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A Study on Ricci Solitons in almost C(λ) Manifolds |
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PP: 83-88 |
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doi:10.18576/sjm/030206
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Author(s) |
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S. R. Ashoka,
C. S. Bagewadi,
Gurupadavva Ingalahalli,
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Abstract |
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We show that C(λ) manifold is cone if the Ricci Solitons (g,V,λ1), n3 is expanding and t -curvature tensor is zero where t
is a generalized curvature tensor and consists of Riemannian, Conformal, quasi-conformal, Conharmonic, Concircular, Pseudoprojetive,
Projective and M-Projective etc., curvature tensors. Also it is shown that Ricci Solitons of C(λ) manifolds are shrinking when
C−Bochner curvature tensor is Zero. |
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![](images/pix01.gif) |
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