Multiply CR-Warped Product Statistical Submanifolds of a Holomorphic Stastistical Space Form

28/10/2015
Publication GSI2015
OAI : oai:www.see.asso.fr:11784:14282
DOI : http://dx.doi.org/10.1007/978-3-319-25040-3_29You do not have permission to access embedded form.

Résumé

In this article, we derive an inequality satisfied by the squared norm of the imbedding curvature tensor of Multiply CR-warped product statistical submanifolds N of holomorphic statistical space forms M. Furthermore, we prove that under certain geometric conditions, N and M become Einstein.

Multiply CR-Warped Product Statistical Submanifolds of a Holomorphic Stastistical Space Form

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        <identifier identifierType="DOI">10.23723/11784/14282</identifier><creators><creator><creatorName>Michel Boyom</creatorName></creator><creator><creatorName>Jamali Mohammed</creatorName></creator><creator><creatorName>Hasan Shahid</creatorName></creator></creators><titles>
            <title>Multiply CR-Warped Product Statistical Submanifolds of a Holomorphic Stastistical Space Form</title></titles>
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        <publicationYear>2015</publicationYear>
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In this article, we derive an inequality satisfied by the squared norm of the imbedding curvature tensor of Multiply CR-warped product statistical submanifolds N of holomorphic statistical space forms M. Furthermore, we prove that under certain geometric conditions, N and M become Einstein.

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