•  
  •  
 

Turkish Journal of Mathematics

Authors

SİBEL TURANLI

DOI

10.3906/mat-1902-68

Abstract

$\left(M_{2n},g^w,D\right)$ is a 4-dimensional Walker manifold and this triple is also a pseudo-Riemannian manifold $\left(M_{2n},g^w\right)$ of signature $(++--$) (or neutral), which is admitted a field of null 2-plane. In this paper, we consider bi-Hermitian structures $({\varphi }_1,{\ \varphi }_2)$ on 4-dimensional Walker manifolds. We discuss when these structures are integrable and when the bi-Kahler forms are symplectic.

First Page

2299

Last Page

2307

Included in

Mathematics Commons

Share

COinS