On SU\((2)\times{\mathcal S}_{n\geq 12}\) dual-group tensorial sets and carrier spaces in the multiple invariant physics of multiquantum NMR. I: \(k>n/2\) rank maximal \(\left\{\sum_v T^k(v)\rightarrow \sum_{\widetilde\lambda'} \Lambda_{\cdot,\widetilde\lambda'} [\widetilde\lambda']\right\}\) Liouvillian \(\widetilde{\mathbf U}\times {\mathcal P}\) mappings (Q169075)
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scientific article
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On SU\((2)\times{\mathcal S}_{n\geq 12}\) dual-group tensorial sets and carrier spaces in the multiple invariant physics of multiquantum NMR. I: \(k>n/2\) rank maximal \(\left\{\sum_v T^k(v)\rightarrow \sum_{\widetilde\lambda'} \Lambda_{\cdot,\widetilde\lambda'} [\widetilde\lambda']\right\}\) Liouvillian \(\widetilde{\mathbf U}\times {\mathcal P}\) mappings |
scientific article |
Statements
On SU\((2)\times{\mathcal S}_{n\geq 12}\) dual-group tensorial sets and carrier spaces in the multiple invariant physics of multiquantum NMR. I: \(k>n/2\) rank maximal \(\left\{\sum_v T^k(v)\rightarrow \sum_{\widetilde\lambda'} \Lambda_{\cdot,\widetilde\lambda'} [\widetilde\lambda']\right\}\) Liouvillian \(\widetilde{\mathbf U}\times {\mathcal P}\) mappings (English)
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3 April 2001
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