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   <subfield code="a">Commutativity of Cho and structure Jacobi operators of a real hypersurface in a complex projective space</subfield>
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   <subfield code="a">We consider real hypersurfaces $$M$$ M in complex projective space equipped with both the Levi-Civita and generalized Tanaka-Webster connections. For any non-null constant $$k$$ k and any vector field $$X$$ X tangent to $$M$$ M , we can define an operator on $$M$$ M , $$F_X^{(k)}$$ F X ( k ) , related to both connections. We study commutativity problems of these operators and the structure Jacobi operator of $$M$$ M .</subfield>
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