A Class of Scalar-Field Soliton Solutions in Three Space Dimensions
Jan, 197672 pages
Published in:
- Phys.Rev.D 13 (1976) 2739-2761
Report number:
- CO-2271-71
Citations per year
Abstract: (APS)
A class of three-space-dimensional soliton solutions is given; these solitons are made of scalar fields and are of a nontopological nature. The necessary conditions for having such soliton solutions are (i) the conservation of an additive quantum number, say Q, and (ii) the presence of a neutral (Q=0) scalar field. It is shown that there exist two critical values of the additive quantum number, QC and QS, with QC smaller than QS. Soliton solutions exist for Q>QC. When Q>QS, the lowest soliton mass is - FIELD EQUATIONS: SOLITON
- STABILITY
- field theory: scalar
- CONSERVATION LAW
- MASS: SOLITON
- SOLITON: MASS
- QUANTIZATION
- NUMERICAL CALCULATIONS
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