Add to ORKGFrame transformations between inertial observers can be conveniently analyzed by introducing a suitable set of projection operators, which represent an useful formalism for calculations. The properties of these operators are investigated in details. Finally it is shown that the condition of rotational invariance of a matrix around a fixed direction is described by the aid of such operators
General m-step rotation sequences are considered in which the k th rotation (k = 1, 2, ..., m) takes...
The motion of an observer relative to a fixed environment can be determined from a sequence of succe...
The motion of an observer relative to a fixed environment can be determined from a sequence of succe...
General frame transformations between inertial observers are simplified by imposing three kinematica...
The projector operator formalism is used to deduce the relationships between all the quantities invo...
The transformation of coordinates and time from an inertial frame to another inertial frame is obta...
Unlike the Lorentz transformation which replaces the Galilean transformation among inertial frames a...
This section describes the various reference frames and coordinate systems that are used to describe...
This section describes the various reference frames and coordinate systems that are used to describe...
Here we try to find “the best joints for carving up” the phenomenon of accelerated-motion so as to o...
The views and conclusions expressed in this document are those of the author and should not be inter...
As in classical mechanics, rotation in quantum mechanics is a transformation which deals with angula...
In this dissertation we explore several ways in which the concept of projections arise infinite fram...
This chapter deals with the different approaches for describing the rotational coordinates in spatia...
The Galilean transformation, relating the velocities of a particle observed in two different frames ...
General m-step rotation sequences are considered in which the k th rotation (k = 1, 2, ..., m) takes...
The motion of an observer relative to a fixed environment can be determined from a sequence of succe...
The motion of an observer relative to a fixed environment can be determined from a sequence of succe...
General frame transformations between inertial observers are simplified by imposing three kinematica...
The projector operator formalism is used to deduce the relationships between all the quantities invo...
The transformation of coordinates and time from an inertial frame to another inertial frame is obta...
Unlike the Lorentz transformation which replaces the Galilean transformation among inertial frames a...
This section describes the various reference frames and coordinate systems that are used to describe...
This section describes the various reference frames and coordinate systems that are used to describe...
Here we try to find “the best joints for carving up” the phenomenon of accelerated-motion so as to o...
The views and conclusions expressed in this document are those of the author and should not be inter...
As in classical mechanics, rotation in quantum mechanics is a transformation which deals with angula...
In this dissertation we explore several ways in which the concept of projections arise infinite fram...
This chapter deals with the different approaches for describing the rotational coordinates in spatia...
The Galilean transformation, relating the velocities of a particle observed in two different frames ...
General m-step rotation sequences are considered in which the k th rotation (k = 1, 2, ..., m) takes...
The motion of an observer relative to a fixed environment can be determined from a sequence of succe...
The motion of an observer relative to a fixed environment can be determined from a sequence of succe...