Classic techniques have been established to characterize SO(N) using the N-dimen-sional Euler’s theorem and the Cayley transform. These techniques provide separate descriptions of N-dimensional orientation in terms of the constituent principal rota-tions or a minimum-parameter representation. The two descriptions can be linked by the canonical form of the extended Rodrigues parameters. This form is developed into a minimum-parameter representation that directly links to the principal rotations. The new representation can be solved analytically for N = 3 and numerically for higher dimensions. The new parameters represent a projection of the principal rotations onto the planes formed by the body coordinates
A 4D rotation can be decomposed into a left- and a right-isoclinic rotation. This decomposition, kno...
This chapter deals with the different approaches for describing the rotational coordinates in spatia...
The final publication is available at link.springer.comA 4D rotation can be decomposed into a left- ...
The purpose of this paper is to show that the mathematical treatment of three-dimensional rotations ...
The parameterization of rotation is the subject of continuous research and development in many theor...
The parameterization of rotation is the subject of continuous research and development in many theor...
The parameterization of rotation is the subject of continuous research and development in many theor...
The parameterization of rotation is the subject of continuous research and development in many theor...
The parameterization of rotation is the subject of continuous research and development in many theor...
The parameterization of rotation is the subject of continuous research and development in many theor...
Orientations and rotations in n-dimensional real Euclidean spaces (Rn) are represented by proper ort...
Due to the character of the original source materials and the nature of batch digitization, quality ...
The parameterization of rotations is a central topic in many theoretical and applied fields such as ...
Abstract: The perspective-n-point (PnP) problem is of fundamental importance in computer vision. A ...
ABSTRACT. A 4D rotation can be decomposed into a left-isoclinic and a right-isoclinic rotation. This...
A 4D rotation can be decomposed into a left- and a right-isoclinic rotation. This decomposition, kno...
This chapter deals with the different approaches for describing the rotational coordinates in spatia...
The final publication is available at link.springer.comA 4D rotation can be decomposed into a left- ...
The purpose of this paper is to show that the mathematical treatment of three-dimensional rotations ...
The parameterization of rotation is the subject of continuous research and development in many theor...
The parameterization of rotation is the subject of continuous research and development in many theor...
The parameterization of rotation is the subject of continuous research and development in many theor...
The parameterization of rotation is the subject of continuous research and development in many theor...
The parameterization of rotation is the subject of continuous research and development in many theor...
The parameterization of rotation is the subject of continuous research and development in many theor...
Orientations and rotations in n-dimensional real Euclidean spaces (Rn) are represented by proper ort...
Due to the character of the original source materials and the nature of batch digitization, quality ...
The parameterization of rotations is a central topic in many theoretical and applied fields such as ...
Abstract: The perspective-n-point (PnP) problem is of fundamental importance in computer vision. A ...
ABSTRACT. A 4D rotation can be decomposed into a left-isoclinic and a right-isoclinic rotation. This...
A 4D rotation can be decomposed into a left- and a right-isoclinic rotation. This decomposition, kno...
This chapter deals with the different approaches for describing the rotational coordinates in spatia...
The final publication is available at link.springer.comA 4D rotation can be decomposed into a left- ...