U. Zagreb

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 · 5 across the 2 of their papers we have counts for

collaborators

2 papers

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…

nlin.CD2002

Is there chaos in the electron microscope?

D. Kunstelj, M. Martinis, A. Knežević

High-temperature superconductor $B i_{2} S r_{2} C a C u_{2} O_{8} + x$ has been investigated by the high-resolution electron microscope (HREM) and the photodensitometric technique in order…

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

Is there chaos in the electron microscope?

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