Good literature on harmonic maps between manifolds

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I want to show that a closed geodesic in a Riemannian manifold $(N,g)$ is a harmonic map between $(S^1, \mathrm{dt^2})$ and $(N,g)$ and similar things. I have a background in differential geometry, but harmonic maps are new to me. Do you know good literature on the subject?

Thanks a lot!