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- W2735551025 abstract "We study the behavior of the soliton which, while moving in non-dissipative medium encounters a barrier with finite dissipation. The modelling included the case of a finite dissipative layer similar to a wave passing through the air-glass-air as well as a wave passing from a non-dissipative layer into a dissipative one (similar to the passage of light from air to water). The dissipation predictably results in reducing the soliton amplitude/velocity, but some new effects occur in the case of finite barrier on the soliton path: after the wave leaves the dissipative barrier it retains a soliton form, yet a reflection wave arises as small and quasi-harmonic oscillations (a breather). The breather spreads faster than the soliton as moves through the barrier." @default.
- W2735551025 created "2017-07-21" @default.
- W2735551025 creator A5014970348 @default.
- W2735551025 date "2017-07-12" @default.
- W2735551025 modified "2023-09-27" @default.
- W2735551025 title "Modelling Solutions to the Kdv-Burgers Equation in the Case of Non-homogeneous Dissipative Media" @default.
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- W2735551025 hasPublicationYear "2017" @default.
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