3 problems

Let $X=(M,J)$ be a complex nilmanifold, where $M$ is a nilmanifold and $J$ is an invariant complex structure. A pseudo-Kähler metric on $X$ is a pseudo-Riemannian metric compatible…

Let $V_{(J,A)}$ be the tangent space described by the relevant system of PDEs, and let $\mathcal{L}_{L^2}$ be the space of $L^2$-regularity tensors representing the infinitesimal d…

Let $\mathcal L$ be an H-minimal, non-minimal, Lagrangian submanifold of complex space $\mathbb C^n$ equipped with the pseudo-Kähler structure determined by the Hermitian form … wh…