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Tensor products

$ \odot$ tensor matrix product
$ \otimes$ algebraic tensor product
$ \otimes_A$ algebraic module tensor product
$ \widetilde{\otimes}$ completion of the algebraic tensor product
$ \otimes_\alpha $ operator space tensor product
$ \otimes_{\alpha^*}$ dual operator space tensor product
$ \otimes_{h}$ the Haagerup tensor product
$ \otimes_{hA}$ the module Haagerup tensor product
$ \stackrel{\scriptscriptstyle \vee}{\otimes}$ the injective tensor product
$ \stackrel{\scriptscriptstyle \wedge}{\otimes}$ the projective tensor product
$ \otimes_\lambda$ the injective Banach space tensor product
$ \otimes_\gamma$ the projective Banach space tensor product
$ \otimes_\mathrm{ext}$ the external tensor product
$ \otimes_\Theta$ the internal tensor product
$ S \otimes_\alpha T$ $ \alpha $-tensor product of the completely bounded operators $ S$, $ T$


next up previous contents index
Next: Tensor norms Up: Symbols Previous: Matrices   Contents   Index
Prof. Gerd Wittstock 2001-01-07