Results 61 to 70 of about 89 (80)

Curvatures on Vaisman solvmanifolds

Kodai Mathematical Journal
A locally conformal Kähler manifold \((M^{2n}, g, J)\) is called a Vaisman manifold if its Lee form is parallel with respect to the Levi-Civita connection \(\nabla \) of the metric \(g\). Denote \(H\) the \((2n+1)\)-dimensional Heisenberg Lie group and \(\Gamma \) a lattice in \(H\). A Kodaira-Thurston manifold is a nilmanifold \(S^1 \times \Gamma /H\).
openaire   +2 more sources

Splitting Theorems and the Structure of Solvmanifolds

The Annals of Mathematics, 1970
Auslander, Louis, Tolimieri, Richard
openaire   +1 more source

Weyl-Einstein structures on conformal solvmanifolds

Geometriae Dedicata, 2022
Andrei Moroianu, Viviana Del Barco
exaly  

The Ricci flow on solvmanifolds of real type

Advances in Mathematics, 2019
Ramiro Lafuente, Christoph Bohm
exaly  

Model solvmanifolds for Lefschetz and Nielsen theories

Quaestiones Mathematicae, 2002
Philip R Heath
exaly  

SKT and tamed symplectic structures on solvmanifolds

Tohoku Mathematical Journal, 2015
Luigi Vezzoni, Anna Fino, Hisashi Kasuya   +2 more
exaly  

Fibre Techniques in Nielsen Periodic Point Theory On Solvmanifolds III: Calculations

Quaestiones Mathematicae, 2002
Philip R Heath
exaly  

Fibre techniques in Nielsen periodic point theory on nil and solvmanifolds I

Topology and Its Applications, 1997
Philip R Heath
exaly  

INFRA-SOLVMANIFOLDS OF Sol14

Journal of the Korean Mathematical Society, 2015
Kyung Bai Lee
exaly  

Compact solvmanifolds

1977
openaire   +1 more source