E. Asadi

activity

20092020

most citedHasimoto variables, generalized vortex filament equations, Heisenberg models and Schrodinger maps arising from group-invariant NLS systems

8 citations · 24 across the 6 of their papers we have counts for

collaborators

Showing nlin.SIShow all

3 papers · 1 filter

nlin.SI2014★ 2 cited

Integrable Systems with Unitary Invariance from Non-stretching Geometric Curve Flows in the Hermitian Symmetric Space Sp(n)/U(n)

Stephen C. Anco, Esmaeel Asadi, Asieh Dogonchi

A moving parallel frame method is applied to geometric non-stretching curve flows in the Hermitian symmetric space Sp(n)/U(n) to derive new integrable systems with unitary invarian…

nlin.SI2014★ 3 cited

Unitarily-invariant integrable systems and geometric curve flows in $S U (n + 1) / U (n)$ and $S O (2 n) / U (n)$

Ahmed M. G. Ahmed, Stephen C. Anco, Esmaeel Asadi

Bi-Hamiltonian hierarchies of soliton equations are derived from geometric non-stretching (inelastic) curve flows in the Hermitian symmetric spaces $S U (n + 1) / U (n)$ and $S O (2 n) / U (n)$ …

nlin.SI2012★ 7 cited

Symplectically-invariant soliton equations from non-stretching geometric curve flows

Stephen C. Anco, Esmaeel Asadi

A moving frame formulation of geometric non-stretching flows of curves in the Riemannian symmetric spaces $S p (n + 1) / S p (1) \times S p (n)$ and $S U (2 n) / S p (n)$ is used to derive two bi-Ha…

Integrable Systems with Unitary Invariance from Non-stretching Geometric Curve Flows in the Hermitian Symmetric Space Sp(n)/U(n)

Unitarily-invariant integrable systems and geometric curve flows in SU(n+1)/U(n) and SO(2n)/U(n)

Symplectically-invariant soliton equations from non-stretching geometric curve flows

Unitarily-invariant integrable systems and geometric curve flows in $S U (n + 1) / U (n)$ and $S O (2 n) / U (n)$