V. D. Gershun

activity

19952013

most citedBihamiltonity as origin of T-duality of the closed string model

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

collaborators

5 papers

hep-th2013

Integrable hydrodynamic chains for WZNW model

Diego Julio Cirilo-Lombardo, Victor D. Gershun

The new integrable hydrodynamic equations obtained for WZNW model with $S U (2)$ , $S O (3)$ , $S P (2)$ and $S U (\infty)$ constant torsions

nlin.SI2004

Integrable string and hydrodynamical type models and nonlocal brackets

V. D. Gershun

The closed string model in the background gravity field is considered as a bi-Hamiltonian system in assumption that string model is the integrable model for particular kind of the…

hep-th2001★ 2 cited

Bihamiltonity as origin of T-duality of the closed string model

V. D. Gershun

In assumption,that string model is the integrable model for particular kind of the background fields, the closed string model in the background gravity field and the antisymmetric…

q-alg1997

$σ$ -models on the quantum group manifolds $S L_{q} (2, R)$ , $S L_{q} (2, R) / U_{h} (1)$ , $C_{q} (2∣0)$ and infinitesimal trasformations

V. D. Gershun

The differential and variational calculus on the $S L_{q} (2, R)$ group is constructed. The spontaneous breaking symmetry in the WZNW model with $S L_{q} (2, R)$ quantum group symmetry a…

q-alg1995

Matched differential calculus on the quantum groups $G L_{q} (2, C), S L_{q} (2, C), C_{q} (2∣0)$

V. P. Akulov, V. D. Gershun

We proposed the construction of the differential calculus on the quantum group and its subgroup with the property of the natural reduction: the differential calculus on the quantum…

Integrable hydrodynamic chains for WZNW model

Integrable string and hydrodynamical type models and nonlocal brackets

Bihamiltonity as origin of T-duality of the closed string model

σ-models on the quantum group manifolds SLq​(2,R), SLq​(2,R)/Uh​(1), Cq​(2∣0) and infinitesimal trasformations

Matched differential calculus on the quantum groups GLq​(2,C),SLq​(2,C),Cq​(2∣0)

$σ$ -models on the quantum group manifolds $S L_{q} (2, R)$ , $S L_{q} (2, R) / U_{h} (1)$ , $C_{q} (2∣0)$ and infinitesimal trasformations

Matched differential calculus on the quantum groups $G L_{q} (2, C), S L_{q} (2, C), C_{q} (2∣0)$