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• W2045579978 abstract "The cubic-quintic Swift-Hohenberg equation (SH35) provides a convenient order parameter description of several convective systems with reflection symmetry in the layer midplane, including binary fluid convection. We use SH35 with an additional quadratic term to determine the qualitative effects of breaking the midplane reflection symmetry on the properties of spatially localized structures in these systems. Our results describe how the snakes-and-ladders organization of localized structures in SH35 deforms with increasing symmetry breaking and show that the deformation ultimately generates the snakes-and-ladders structure familiar from the quadratic-cubic Swift-Hohenberg equation. Moreover, in nonvariational systems, such as convection, odd-parity convectons necessarily drift when the reflection symmetry is broken, permitting collisions among moving localized structures. Collisions between both identical and nonidentical traveling states are described." @default.
• W2045579978 created "2016-06-24" @default.
• W2045579978 creator A5065649147 @default.
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• W2045579978 date "2011-07-07" @default.
• W2045579978 modified "2023-10-16" @default.
• W2045579978 title "Swift-Hohenberg equation with broken cubic-quintic nonlinearity" @default.
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• W2045579978 doi "https://doi.org/10.1103/physreve.84.016204" @default.
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