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A number of wave centers (K) form the core of the particle, resulting in a standing wave formation from the combination of in-waves and out-waves.
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An example of this increase is shown below with 2 wave centers.Įnergy is represented by two waves: an in-wave and an out-wave. The number of wave centers (K) determines the radius and increased wave amplitude, so the particle energy can be calculated based on K as the only variable. This changes the number of wavelengths (n) before standing waves transition back to traveling waves (particle radius). When wave centers combine – stable at the node of a standing wave – the volume being measured changes. The volume is spherical based on the particle’s radius, which is the transition point from standing waves back to traveling waves.
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These wave centers reflect longitudinal waves, creating standing waves of energy. It assumes that particles consist of a certain number of wave centers (considered a fundamental particle – possibly the neutrino). The Longitudinal Energy Equation begins with the fundamental equation for calculating energy in a volume: Particle mass is energy without consideration of wave speed (c), found naturally as c 2 in the Longitudinal Energy Equation but not in the classical form. Particle MassĪlthough rest energy is expressed in both classical constant format and wave constant format, mass is an example of why the wave constant form is the real description and true constants. * The neutrino’s (E v) can be further derived but is used for readability. K: the number of wave centers at the particle core reflecting longitudinal waves to become standing waves.
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