Amir Baghban ; Esmaeil Abedi
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A new class of almost complex structures on tangent bundle of a Riemannian manifold
cm:9481 -
Communications in Mathematics,
December 31, 2018,
Volume 26 (2018), Issue 2
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https://doi.org/10.2478/cm-2018-0010A new class of almost complex structures on tangent bundle of a Riemannian manifoldArticleAuthors: Amir Baghban

; Esmaeil Abedi
0000-0003-1061-9547##NULL
Amir Baghban;Esmaeil Abedi
In this paper, the standard almost complex structure on the tangent bunle of a Riemannian manifold will be generalized. We will generalize the standard one to the new ones such that the induced (0, 2)-tensor on the tangent bundle using these structures and Liouville 1-form will be a Riemannian metric. Moreover, under the integrability condition, the curvature operator of the base manifold will be classified.
Volume: Volume 26 (2018), Issue 2
Published on: December 31, 2018
Imported on: May 11, 2022
Keywords: [MATH]Mathematics [math]