On The Mass Spectrum of Elementary Particles in Unitary Quantum Theory
Creators
- 1. Department of Physics, Technical University, Leningradsky pr. 64, A-319, 125829, Moscow (Russian Federation)
- 2. Department of Mathematics, Technical University, Leningradsky pr. 64, A-319, 125829, Moscow (Russian Federation)
Description
The particle is represented by the wave packet in nonlinear space-time continuum. Because of dispersion, the packet periodically appears and disappears in movement and the envelope of the process coincides with the wave function. There was considered the partial differential equation of telegraph-type describing the motion of such wave packet in spherical coordinate space(r, θ, φ). There was constructed also the analytical solution u(r, θ, φ) of this equation and the integral of abs(grad(abs(u)2)) over all space was supposed being equal to the mass of the particle identified with the wave packet.The solution u(r, θ, φ) depends on two positive integer parameter L,m and our theoretical particle's masses for different L,m were calculated. So, we have obtained the theoretical mass spectrum of elementary particles. The comparison with known experimental mass spectrum shows our calculated theoretical mass spectrum is sufficiently verisimilar. (author)
Availability note (English)
Also available at http://versita.metapress.com/content/120488/Additional details
Identifiers
Publishing Information
- Journal Title
- Old and New Concepts of Physics
- Journal Volume
- 5
- Journal Issue
- 3
- Journal Page Range
- p. 475-491
- ISSN
- 1733-8026
INIS
- Country of Publication
- Poland
- Country of Input or Organization
- Poland
- INIS RN
- 40042079
- Subject category
- S72: PHYSICS OF ELEMENTARY PARTICLES AND FIELDS; S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS;
- Descriptors DEI
- ANALYTICAL SOLUTION; DIFFERENTIAL EQUATIONS; ELEMENTARY PARTICLES; KLEIN-GORDON EQUATION; MASS SPECTRA; NONLINEAR PROBLEMS; QUANTUM MECHANICS; SCHROEDINGER EQUATION; WAVE PACKETS
- Descriptors DEC
- DIFFERENTIAL EQUATIONS; EQUATIONS; FIELD EQUATIONS; MATHEMATICAL SOLUTIONS; MECHANICS; PARTIAL DIFFERENTIAL EQUATIONS; SPECTRA; WAVE EQUATIONS
Optional Information
- Notes
- 12 refs., 1 tabs.