Higher-dimensional Osserman metrics with non-nilpotent Jacobi operators-Reference-Cited by-同舟云学术

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Higher-dimensional Osserman metrics with non-nilpotent Jacobi operators

Published:2011-02-26 Issue:1 Volume:156 Page:151-163
ISSN:0046-5755
Container-title:Geometriae Dedicata
language:en
Short-container-title:Geom Dedicata

Author:

Calviño-Louzao E.,García-Río E.,Gilkey P.,Vázquez-Lorenzo R.

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology

Link

http://link.springer.com/content/pdf/10.1007/s10711-011-9595-y.pdf

Reference30 articles.

1. Blažić N., Bokan N., Gilkey P.: A note on Osserman Lorentzian manifolds. Bull. Lond. Math. Soc. 29, 227–230 (1997)

2. Blažić N., Bokan N., Rakić Z.: Osserman pseudo-Riemannian manifolds of signature (2, 2). J. Aust. Math. Soc. 71, 367–395 (2001)

3. Brozos-Vázquez M., García-Río E., Gilkey P.: Relating the curvature tensor and the complex Jacobi operator of an almost Hermitian manifold. Adv. Geom. 8, 353–365 (2008)

4. Brozos-Vázquez, M., García-Río, E., Gilkey, P., Nikčević, S., Vázquez-Lorenzo, R.: The Geometry of Walker Manifolds, Synthesis Lectures on Mathematics and Statistics 5. Morgan & Claypool Publ. (2009)

5. Calviño-Louzao E., García-Río E., Gilkey P., Vázquez-Lorenzo R.: The geometry of modified Riemannian extensions. Proc. R. Soc. A 465, 2023–2040 (2009)

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1. Walker Osserman Metric of Signature (3, 3);STEAM-H: Science, Technology, Engineering, Agriculture, Mathematics & Health;2018

2. Paraquaternionic CR-Submanifolds;Geometry of Cauchy-Riemann Submanifolds;2016

3. Projective affine Osserman curvature models;Journal of Fixed Point Theory and Applications;2014-12

4. Affine projective Osserman structures;Classical and Quantum Gravity;2013-07-03

5. Applications of Affine and Weyl Geometry;Synthesis Lectures on Mathematics and Statistics;2013-05-21

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