Vector addition formula on a plane Euclidean surface is well known. In this paper we propose a vector addition formula on a spherical surface. Motion on a sphere (for example, the motion of an aircraft along the earth's surface) can be studied using this formula
We consider flows on a spherical surface and use a transformation to transport some well-known perio...
Spherical representation for satellite and earth motions allows a faster understanding and a more ef...
The equations of spherical trigonometry are derived via three dimensional rotation matrices. These i...
The translational addition theorems for the spherical scalar and vector wave functions are derived i...
AbstractNull space arguments are used to derive feasible structures for integration formulas on the ...
AbstractIt has been shown recently that cubature formulae for the unit sphere and for the unit ball ...
Introduction to "head to tail" vector addition in the geometric sense. This is then applied to an e...
Plane, vectors, unit vectors, angle, addition of two unit vectorsThis is a simple vector addition pr...
We will study some of the basic concepts about vectors various operations on vectors, their algebrai...
Many applications in geomathematics as well as bio-medical applications require the analysis of an u...
Starting from Hamilton's principle on a rotating sphere, we derive a series of successively more acc...
This paper deals with the general formulation of the problem of a rigid sphere rolling under gravity...
Mathematical model of rigid body motion on a rigid rough surface or structure in space is developed....
There are striking analogies between plane kinematics and spherical kinematics. For instance the the...
Explains how to use the triangle law and the parallelogram law to add vectors geometrically. Shows h...
We consider flows on a spherical surface and use a transformation to transport some well-known perio...
Spherical representation for satellite and earth motions allows a faster understanding and a more ef...
The equations of spherical trigonometry are derived via three dimensional rotation matrices. These i...
The translational addition theorems for the spherical scalar and vector wave functions are derived i...
AbstractNull space arguments are used to derive feasible structures for integration formulas on the ...
AbstractIt has been shown recently that cubature formulae for the unit sphere and for the unit ball ...
Introduction to "head to tail" vector addition in the geometric sense. This is then applied to an e...
Plane, vectors, unit vectors, angle, addition of two unit vectorsThis is a simple vector addition pr...
We will study some of the basic concepts about vectors various operations on vectors, their algebrai...
Many applications in geomathematics as well as bio-medical applications require the analysis of an u...
Starting from Hamilton's principle on a rotating sphere, we derive a series of successively more acc...
This paper deals with the general formulation of the problem of a rigid sphere rolling under gravity...
Mathematical model of rigid body motion on a rigid rough surface or structure in space is developed....
There are striking analogies between plane kinematics and spherical kinematics. For instance the the...
Explains how to use the triangle law and the parallelogram law to add vectors geometrically. Shows h...
We consider flows on a spherical surface and use a transformation to transport some well-known perio...
Spherical representation for satellite and earth motions allows a faster understanding and a more ef...
The equations of spherical trigonometry are derived via three dimensional rotation matrices. These i...