For three-dimensional directional data consisting of a sample of axes ($X_{i}$) together with a corresponding sample of perpendicular axes ($Z_{i}$), a least-squares procedure is proposed for finding the mean X axis and the mean Z axis. The criterion of best-fit used takes into account the implicit interdependence of the X and Z orientations and therefore yields mean X and Z directions which are themselves orthogonal. The method is applicable to many varieties of geological data which are of orthogonal type, e.g., "paired" field measurements of fold axes and normals to bedding planes
Sets of displacements of corresponding points between a first image and a second and third image are...
This paper proposes a new statistical model for symmetric axial directional data in dimension p. Thi...
The motion of an object in three-dimensional space can be described and measured in terms of its loc...
For three-dimensional directional data consisting of a sample of axes ($X_{i}$) together with a corr...
Many data in structural geology consist of directions and axes. Different directional measurements a...
The application of statistical methods for determining the areas of animal orientation and navigatio...
In many of the natural and physical sciences, measurements are directions, either in two or three di...
I have proposed three techniques for three dimensional strain analysis, that is, the orthogonal aver...
A linearar algebraic approach can be helpful in the computation, interpretation, teaching and unders...
AbstractInformation being dealt with in micro-mechanics is massive. Most of them are directional dat...
<p>(A) Q-Q linearised plot of the orientation field using a goodness of fit method. Data from a von ...
We encounter directional data in numerous application areas such as astronomy, biology or engineerin...
Two objects with homologous landmarks are said to be of the same shape if the configurations of land...
Regression analysis is a statistical technique for investigating and modeling the relationship betwe...
The analysis of directional data is an area of statistics concerned with observations collected init...
Sets of displacements of corresponding points between a first image and a second and third image are...
This paper proposes a new statistical model for symmetric axial directional data in dimension p. Thi...
The motion of an object in three-dimensional space can be described and measured in terms of its loc...
For three-dimensional directional data consisting of a sample of axes ($X_{i}$) together with a corr...
Many data in structural geology consist of directions and axes. Different directional measurements a...
The application of statistical methods for determining the areas of animal orientation and navigatio...
In many of the natural and physical sciences, measurements are directions, either in two or three di...
I have proposed three techniques for three dimensional strain analysis, that is, the orthogonal aver...
A linearar algebraic approach can be helpful in the computation, interpretation, teaching and unders...
AbstractInformation being dealt with in micro-mechanics is massive. Most of them are directional dat...
<p>(A) Q-Q linearised plot of the orientation field using a goodness of fit method. Data from a von ...
We encounter directional data in numerous application areas such as astronomy, biology or engineerin...
Two objects with homologous landmarks are said to be of the same shape if the configurations of land...
Regression analysis is a statistical technique for investigating and modeling the relationship betwe...
The analysis of directional data is an area of statistics concerned with observations collected init...
Sets of displacements of corresponding points between a first image and a second and third image are...
This paper proposes a new statistical model for symmetric axial directional data in dimension p. Thi...
The motion of an object in three-dimensional space can be described and measured in terms of its loc...