Journal of Mathematical Chemistry

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

Francis P. Temme

Published Apr 1, 2002• 3 citations

DOI: 10.1023/a:1020888105557

Related papers

Intensive structure of Heisenburg supergenerator algebras over {v} SU2 dual carrier subspaces in Liouville NMR formalisms: Superbosons as unit tensor superoperators

Francis P. Temme

Physica A Statistical Mechanics and its ApplicationsSep 1, 199325 citations

Generalised Spin Dynamics and Induced Bounds of Automorphic [A]nX, [AX]n NMR Systems via Dual Tensorial Sets: An Invariant Cardinality Role for CFP

Francis P. Temme

Progress in theoretical chemistry and physicsSep 11, 20080 citations

Indistinguishability in DR n-fold point-sets & their $${\mathcal{S}}_n$$ -invariant dual projective mappings: limitations imposed on Racah–Wigner algebras for Liouville spin dynamics of [A] n X multi-invariant NMR systems

B. C. Sanctuary, Francis P. Temme

Journal of Mathematical ChemistryJul 7, 20071 citation

Role of democratic SU2 x n dual-group carrier space and group structure in the superboson quantum-Liouville physics of identical spin ensembles: Maximal n tensor product reduction, via symbolic algebraic combinatorics

Francis P. Temme

Canadian Journal of PhysicsJan 1, 20012 citations

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 labels

Francis P. Temme

Journal of Mathematical ChemistryOct 1, 20005 citations

Cooperative Liouvillian mapping over carrier subspaces and induced of NMR spin clusters as a consequence of simple reducibility being applicable to tensorial operator bases,

Francis P. Temme

The European Physical Journal BFeb 1, 199221 citations

Journal of Mathematical Chemistry

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 EnsemblesQuasi-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

Francis P. Temme

Published Apr 1, 2002• 3 citations

Publisher

DOI: 10.1023/a:1020888105557

Related papers

Intensive structure of Heisenburg supergenerator algebras over {v} SU2 dual carrier subspaces in Liouville NMR formalisms: Superbosons as unit tensor superoperators

Francis P. Temme

Physica A Statistical Mechanics and its ApplicationsSep 1, 199325 citations

Generalised Spin Dynamics and Induced Bounds of Automorphic [A]nX, [AX]n NMR Systems via Dual Tensorial Sets: An Invariant Cardinality Role for CFP

Francis P. Temme

Progress in theoretical chemistry and physicsSep 11, 20080 citations

Indistinguishability in DR n-fold point-sets & their ${\mathcal{S}}_n$ -invariant dual projective mappings: limitations imposed on Racah–Wigner algebras for Liouville spin dynamics of [A] n X multi-invariant NMR systemsIndistinguishability in DR n-fold point-sets & their $${\mathcal{S}}_n$$ -invariant dual projective mappings: limitations imposed on Racah–Wigner algebras for Liouville spin dynamics of [A] n X multi-invariant NMR systems

B. C. Sanctuary, Francis P. Temme

Journal of Mathematical ChemistryJul 7, 20071 citation

Francis P. Temme

Canadian Journal of PhysicsJan 1, 20012 citations

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

Francis P. Temme

Journal of Mathematical ChemistryOct 1, 20005 citations

Cooperative Liouvillian mapping over carrier subspaces and induced of NMR spin clusters as a consequence of simple reducibility being applicable to tensorial operator bases,

Francis P. Temme

The European Physical Journal BFeb 1, 199221 citations

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

Indistinguishability in DR n-fold point-sets & their

{\mathcal{S}}_n

-invariant dual projective mappings: limitations imposed on Racah–Wigner algebras for Liouville spin dynamics of [A] n X multi-invariant NMR systems

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