2010Maǧallaẗ ǧāmiʻaẗ Karbalāʼ/Maǧallaẗ ǧāmiʻaẗ karbalāʼRequires access

Uniform Relative Reciprocal Velocity in Lorentz -Einstein Transformations

F. A. Al-Bassam

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Abstract

The relative dimension velocity were converted to the relative time velocity in all equations by using the reciprocal of the velocity that equal to the negative of time velocity. The equations of the relative time velocity of two moving partic les are in the same and opposite direction. The resultant of time velocity of two moving particles travel with right and less right angle ,while the resultant of time velocity in three-components. The relative uniform translational and rotational time velocities are derived from the known dimensi on velocity equations. The Lorentz- Einstein transformations are converted by the principle form ula(reciprocal ). In addition to, the classical relative of elapsed time was produced in a differen t directions of two moving particles, so that the time values was postulate to verify the time o f moving one particle or more. The new relative reciprocal equations give an obvious and complementary idea about the classical relative motion, whenever the special relativity o f moving particles with very high time velocities are also verified. Key wards : reciprocal, relative, velocity, Lorentz- Einstein transformation, translation, rotation.

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What this paper is about

The relative dimension velocity were converted to the relative time velocity in all equations by using the reciprocal of the velocity that equal to the negative of time velocity. The equations of the relative time velocity of two moving partic les are in the same and opposite direction. The resultant of time velocity of two moving particles travel with right and less right angle ,while the resultant of time velocity in three-components. The relative uniform translational and rotational time velocities are derived from the known dimensi on velocity equations. The Lorentz- Einstein transformations are converted by the principle form ula(reciprocal ). In addition to, the classical relative of elapsed time was produced in a differen t directions of two moving particles, so that the time values was postulate to verify the time o f moving one particle or more. The new relative reciprocal equations give an obvious and complementary idea about the classical relative motion, whenever the special relativity o f moving particles with very high time velocities are also verified. Key wards : reciprocal, relative, velocity, Lorentz- Einstein transformation, translation, rotation.

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Available abstract

The relative dimension velocity were converted to the relative time velocity in all equations by using the reciprocal of the velocity that equal to the negative of time velocity. The equations of the relative time velocity of two moving partic les are in the same and opposite direction. The resultant of time velocity of two moving particles travel with right and less right angle ,while the resultant of time velocity in three-components. The relative uniform translational and rotational time velocities are derived from the known dimensi on velocity equations. The Lorentz- Einstein transformations are converted by the principle form ula(reciprocal ). In addition to, the classical relative of elapsed time was produced in a differen t directions of two moving particles, so that the time values was postulate to verify the time o f moving one particle or more. The new relative reciprocal equations give an obvious and complementary idea about the classical relative motion, whenever the special relativity o f moving particles with very high time velocities are also verified. Key wards : reciprocal, relative, velocity, Lorentz- Einstein transformation, translation, rotation.

Key concepts: Relative velocity, Reciprocal, Lorentz transformation, Velocity-addition formula, Theory of relativity, One-way speed of light, Physics, Classical mechanics

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