@article{article_289629, title={Seiberg Witten Equations on Dimensional Hyperbolic Spaces}, journal={Anadolu University Journal of Science and Technology B - Theoretical Sciences}, volume={5}, pages={34–48}, year={2017}, DOI={10.20290/aubtdb.289629}, author={Eker, Serhan and Bulut, Şenay and Değirmenci, Nedim}, keywords={Seiberg Witten equations,Hiperbolik space,Curvature equation,Spinor,Self Duality}, abstract={
Seiberg Witten equations, which are used to investigate the
structure of dimensional manifds, consist of two equations. The first item is Dirac equation and the
latter is Curvature equation. According
to choosing of the self duality concept, the generalized of these
equations were done in higher dimensions [1,2,6,9]. In this paper, at first the classical Seiberg Witten
equations are written on dimensional Hiperbolic space. Then, the generalized Seiberg Witten equations
are written on dimensional Hiperbolic space by using the method given
in [1].