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20132026
most citedTriggered Fronts in the Complex Ginzburg Landau Equation

27 citations · 98 across the 12 of their papers we have counts for

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5 papers · 1 filter

nlin.PS2026

Solitary waves and vortices in a Nonlinear Schrödinger equation with ponderomotive nonlinearity

D. K. Campbell, J. Cuevas-Maraver, R. Goh +1

In the present work we revisit a ponderomotive nonlinearity model used to examine self-trapped laser beams in plasma. Upon briefly considering the exact stationary 1D solutions of…

nlin.PS2026

Patterned fronts in the wake of a parameter ramp in the complex Ginzburg Landau equation

Ryan Goh, Benjamin Krewson, Nilay Patel +1

We study of the formation of pattern-forming fronts in the presence of a rigidly-propagating parameter ramp which is slowly-varying in space. In the context of the prototypical sup…

nlin.PS2018

Growing stripes, with and without wrinkles

M. Avery, R. Goh, O. Goodloe +2

We present results on stripe formation in the Swift-Hohenberg equation with a directional quenching term. Stripes are "grown" in the wake of a moving parameter step line, and we an…

nlin.PS2017★ 22 cited

Pattern-forming fronts in a Swift-Hohenberg equation with directional quenching - parallel and oblique stripes

Ryan Goh, Arnd Scheel

We study the effect of domain growth on the orientation of striped phases in a Swift-Hohenberg equation. Domain growth is encoded in a step-like parameter dependence that allows st…

nlin.PS2016★ 12 cited

Universal wavenumber selection laws in apical growth

Ryan Goh, Rajendra Beekie, Daniel Matthias +2

We study pattern-forming dissipative systems in growing domains. We characterize classes of boundary conditions that allow for defect-free growth and derive universal scaling laws…