Physics is in its development a major challenge to relate fields, this paper presents a proposal to relate classical fields of physics, ie the electric field, magnetic field and gravitational equations by time-dependent. The proposal begins with the work that determines the Cauchy-Riemann conditions for quaternions [1], and the determination of Laplace’s equation in four dimensions[3], it was possible to determine mathematical components important to make the couplings of classical fields discussed above
AbstractFollowing an introduction discussing some properties of maps Q → Q and Q × Q → Q, where Q de...
Quaternion space and its respective Quaternion Relativity (it also may be called as Rotational Relat...
Quaternion space and its respective Quaternion Relativity (it also may be called as Rotational Relat...
The present work shows a coupling of electrical and gravitational fields through Cauchy-Riemann cond...
The paper aims to adopt the complex quaternion and octonion to formulate the field equations for ele...
The object of the thesis is to show that the quaternion algebra can be applied successfully to the d...
In this paper, we use four-dimensional quaternionic algebra to describing space-time field equations...
The paper aims to adopt the complex octonion to formulate the angular momentum, torque, and force et...
AbstractWe develop quaternionic analysis using as a guiding principle representation theory of vario...
Summary: "An analysis of covariant derivatives of vectors in quaternion (Q-) spaces, performed using...
ABSTRACT: Defining the quaternion in terms of Pauli spin matrices we have reformulated the generaliz...
In this work, we attempt to describe the classical physical fields of gravity, electromag-netism, an...
Quaternion space and its respective Quaternion Relativity (it also may be called as Rotational Relat...
William Rowan Hamilton invented the quaternions in 1843, in his effort to construct hypercomplex num...
Quaternion space and its respective Quaternion Relativity (it also may be called as Rotational Relat...
AbstractFollowing an introduction discussing some properties of maps Q → Q and Q × Q → Q, where Q de...
Quaternion space and its respective Quaternion Relativity (it also may be called as Rotational Relat...
Quaternion space and its respective Quaternion Relativity (it also may be called as Rotational Relat...
The present work shows a coupling of electrical and gravitational fields through Cauchy-Riemann cond...
The paper aims to adopt the complex quaternion and octonion to formulate the field equations for ele...
The object of the thesis is to show that the quaternion algebra can be applied successfully to the d...
In this paper, we use four-dimensional quaternionic algebra to describing space-time field equations...
The paper aims to adopt the complex octonion to formulate the angular momentum, torque, and force et...
AbstractWe develop quaternionic analysis using as a guiding principle representation theory of vario...
Summary: "An analysis of covariant derivatives of vectors in quaternion (Q-) spaces, performed using...
ABSTRACT: Defining the quaternion in terms of Pauli spin matrices we have reformulated the generaliz...
In this work, we attempt to describe the classical physical fields of gravity, electromag-netism, an...
Quaternion space and its respective Quaternion Relativity (it also may be called as Rotational Relat...
William Rowan Hamilton invented the quaternions in 1843, in his effort to construct hypercomplex num...
Quaternion space and its respective Quaternion Relativity (it also may be called as Rotational Relat...
AbstractFollowing an introduction discussing some properties of maps Q → Q and Q × Q → Q, where Q de...
Quaternion space and its respective Quaternion Relativity (it also may be called as Rotational Relat...
Quaternion space and its respective Quaternion Relativity (it also may be called as Rotational Relat...