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New Method in Calculating Schumann Resonances and Finding Octave relationship between the Schumann Resonances Using Electromagnetic Wave Octaves
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There are different numerical models, such as the transmission-line
matrix model or partially uniform knee model used to predict Schumann
radiation. This report introduces a new method build on the previously
stated idea of locating Schumann resonances on a single particle's
radiation pattern using a Golden ratio. In addition, this different
prediction method for Schumann resonances derived from the first
principle fundamental physics combining both particle radiation patterns
and the mathematical concept of the Golden ratio spiral that expands at
the rate of Golden ratio. Moreover, extending the idea of ratios to a
specific ratio called octaves used in standing waves that identify the
identical sounding notes with different frequencies. Knowing the value
of initial Schumann resonant frequency, this method allows us to predict
the magnitude of other Schumann resonances on the radiation pattern of a
single accelerated charged particle conveniently. In addition, it also
allows us to find and match Schumann resonances that are on the same
radiation lobe, which is named electromagnetic Schumann octaves.
Furthermore, it is important to find Schumann octaves as they propagate
in the same direction and have a higher likelihood of wave interference.
Title: New Method in Calculating Schumann Resonances and Finding Octave relationship between the Schumann Resonances Using Electromagnetic Wave Octaves
Description:
There are different numerical models, such as the transmission-line
matrix model or partially uniform knee model used to predict Schumann
radiation.
This report introduces a new method build on the previously
stated idea of locating Schumann resonances on a single particle's
radiation pattern using a Golden ratio.
In addition, this different
prediction method for Schumann resonances derived from the first
principle fundamental physics combining both particle radiation patterns
and the mathematical concept of the Golden ratio spiral that expands at
the rate of Golden ratio.
Moreover, extending the idea of ratios to a
specific ratio called octaves used in standing waves that identify the
identical sounding notes with different frequencies.
Knowing the value
of initial Schumann resonant frequency, this method allows us to predict
the magnitude of other Schumann resonances on the radiation pattern of a
single accelerated charged particle conveniently.
In addition, it also
allows us to find and match Schumann resonances that are on the same
radiation lobe, which is named electromagnetic Schumann octaves.
Furthermore, it is important to find Schumann octaves as they propagate
in the same direction and have a higher likelihood of wave interference.
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