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Stabilization of walls for nano-wires of finite length

Gilles CarbouStéphane Labbé — 2012

ESAIM: Control, Optimisation and Calculus of Variations

In this paper we study a one dimensional model of ferromagnetic nano-wires of finite length. First we justify the model by Γ-convergence arguments. Furthermore we prove the existence of wall profiles. These walls being unstable, we stabilize them by the mean of an applied magnetic field.

Stabilization of walls for nano-wires of finite length

Gilles CarbouStéphane Labbé — 2012

ESAIM: Control, Optimisation and Calculus of Variations

In this paper we study a one dimensional model of ferromagnetic nano-wires of finite length. First we justify the model by Γ-convergence arguments. Furthermore we prove the existence of wall profiles. These walls being unstable, we stabilize them by the mean of an applied magnetic field.

Stabilization of walls for nano-wires of finite length

Gilles CarbouStéphane Labbé — 2012

ESAIM: Control, Optimisation and Calculus of Variations

In this paper we study a one dimensional model of ferromagnetic nano-wires of finite length. First we justify the model by Γ-convergence arguments. Furthermore we prove the existence of wall profiles. These walls being unstable, we stabilize them by the mean of an applied magnetic field.

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