On minimal Lagrangian surfaces in the product of Riemannian two manifolds

Nikos Georgiou

Let $({\Sigma }_1,g_1)$ and $({\Sigma }_2,g_2)$ be connected, complete and orientable Riemannian two manifolds. Consider the two canonical Kähler structures $(G^{\epsilon },J,{\Omega }^{\epsilon })$ on the product 4-manifold…