The classification of left-invariant para-Kähler structures on simply connected four-dimensional Lie groups

Articles in the same Issue

1. The classification of left-invariant para-Kähler structures on simply connected four-dimensional Lie groups
2. On the Hermitian structures of the sequence of tangent bundles of an affine manifold endowed with a Riemannian metric
3. Deformation theory of holomorphic Cartan geometries, II
4. On a k-th Gauduchon almost Hermitian manifold
5. Polystable bundles and representations of their automorphisms
6. On Cosymplectic Dynamics I
7. On the characterization of rational homotopy types and Chern classes of closed almost complex manifolds
8. Cauchy-Riemann ̄∂-equations with some applications
9. Pluricanonical Maps and the Fujita Conjecture
10. On LCK solvmanifolds with a property of Vaisman solvmanifolds
11. On the continuity of Weil-Petersson volumes of the moduli space weighted points on the projective line
12. An a priori C⁰-estimate for the Fu-Yau equation on compact almost astheno-Kähler manifolds
13. Almost-complex invariants of families of six-dimensional solvmanifolds
14. Stratification of singular hyperkähler quotients
15. Minimal surfaces with non-trivial geometry in the three-dimensional Heisenberg group
16. On Degenerate 3-(α, δ)-Sasakian Manifolds
17. Hyperkähler geometry of rational curves in twistor spaces
18. Properties of Critical Points of the Dinew-Popovici Energy Functional