The duality principle for Osserman algebraic curvature tensors

Author:

Nikolayevsky Y.ORCID,Rakić Z.

Funder

ARC

Serbian Ministry of Education and Science

Publisher

Elsevier BV

Subject

Discrete Mathematics and Combinatorics,Geometry and Topology,Numerical Analysis,Algebra and Number Theory

Reference16 articles.

1. Quasi-special Osserman manifolds;Andrejić;Filomat,2014

2. Duality principle and special Osserman manifolds;Andrejić;Publ. Inst. Math. (Beograd) (N.S.),2013

3. On the duality principle in pseudo-Riemannian Osserman manifolds;Andrejić;J. Geom. Phys.,2007

4. On some aspects of duality principle;Andrejić;Kyoto J. Math.,2015

5. Equivalence between the Osserman condition and the Rakic̀ duality principle in dimension 4;Brozos-Vázquez;J. Geom. Phys.,2012

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1. The orthogonality principle for Osserman manifolds;Acta Mathematica Hungarica;2024-06

2. The Jacobi-orthogonality in indefinite scalar product spaces;Publications de l'Institut Mathematique;2024

3. Two-Root Riemannian Manifolds;Mediterranean Journal of Mathematics;2023-02-09

4. The proportionality principle for Osserman manifolds;Journal of Geometry and Physics;2022-06

5. On quasi-Clifford Osserman curvature tensors;Filomat;2019

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