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We investigate the stability features of steady-states of a two-dimensional system of ferromagnetic nanowires. We constitute a system with the finite number of nanowires arranged on the(    e  →   1   ,    e  →   2   ){(\vec{e}_{1},\vec{e}_{2})}    plane, where(    e  →   1   ,    e  →   2   ,    e  →   3   ){(\vec{e}_{1},\vec{e}_{2},\vec{e}_{3})}    is the canonical basis ofℝ  3{\mathbb{R}^{3}}   . We consider two cases: in the first case, each nanowire is considered to be of infinite length, whereas in the second case, we deal with finite length nanowires to design the system. In both cases, we establish a sufficient condition under which these steady-states are shown to be exponentially stable.

On the stability of steady-states of a two-dimensional system of ferromagnetic nanowires