Yan Qi
Abstract
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let G be a nontrivial cyclic group of odd order. In the present paper, we will prove that the fourfold Whitney sum of the tangent bundle of real projective plane of any three dimensional nontrivial real G-representation is equivariantly a product bundle.
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let G be a nontrivial cyclic group of odd order. In the present paper, we will prove that the fourfold Whitney sum of the tangent bundle of real projective plane of any three dimensional nontrivial real G-representation is equivariantly a product bundle.
Key concepts: Tangent bundle, Equivariant map, Mathematics, Pure mathematics, Projective space, Tangent, Normal bundle, Projective plane