An energy-stable generalized-α method for the Swift-Hohenberg equation

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An energy-stable generalized-α method for the Swift-Hohenberg equation

We propose a second-order accurate energy-stable time-integration method that controls the evolution of numerical instabilities introducing numerical dissipation in the highest-resolved frequencies. Our algorithm further extends the generalized-a method and provides control over dissipation via the...

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Bibliographic Details
Main Authors:	Sarmiento, A., Espath, L., Vignal, P., Dalcin, L., Parsani, M., Calo, Victor
Format:	Journal Article
Published:	Elsevier 2017
Online Access:	http://hdl.handle.net/20.500.11937/63144

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