Add to ORKGIn this brief communication, we demonstrate an implicit exact stationary solution to the fully nonlinear local induction equation describing the motion of a vortex filament. The solution, which is periodic in the spatial variable, is governed by a second-order nonlinear equation that has two exact first integrals. © Springer-Verlag 2011
In recognition of the highly non-trivial task of computation of the inverse Hasimoto transformation ...
In recognition of the highly non-trivial task of computation of the inverse Hasimoto transformation ...
While the Hasimoto planar vortex filament is one of the few exact solutions to the local induction a...
In this brief communication, we demonstrate an implicit exact stationary solution to the fully nonli...
In this brief communication, we demonstrate an implicit exact stationary solution to the fully nonli...
We obtain the fully nonlinear local induction equation describing the motion of a vortex filament in...
Very recently, Shivamoggi and van Heijst (Phys Lett A 374:1742, 2010) reformulated the Da Rios-Betch...
We obtain the fully nonlinear local induction equation describing the motion of a vortex filament in...
We obtain the fully nonlinear local induction equation describing the motion of a vortex filament in...
Very recently, Shivamoggi and van Heijst (Phys Lett A 374:1742, 2010) reformulated the Da Rios-Betch...
Very recently, Shivamoggi and van Heijst (Phys Lett A 374:1742, 2010) reformulated the Da Rios-Betch...
We review two formulations of the fully nonlinear local induction equation approximating the self-in...
The local induction approximation (LIA) is commonly used to study the motion of a vortex filament in...
The local induction approximation (LIA) is commonly used to study the motion of a vortex filament in...
In recognition of the highly non-trivial task of computation of the inverse Hasimoto transformation ...
In recognition of the highly non-trivial task of computation of the inverse Hasimoto transformation ...
In recognition of the highly non-trivial task of computation of the inverse Hasimoto transformation ...
While the Hasimoto planar vortex filament is one of the few exact solutions to the local induction a...
In this brief communication, we demonstrate an implicit exact stationary solution to the fully nonli...
In this brief communication, we demonstrate an implicit exact stationary solution to the fully nonli...
We obtain the fully nonlinear local induction equation describing the motion of a vortex filament in...
Very recently, Shivamoggi and van Heijst (Phys Lett A 374:1742, 2010) reformulated the Da Rios-Betch...
We obtain the fully nonlinear local induction equation describing the motion of a vortex filament in...
We obtain the fully nonlinear local induction equation describing the motion of a vortex filament in...
Very recently, Shivamoggi and van Heijst (Phys Lett A 374:1742, 2010) reformulated the Da Rios-Betch...
Very recently, Shivamoggi and van Heijst (Phys Lett A 374:1742, 2010) reformulated the Da Rios-Betch...
We review two formulations of the fully nonlinear local induction equation approximating the self-in...
The local induction approximation (LIA) is commonly used to study the motion of a vortex filament in...
The local induction approximation (LIA) is commonly used to study the motion of a vortex filament in...
In recognition of the highly non-trivial task of computation of the inverse Hasimoto transformation ...
In recognition of the highly non-trivial task of computation of the inverse Hasimoto transformation ...
In recognition of the highly non-trivial task of computation of the inverse Hasimoto transformation ...
While the Hasimoto planar vortex filament is one of the few exact solutions to the local induction a...