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- W2055265884 abstract "We study numerically the interactions of a kink (K) and an antikink (K̄) in a parametrically modified sine-Gordon model with potential V(φ) = (1 − r)2(1 − cosφ)/(1 + r2 + 2rcosφ). As the parameter r is varied from the pure sine-Gordon case (r = 0) to values for which the model is not completely integrable (r ≠ 0), we find that a rich structure arises in the KK̄ collisions. For some regions of r(−0.20⪅r<0) this structure is very similar to that observed in KK̄ interactions in the φ4 model, and we show that the theory recently suggested for these collisions also applies quantitatively to the modified sine-Gordon model. In other regions of r we observe new scattering phenomena, which we present in detail numerically and discuss in a qualitative manner analytically." @default.
- W2055265884 created "2016-06-24" @default.
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- W2055265884 date "1983-10-01" @default.
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- W2055265884 title "Kink-antikink interactions in a modified sine-Gordon model" @default.
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- W2055265884 doi "https://doi.org/10.1016/0167-2789(83)90290-7" @default.
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