23 citations · 45 across the 7 of their papers we have counts for
5 papers · 1 filter
Sutherland-type Trigonometric Models, Trigonometric Invariants and Multivariate Polynomials. III. case
K. G. Boreskov, A. V. Turbiner, J. C. López Vieyra +1
It is shown that the trigonometric Olshanetsky-Perelomov Hamiltonian, when written in terms of the Fundamental Trigonometric Invariants (FTI), is in algebraic form, i.e., has…
The quantum integrable system
Marcos A. G. García, Alexander V Turbiner
The quantum integrable system is a 4D system with rational potential related to the non-crystallographic root system with 600-cell symmetry. It is shown that the gauge-…
The quantum integrable system
Marcos A. G. García, Alexander V. Turbiner
The quantum integrable system is a 3D system with rational potential related to the non-crystallographic root system . It is shown that the gauge-rotated Hamiltoni…
Sutherland-type Trigonometric Models, Trigonometric Invariants and Multivariable Polynomials. II. case
J. C. López Vieyra, M. A. G. García, A. V. Turbiner
It is shown that the trigonometric Olshanetsky-Perelomov Hamiltonian, when written in terms of the Fundamental Trigonometric Invariants (FTI), is in algebraic form, i.e., has…
Sutherland-type Trigonometric Models, Trigonometric Invariants and Multivariate Polynomials
K. G. Boreskov, A. V. Turbiner, J. C. Lopez Vieyra
It is conjectured that any trigonometric Olshanetsky-Perelomov Hamiltonian written in Fundamental Trigonometric Invariants (FTI) as coordinates takes an algebraic form and preserve…