On a Hypersurface of a Conformal ?-Change

We have considered the conformal &#946; - change of the Finsler metric is given by L?= e<sup>&#963;</sup> f(L, &#946;), where &#963; is a function of x, &#946;(x,y) = b<sub>i</sub>(x)y<sup>i</sup> is a 1-form on the underlying Manifold M<sup>n</sup> and f(L, &#946;) is a homogeneous function of degree one in L and &#946;. In this paper, we have studied some properties of the hypersurface of a Conformal &#946; - change.

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Publication Details

Journal
International Journal of Science and Research (IJSR)
Published
2024-10-05
DOI
https://doi.org/10.21275/sr241028224338
Primary Topic
Algebraic and Geometric Analysis
Type
article
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article

On a Hypersurface of a Conformal ?-Change

S K Tiwari, Brijesh Kumar Maurya, C. P. Maurya
International Journal of Science and Research (IJSR)
Algebraic and Geometric Analysis
article

On a Hypersurface of a Conformal ?-Change

S K Tiwari, Brijesh Kumar Maurya, C. P. Maurya
article en

Abstract

We have considered the conformal &#946; - change of the Finsler metric is given by L?= e<sup>&#963;</sup> f(L, &#946;), where &#963; is a function of x, &#946;(x,y) = b<sub>i</sub>(x)y<sup>i</sup> is a 1-form on the underlying Manifold M<sup>n</sup> and f(L, &#946;) is a homogeneous function of degree one in L and &#946;. In this paper, we have studied some properties of the hypersurface of a Conformal &#946; - change.

International Journal of Science and Research (IJSR)Vol. 13(10)
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Openalex Percentile: Top 68%
Algebraic and Geometric Analysis
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On a Hypersurface of a Conformal ?-Change — S K Tiwari, Brijesh Kumar Maurya, et al. · International Journal of Science and Research (IJSR) (2024) | TGRS Research Map | TGRS