Proves local bifurcation branches of fully localised 2D patterns in the Swift-Hohenberg equation with radially symmetric heterogeneity and continues them globally in amplitude, with the primary branch alternating between axisymmetric spots and non-axisymmetric dipoles.
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Global bifurcation of localised 2D patterns emerging from spatial heterogeneity
Proves local bifurcation branches of fully localised 2D patterns in the Swift-Hohenberg equation with radially symmetric heterogeneity and continues them globally in amplitude, with the primary branch alternating between axisymmetric spots and non-axisymmetric dipoles.