Results 81 to 90 of about 643 (100)

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

Solvmanifolds

1997
Aleksy Tralle, John Oprea
openaire   +1 more source

Presentations of Solvmanifolds

American Journal of Mathematics, 1972
openaire   +1 more source

Holonomy groups of compact flat solvmanifolds

Geometriae Dedicata, 2020
Alejandro Tolcachier
exaly  

Compact solvmanifolds

1977
openaire   +1 more source

The least number, of n-periodic points of a self-map of a solvmanifold, can be realised by a smooth map

Topology and Its Applications, 2011
Jerzy Jezierski
exaly  

New pseudo Einstein metrics on Einstein solvmanifolds

Manuscripta Mathematica, 2020
Zaili Yan
exaly  

Cohomology of solvable lie algebras and solvmanifolds

Mathematical Notes, 2005
Dmitry V Millionshchikov
exaly  

Einstein solvmanifolds attached to two-step nilradicals

Mathematische Zeitschrift, 2011
Yuri A Nikolayevsky
exaly  

A Pseudo-Kähler Structure on a Nontoral Compact Complex Parallelizable Solvmanifold

Geometriae Dedicata, 2005
exaly