A new family of A_N-type Dunkl operators preserving a polynomial subspace of finite dimension is constructed. Using a general quadratic combination of these operators and the usual Dunkl operators, several new families of exactly and quasi-exactly solvable quantum spin Calogero-Sutherland models are obtained. These include, in particular, three families of quasi-exactly solvable elliptic spin Hamiltonians
We investigate the symmetry algebras of integrable spin Calogero systems constructed from Dunkl oper...
We continue our systematic construction of Baxter Q-operators for spin chains, which is based on cer...
International audienceWe study the q-analogue of the Haldane–Shastry model, a partially isotropic (x...
A new family of AN-type Dunkl operators preserving a polynomial subspace of finite dimension is cons...
We construct several new families of exactly and quasi-exactly solvable BCN-type Calogero-Sutherland...
The B-N hyperbolic Sutherland spin model is expressed in terms of a suitable set of commuting Dunkl ...
We review some recent results on quasi-exactly solvable spin models presenting near-neighbors intera...
We present a detailed analysis of the spin models with near-neighbours interactions constructed in o...
In this paper we study the su(m) spin Sutherland (trigonometric) model of D-N type and its related s...
We consider the gl(N)-invariant Calogero-Sutherland Models with N=1,2,3,... in a unified framework, ...
Translationally invariant symmetric polynomials as coordinates for n-body problems with identical pa...
We present a construction of a new integrable model as an infinite limit of Calogero models of N par...
We study the spin Calogero model of DN type with polarized spin reversal operators, as well as its a...
We compute the spectrum of the su(m) spin Sutherland model of B-N type, including the exact degenera...
AbstractWe study the spin Calogero model of DN type with polarized spin reversal operators, as well ...
We investigate the symmetry algebras of integrable spin Calogero systems constructed from Dunkl oper...
We continue our systematic construction of Baxter Q-operators for spin chains, which is based on cer...
International audienceWe study the q-analogue of the Haldane–Shastry model, a partially isotropic (x...
A new family of AN-type Dunkl operators preserving a polynomial subspace of finite dimension is cons...
We construct several new families of exactly and quasi-exactly solvable BCN-type Calogero-Sutherland...
The B-N hyperbolic Sutherland spin model is expressed in terms of a suitable set of commuting Dunkl ...
We review some recent results on quasi-exactly solvable spin models presenting near-neighbors intera...
We present a detailed analysis of the spin models with near-neighbours interactions constructed in o...
In this paper we study the su(m) spin Sutherland (trigonometric) model of D-N type and its related s...
We consider the gl(N)-invariant Calogero-Sutherland Models with N=1,2,3,... in a unified framework, ...
Translationally invariant symmetric polynomials as coordinates for n-body problems with identical pa...
We present a construction of a new integrable model as an infinite limit of Calogero models of N par...
We study the spin Calogero model of DN type with polarized spin reversal operators, as well as its a...
We compute the spectrum of the su(m) spin Sutherland model of B-N type, including the exact degenera...
AbstractWe study the spin Calogero model of DN type with polarized spin reversal operators, as well ...
We investigate the symmetry algebras of integrable spin Calogero systems constructed from Dunkl oper...
We continue our systematic construction of Baxter Q-operators for spin chains, which is based on cer...
International audienceWe study the q-analogue of the Haldane–Shastry model, a partially isotropic (x...