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- W2971000441 abstract "In this paper, an extended Klein-Gordon field system is introduced in $3+1$ dimensions. It leads to a single zero rest-mass non-topological solitary wave solution. It is shown that this special massless solitary wave solution is energetically stable, that is, any arbitrary deformation above its background leads to an increase in the total energy. In other words, its energy is zero and is a minimum among the other solutions. Hence, it can be called a massless soliton solution. For such a massless solution, if it is considered a rigid object, the influence of any tiny interaction causes its speed approaches the speed of light immediately. Moreover, we introduce another model to show how the extended Klein-Gordon model can behave as a stability catalyzer, and guarantees the stability of a non-zero rest-mass solution." @default.
- W2971000441 created "2019-09-05" @default.
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- W2971000441 date "2019-08-23" @default.
- W2971000441 modified "2023-09-27" @default.
- W2971000441 title "Relativistic Massless Solitons in $3+1$ Dimensions" @default.
- W2971000441 hasPublicationYear "2019" @default.
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