Modeling the Proton and Resonances in Superfluid Vacuum Theory

This model represents the proton as a stable soliton vortex in an ideal superfluid vacuum, using the quantized superfluid equation with \( m = m_p \) (proton mass), \( v = c \) (speed of light), and \( n = 4 \). The mass energy is calculated as \( E_n = (m_p c^2 / 4) \times n \), where \( m_p c^2 = 938 \, \text{MeV} \), and the proton radius is \( r = (n \hbar c) / (m_p c^2) \) at \( n = 4 \), with \( \hbar c = 197.3 \, \text{MeV fm} \). Higher \( n \) values model proton-proton baryon resonances and the Higgs boson at \( n = 533 \). The table compares calculated mass energies and the proton radius with experimental values.

Particle	Quantum State (n)	Calculated Mass Energy (MeV)	Actual Mass Energy (MeV)	Calculated Radius (fm)