On Walker 4-Manifolds with Pseudo Bi-Hermitian Structures
Loading...
Date
2019
Authors
Turanli, Sibel
Journal Title
Journal ISSN
Volume Title
Publisher
TÜBİTAK Scientific & Technological Research Council Turkey
Open Access Color
OpenAIRE Downloads
OpenAIRE Views
Abstract
(M-2n, g(w), D) is a 4-dimensional Walker manifold and this triple is also a pseudo-Riemannian manifold (M-2n, g(w)) of signature (+ + - -) (or neutral), which is admitted a field of null 2-plane. In this paper, we consider bi-Hermitian structures (phi(1), phi(2)) on 4-dimensional Walker manifolds. We discuss when these structures are integrable and when the bi-Kahler forms are symplectic.
Description
Keywords
Almost Complex Structures, Symplectic Structures, Almost Hermitian and Kähler Structures, Pseudobi-Hermitian Structures, Walker Manifold
Fields of Science
Citation
WoS Q
Q2
Scopus Q
Q2
Source
Turkish Journal of Mathematics
Volume
43
Issue
5
Start Page
2299
End Page
2307