Francesco Volponi, Zensho Yoshida, Tomoya Tatsuno
Abstract
The stabilizing effect of a shear flow on a current-driven instability has been studied by means of Kelvin’s representation of spatially-inhomogeneous Galilean transform. Even though conspicuous transient growth may occur, the mixing effect of the shear flow overcomes the instability and damps kinklike modes.
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The stabilizing effect of a shear flow on a current-driven instability has been studied by means of Kelvin’s representation of spatially-inhomogeneous Galilean transform. Even though conspicuous transient growth may occur, the mixing effect of the shear flow overcomes the instability and damps kinklike modes.
Key concepts: Physics, Instability, Shear (geology), Shear flow, Galilean, Mechanics, Flow (mathematics), Classical mechanics