Abstract
By using the notion of Fischer-Marsden Equation on real hypersurfaces in the complex quadric Qm=SOm+2/SO2SOm, we can assert that there does not exist a non-trivial solution (g,ν) of Fischer-Marsden Equation on real hypersurfaces with isometric Reeb flow in the complex quadric Qm. Next as an application we also show that there does not exist a non-trivial solution (g,ν) of the Fischer-Marsden Equation on contact real hypersurfaces in the complex quadric Qm. Consequently, the Fischer-Marsden conjecture is true on these two kinds of real hypersurfaces in the complex quadric Qm.
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