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Main Authors: S.K Tiwari, Akhilesh Kumar Rai, C.P Maurya
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Published: Zenodo 2026
Online Access:https://doi.org/10.5281/zenodo.18803352
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author S.K Tiwari
Akhilesh Kumar Rai
C.P Maurya
author_facet S.K Tiwari
Akhilesh Kumar Rai
C.P Maurya
contents <p><span>In 1985 Matsumoto [6] discussed the properties of special hypersurface of Randers<br>space with </span><span></span><span>i </span><span>(x) = </span><span>&</span><span>i</span><span>b being the gradient of a scaler function b(x). He has considered a<br>hypersurface which is given by b(x)= constant. In this paper, we have considered the<br>hypersurface of Finsler space with Z-Shen square change of (α, β) metric of the same<br>equation b(x) = constant. The condition under which this hypersurface be a hyperplane<br>of the first or second kinds have been obtained. This hypersurface is not a hyperplane of<br>third kind.</span> </p>
format Recurso digital
id zenodo_https___doi_org_10_5281_zenodo_18803352
institution Zenodo
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publishDate 2026
publisher Zenodo
record_format zenodo
spellingShingle Hypersurface of a Finsler space with Z-Shen square change of (α, β) metric
S.K Tiwari
Akhilesh Kumar Rai
C.P Maurya
<p><span>In 1985 Matsumoto [6] discussed the properties of special hypersurface of Randers<br>space with </span><span></span><span>i </span><span>(x) = </span><span>&</span><span>i</span><span>b being the gradient of a scaler function b(x). He has considered a<br>hypersurface which is given by b(x)= constant. In this paper, we have considered the<br>hypersurface of Finsler space with Z-Shen square change of (α, β) metric of the same<br>equation b(x) = constant. The condition under which this hypersurface be a hyperplane<br>of the first or second kinds have been obtained. This hypersurface is not a hyperplane of<br>third kind.</span> </p>
title Hypersurface of a Finsler space with Z-Shen square change of (α, β) metric
url https://doi.org/10.5281/zenodo.18803352