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Characterizations of the Frame Bundle Admitting Metallic Structures on Almost Quadratic ϕ-Manifolds
by
Alam, Teg
, De, Uday Chand
, Khan, Mohammad Nazrul Islam
in
2-Form
/ almost quadratic ϕ-structure
/ diagonal lift
/ frame bundle
/ Manifolds
/ Mathematical analysis
/ metallic structure
/ Partial differential equations
/ Tensors
2023
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Characterizations of the Frame Bundle Admitting Metallic Structures on Almost Quadratic ϕ-Manifolds
by
Alam, Teg
, De, Uday Chand
, Khan, Mohammad Nazrul Islam
in
2-Form
/ almost quadratic ϕ-structure
/ diagonal lift
/ frame bundle
/ Manifolds
/ Mathematical analysis
/ metallic structure
/ Partial differential equations
/ Tensors
2023
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Do you wish to request the book?
Characterizations of the Frame Bundle Admitting Metallic Structures on Almost Quadratic ϕ-Manifolds
by
Alam, Teg
, De, Uday Chand
, Khan, Mohammad Nazrul Islam
in
2-Form
/ almost quadratic ϕ-structure
/ diagonal lift
/ frame bundle
/ Manifolds
/ Mathematical analysis
/ metallic structure
/ Partial differential equations
/ Tensors
2023
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Characterizations of the Frame Bundle Admitting Metallic Structures on Almost Quadratic ϕ-Manifolds
Journal Article
Characterizations of the Frame Bundle Admitting Metallic Structures on Almost Quadratic ϕ-Manifolds
2023
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Overview
In this work, we have characterized the frame bundle FM admitting metallic structures on almost quadratic ϕ-manifolds ϕ2=pϕ+qI−qη⊗ζ, where p is an arbitrary constant and q is a nonzero constant. The complete lifts of an almost quadratic ϕ-structure to the metallic structure on FM are constructed. We also prove the existence of a metallic structure on FM with the aid of the J˜ tensor field, which we define. Results for the 2-Form and its derivative are then obtained. Additionally, we derive the expressions of the Nijenhuis tensor of a tensor field J˜ on FM. Finally, we construct an example of it to finish.
Publisher
MDPI AG
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