Ether in Biquaternionic Presentation: A Study of Its Density and Characteristics
3Ether in Biquaternionic Presentation: A Study of Its Density and Characteristics
Layman Abstract : This study looks at ether, an old scientific idea describing a subtle invisible medium filling space, but it uses a modern mathematical model called biquaternions (a type of complex math) to describe how it works. The researchers describe ether as a special combined electric and gravitational field (called an EGM field).
In this model:
Ether density (how "thick" or "dense" the ether is) relates to the field's strength.
Electric and gravitational forces are connected through this ether field.
The equations they use are a generalized version of Maxwell's equations (which normally describe electromagnetism).
The study also shows that these EGM waves (combined electric-gravitational waves) can behave like shock waves, similar to sound waves from a supersonic jet. These waves even have a longitudinal component, meaning they can vibrate along their direction of travel — something unusual for light waves.
The researchers also propose that the basic forces of nature, including gravity and electromagnetism, could be unified in this system, and they introduce some new possible forces to investigate. They even suggest a new way to understand atoms, using math similar to how musical scales are built.
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Original Abstract : This study explore the concept of ether within the framework of biquaternionic representation and understanding its density and fundamental characteristics. The biquaternionic model of the ether is presented as electro-gravimagnetic field, the state of which is described by the EGM strength biquaternion. Its complex scalar part determines the density of the ether, and the complex vector part characterizes the strength of the electric and gravimagnetic fields. The biquaternion gradient of the EGM strength biquaternion determines the biquaternion of EGM charge-current, which contains in the scalar part the electric charge and gravitational mass, and the vector part is formed by electric and gravimagnetic currents. This biquaternion wave equation (biwave Eq) is generalization of Maxwell equations. This hyperbolic wave equation also describes shock electromagnetic waves. Conditions on jumps of the EGM-field intensity vectors on the shock wave fronts are presented. The presence of a longitudinal component of EGM-waves, associated with the density of the EGM field, is shown. Examples of longitudinal EGM waves as solutions of the ether equation are given.
The field’s analogue of the three Newton’s laws are presented in form of biwave equations. Representations of biquaternion of photons and elementary atoms are obtained as partial stationary solutions of biwave equations with a fixed oscillation frequency. The presence of a gravitational component of the EGM field of the photon is shown, which explains the light pressure.
A field analogue of Newton's second law is presented as a biquaternion generalization of the Dirac system of equations. It describes the transformation of the EGM charge-current biquaternion under the influence of an external EGM field. It contains, in addition to all known physical forces, a number of new forces that are proposed for discussion and experimental verification. The biquaternion representation of Newton's third law of action and reaction in the scalar part is a well-known analogue of Bettie’s law on the power of forces acting on EGM charges and currents. Using the biquaternion model of the atom, a periodic system of atoms is constructed based on the structure of a simple musical scale.
View Book: https://doi.org/10.9734/bpi/mcsru/v3/4455
#Biquaternion_wave #electro_gravimagnetic_field #Betti's_law #complex_vector #bigradients