Results 91 to 100 of about 146 (116)

Integrable geodesic flows on the suspensions of toric automorphisms

open access: yes, 1999
For any toric automorphism A element of SL(n, Z) with only real eigenvalues a Riemannian metric with an integrable geodesic flow on the suspension of this automorphism is constructed.
Taimanov, I.A. (Institute of Mathematics, Novosibirsk (Russian Federation))   +2 more
core  

Fibre techniques in nielsen periodic point theory on solmanifolds III: Calculations

open access: yes, 2004
This third paper of the series gives the necessarily lengthy illustrations of the main results of the first two, delayed until now for reasons of space.
Keppelmann, Edward C., Heath, Philip R.
core  

Uniform distribution in solvmanifolds

open access: yesAdvances in Mathematics, 1971
Auslander, L., Brezin, J.
openaire   +2 more sources

SMALL COVER, INFRA-SOLVMANIFOLD AND CURVATURE

open access: yes
Kuroki, Shintaro, Yu, Li, Masuda, Mikiya
core   +1 more source

A six-dimensional compact symplectic solvmanifold without Kahler structures

open access: yes
FERNANDEZ, MARISA   +2 more
core  

Geometry on compact solvmanifolds

open access: yesGeometry on compact solvmanifolds
openaire  
Some of the next articles are maybe not open access.

VAISMAN STRUCTURES ON LCK SOLVMANIFOLDS

Tsukuba Journal of Mathematics, 2023
An LCK manifold is a Hermitian manifold \((M,g,J)\) such that the fundamental \(2\)-form \(\Omega\), defined by \(\Omega(X,Y)=g(X,JY)\), satisfies the condition \(d\Omega= \omega\wedge \Omega\) for a closed 1-form \(\omega\). An LCK manifold is said to be Vaisman if \(\omega\) is parallel.
Hiroshi Sawai
exaly   +3 more sources

FLOWS ON COMPACT SOLVMANIFOLDS

Mathematics of the USSR-Sbornik, 1985
Translation from Mat. Sb., Nov. Ser. 123(165), No.4, 549-558 (Russian) (1984; Zbl 0545.28013).
openaire   +3 more sources

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