A C0-hybrid interior penalty discretization for the nematic Helmholtz-Korteweg equation is analyzed for stability (polynomial degree >=2, small anisotropy) and convergence, with numerical examples.
Springer series in Computational Mathematics, vol
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A hybrid $C^{0}$-interior penalty method for the nematic Helmholtz--Korteweg equation
A C0-hybrid interior penalty discretization for the nematic Helmholtz-Korteweg equation is analyzed for stability (polynomial degree >=2, small anisotropy) and convergence, with numerical examples.