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Ali Taghavi's user avatar
Ali Taghavi's user avatar
Ali Taghavi's user avatar
Ali Taghavi
  • Member for 11 years, 5 months
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Cycloid on manifolds
@terceira thqnk you for your comment.yes but in the question i search for globally smooth solutions
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Cycloid on manifolds
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Cycloid on manifolds
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Cycloid on manifolds
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A subalgebra of $B(H)$ which does not contain a commutator element
@YCor But I meant a proper inclusion. The motivation for question was the scalar case
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Is the category of $Z^* $ algebra equivalent to the category of $C^*$ algebras
I mean the usual category of all C^* algebra(including unital one
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A closed leaf with two different index with respect to two different Riemannian metrics
@TomGoodwillie dear Prof. Goodwillie thank you very much foryour attention to my question. Is not possible two conjugate points p and q on a closed geodesics(closed leaf of the foliation) woul be jointe to eh other via amilly of geodesics which are not necessarilly leaves of the foliation? Why does foliation by geodesics imply no conugate points?
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Is the category of $Z^* $ algebra equivalent to the category of $C^*$ algebras
A space X is approximately sigma compact if it has a dense sigma compact subspace. For exqmple the long line is not approximately sigma compqct
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Is the category of $Z^* $ algebra equivalent to the category of $C^*$ algebras
@YemonChoi Yes algebras you mentioned are not $Z^*$ algebra. But a commutative algebra $C_0(X)$ is a $Z^*$ algebra iff $X$ is not approximately sigma compact
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