Journal of Mathematical Chemistry

On $$SU(2) \times \mathcal{S}_{n \geqslant 12} $$ dual‐group tensorial sets and carrier spaces in the multiple invariant physics of multiquantum NMR. I. k>n/2 rank maximal $$\left\{ {\sum\nolimits_v {T^k } (v) \to \sum\nolimits_{\tilde \lambda '} {\Lambda _{ \cdot ,\tilde \lambda '} [\tilde \lambda ']} } \right\}$$ Liouvillian $$\overline {\text{U}} \times \mathcal{P}$$ mappings

Francis P. Temme

Published Oct 1, 2000• 5 citations

DOI: 10.1023/a:1019135322902

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Journal of Mathematical Chemistry

On $SU(2) \times \mathcal{S}_{n \geqslant 12}$ dual‐group tensorial sets and carrier spaces in the multiple invariant physics of multiquantum NMR. I. k>n/2 rank maximal $\left\{ {\sum\nolimits_v {T^k } (v) \to \sum\nolimits_{\tilde \lambda '} {\Lambda _{ \cdot ,\tilde \lambda '} [\tilde \lambda ']} } \right\}$ Liouvillian $\overline {\text{U}} \times \mathcal{P}$ mappingsOn $$SU(2) \times \mathcal{S}_{n \geqslant 12} $$ dual‐group tensorial sets and carrier spaces in the multiple invariant physics of multiquantum NMR. I. k>n/2 rank maximal $$\left\{ {\sum\nolimits_v {T^k } (v) \to \sum\nolimits_{\tilde \lambda '} {\Lambda _{ \cdot ,\tilde \lambda '} [\tilde \lambda ']} } \right\}$$ Liouvillian $$\overline {\text{U}} \times \mathcal{P}$$ mappings

Francis P. Temme

Published Oct 1, 2000• 5 citations

Publisher

DOI: 10.1023/a:1019135322902

Related papers

On $SU(2)\;{ \times }\;\mathcal{S}_{n \geqslant 12}$ dual‐group tensorial sets and carrier spaces in the multiple invariant physics of multiquantum NMR. II. $\;\{ \mathcal{S}_{12} \supset \cdot \cdot \cdot \supset [2]\mathcal{S}_2 \}$ pathways from Yamanouchi monomial reductions as [A]12 democratic Sn‐invariant labelsOn $$SU(2)\;{ \times }\;\mathcal{S}_{n \geqslant 12} $$ dual‐group tensorial sets and carrier spaces in the multiple invariant physics of multiquantum NMR. II. $$\;\{ \mathcal{S}_{12} \supset \cdot \cdot \cdot \supset [2]\mathcal{S}_2 \} $$ pathways from Yamanouchi monomial reductions as [A]12 democratic Sn‐invariant labels

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SU(2) \times \mathcal{S}_{n \geqslant 12}

dual‐group tensorial sets and carrier spaces in the multiple invariant physics of multiquantum NMR. I. k>n/2 rank maximal

\left\{ {\sum\nolimits_v {T^k } (v) \to \sum\nolimits_{\tilde \lambda '} {\Lambda _{ \cdot ,\tilde \lambda '} [\tilde \lambda ']} } \right\}

Liouvillian

\overline {\text{U}} \times \mathcal{P}

mappings

SU(2)\;{ \times }\;\mathcal{S}_{n \geqslant 12}

dual‐group tensorial sets and carrier spaces in the multiple invariant physics of multiquantum NMR. II.

\;\{ \mathcal{S}_{12} \supset \cdot \cdot \cdot \supset [2]\mathcal{S}_2 \}

pathways from Yamanouchi monomial reductions as [A]12 democratic Sn‐invariant labels

Demonstration of the origins of cooperativity within SU2�L 6 mapping over

\left\{ {I\tilde H_\upsilon } \right\}

Liouvillian carrier subspaces characterising the MQ-NMR cluster [A]6(L 6) and its

\{ |kq\upsilon :[\tilde \lambda ] > > \}

tensorial bases

Quasi-Particle Dual Mappings on

\widetilde{\mathbb{H}}_v

Carrier Spaces for Dynamical Structures of S 2n -Invariant-Based, Integer-Rank Tensorial Sets: A Democratic-Recoupling S 2n -Compatible Overview of v-Auxiliary Labelling in Superboson Algebras of Uniform Multispin NMR Ensembles