Add to ORKGSelected applications of the algebraic classification of tensors on Lorentzian manifolds of arbitrary dimension are discussed. We clarify some aspects of the relationship between invariants of tensors and their algebraic class, discuss generalization of Newman-Penrose and Geroch-Held-Penrose formalisms to arbitrary dimension and study an application of the algebraic classification to the case of quadratic gravity
It is well known that the Einstein tensor G for a Riemannian manifold defined by , R (alpha) (beta) ...
In the first part of this thesis, Kerr-Schild metrics and extended Kerr-Schild metrics are analyzed ...
This thesis is a study of geometric algebra and its applications to relativistic physics. Geometric ...
summary:Selected applications of the algebraic classification of tensors on Lorentzian manifolds of ...
summary:Selected applications of the algebraic classification of tensors on Lorentzian manifolds of ...
summary:Alignment classification of tensors on Lorentzian manifolds of arbitrary dimension is summar...
The Weyl tensor and the Ricci tensor can be algebraically classified in a Lorentzian spacetime of ar...
We consider higher dimensional Lorentzian spacetimes which are currently of interest in theoretical ...
summary:Alignment classification of tensors on Lorentzian manifolds of arbitrary dimension is summar...
The final publication is available at link.springer.com. http://link.springer.com/article/10.1007/s1...
The final publication is available at link.springer.com. http://link.springer.com/article/10.1007/s1...
The theory of General Relativity was formulated by Albert Einstein and introduced a set of equations...
Algebraically special gravitational fields are described using algebraic and differential invariants...
This is an author-created, un-copyedited version of an article accepted for publication in Classical...
This paper essentially deals with the classification of a symmetric tensor on a four‐dimensional Lor...
It is well known that the Einstein tensor G for a Riemannian manifold defined by , R (alpha) (beta) ...
In the first part of this thesis, Kerr-Schild metrics and extended Kerr-Schild metrics are analyzed ...
This thesis is a study of geometric algebra and its applications to relativistic physics. Geometric ...
summary:Selected applications of the algebraic classification of tensors on Lorentzian manifolds of ...
summary:Selected applications of the algebraic classification of tensors on Lorentzian manifolds of ...
summary:Alignment classification of tensors on Lorentzian manifolds of arbitrary dimension is summar...
The Weyl tensor and the Ricci tensor can be algebraically classified in a Lorentzian spacetime of ar...
We consider higher dimensional Lorentzian spacetimes which are currently of interest in theoretical ...
summary:Alignment classification of tensors on Lorentzian manifolds of arbitrary dimension is summar...
The final publication is available at link.springer.com. http://link.springer.com/article/10.1007/s1...
The final publication is available at link.springer.com. http://link.springer.com/article/10.1007/s1...
The theory of General Relativity was formulated by Albert Einstein and introduced a set of equations...
Algebraically special gravitational fields are described using algebraic and differential invariants...
This is an author-created, un-copyedited version of an article accepted for publication in Classical...
This paper essentially deals with the classification of a symmetric tensor on a four‐dimensional Lor...
It is well known that the Einstein tensor G for a Riemannian manifold defined by , R (alpha) (beta) ...
In the first part of this thesis, Kerr-Schild metrics and extended Kerr-Schild metrics are analyzed ...
This thesis is a study of geometric algebra and its applications to relativistic physics. Geometric ...