Armenian Transformation Equations
For Relativity

Hopar

100th Anniversary of the Special Relativity Theory

This Research done in Armenia 1968-1988, Translated from the Armenian Manuscript

Yerevan State University (Armenia), Byurakan Astrophysical Observatory (Armenia)

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Abstract

In our article, we derive a new transformation of relativity for inertial systems using the following guidelines:

1. We use vector notations to obtain new transformation equations in a general form.

2. In the process of deriving the general new transformation equations in vector form, we keep the term as well.

3. We add one more postulate to the existing two, to resolve ambiguity problems in the orientation of the inertial coordinate systems axes.

4. Newly obtained transformation equations need to satisfy the linear transformation fundamental laws.

5. Addition of velocities we calculate in two different ways: by linear superposition and by differentiation, and they need to coincide each other. If not, then we force them to match for obtaining the final relation between coefficients.

After using the above mentioned general guidelines, we obtain straight and inverse transformation equations named the Armenian transformation equations and they are expressed in two notations: by absolute relative velocity and by local relative velocity .

Armenian transformation equations are the replacement for the Lorentz transformation equations.