაჯიბლაძე That is a very excellent reference, thank you very much for that!
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