We investigate minimal surfaces in products of two-spheres S2p xS2p, with the neutral metric given by (g; g). Here S2pR p; 3 p, and g is the induced metric on the sphere. We compute all totally geodesic surfaces and we give a relation between minimal surfaces and the solutions of the Gordon equations. Finally, in some cases we give a topological classification of compact minimal surfaces.
- minimal surfaces
- neutral metrics
- Product of 2-real space forms
- totally geodesic surfaces