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most citedDeterminants and Inversion of Gram Matrices in Fock Representation of

{q_{k l}}

- Canonical Commutation Relations and Applications to Hyperplane Arrangements and Quantum Groups. Proof of an Extension of Zagier's Conjecture

5 citations · 9 across the 4 of their papers we have counts for

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math-ph2003★ 5 cited

Determinants and Inversion of Gram Matrices in Fock Representation of ${q_{k l}}$ - Canonical Commutation Relations and Applications to Hyperplane Arrangements and Quantum Groups. Proof of an Extension of Zagier's Conjecture

Stjepan Meljanac, Dragutin Svrtan

In this paper we study a collections of operators $a (k)$ satisfying the " $q_{k l}$ -canonical commutation relations" $a (k) a^{+} (l) - q_{k l} a^{+} (l) a (k) = δ_{k l}$ (corresponding for $q…

Determinants and Inversion of Gram Matrices in Fock Representation of {qkl​}- Canonical Commutation Relations and Applications to Hyperplane Arrangements and Quantum Groups. Proof of an Extension of Zagier's Conjecture

Determinants and Inversion of Gram Matrices in Fock Representation of ${q_{k l}}$ - Canonical Commutation Relations and Applications to Hyperplane Arrangements and Quantum Groups. Proof of an Extension of Zagier's Conjecture