RATIKANTA BEHERA

Dr. RATIKANTA BEHERA

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Research Focus & Metrics

Academic Career Length

14Years (2013-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 September 2018 in Applied and Computational Harmonic Analysis
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Journal Article
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RBRATIKANTA BEHERA
RATIKANTA BEHERA
SMSylvain Meignen
Sylvain Meignen
TOThomas Oberlin
Thomas Oberlin

27 October 2016 in Linear and Multilinear Algebra
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Journal Article
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RBRATIKANTA BEHERA
RATIKANTA BEHERA
DMDebasisha Mishra
Debasisha Mishra
The notion of the Moore–Penrose inverse of tensors with the Einstein product was introduced, very recently. In this paper, we further elaborate on this theory by producing a few characterizations of different generalized inverses of tensors. A new method to compute the Moore–Penrose inverse of tensors is proposed. Reverse order laws for several generalized inverses of tensors are also presented. In addition to these, we discuss general solutions of multilinear systems of tensors using such theory.

29 October 2019 in Computational and Applied Mathematics
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Journal Article
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JSJajati Keshari Sahoo
Jajati Keshari Sahoo
RBRATIKANTA BEHERA
RATIKANTA BEHERA
Predrag S. StanimirovicPredrag S. Stanimirovic
Predrag S. Stanimirovic
Vasilios N. KatsikisVasilios N. Katsikis
Vasilios N. Katsikis
HMHaifeng Ma
Haifeng Ma

26 October 2020 in Results in Mathematics
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RBRATIKANTA BEHERA
RATIKANTA BEHERA
GMGayatri Maharana
Gayatri Maharana
JSJajati Keshari Sahoo
Jajati Keshari Sahoo

2 August 2018 in Linear and Multilinear Algebra
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Journal Article
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Krushnachandra PanigrahyKrushnachandra Panigrahy
Krushnachandra Panigrahy
RBRATIKANTA BEHERA
RATIKANTA BEHERA
DMDebasisha Mishra
Debasisha Mishra
Reverse-order law for the Moore–Penrose inverses of tensors is useful in the field of multilinear algebra. In this paper, we first prove some more identities involving the Moore–Penrose inverses of tensors. We then obtain a few necessary and sufficient conditions of the reverse-order law for the Moore–Penrose inverses of tensors via the Einstein product.

7 August 2020 in Numerical Linear Algebra with Applications
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RBRATIKANTA BEHERA
RATIKANTA BEHERA
ANAshish Kumar Nandi
Ashish Kumar Nandi
JSJajati Keshari Sahoo
Jajati Keshari Sahoo