On a nonlocal modified Korteweg-de Vries equation: Integrability, Darboux transformation and soliton solutions
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An integrable nonlocal modified Korteweg-de Vries equation (mKdV) is proposed.

Darboux transformation for the nonlocal mKdV equation is constructed.

Exact solutions for the nonlocal mKdV equation including soliton, kink, antikink, complexiton, and rogue-wave are given.

It is demonstrated that these solutions possess new properties which are different from the ones for mKdV equation.

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