John W. Barrett - researchr alias

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Viewing Publication 1 - 31 from 31

2017

Numerical Analysis for a System Coupling Curve Evolution to Reaction Diffusion on the CurveJohn W. Barrett, Klaus Deckelnick, Vanessa Styles. siamnum, 55(2):1080-1100, 2017. [doi]

Finite element approximation for the dynamics of asymmetric fluidic biomembranesJohn W. Barrett, Harald Garcke, Robert Nürnberg. moc, 86(305):1037-1069, 2017. [doi]

2016

Computational Parametric Willmore Flow with Spontaneous Curvature and Area Difference Elasticity EffectsJohn W. Barrett, Harald Garcke, Robert Nürnberg. siamnum, 54(3):1732-1762, 2016. [doi]

A stable numerical method for the dynamics of fluidic membranesJohn W. Barrett, Harald Garcke, Robert Nürnberg. nm, 134(4):783-822, 2016. [doi]

2015

A Stable Parametric Finite Element Discretization of Two-Phase Navier-Stokes FlowJohn W. Barrett, Harald Garcke, Robert Nürnberg. jscic, 63(1):78-117, 2015. [doi]

Stable finite element approximations of two-phase flow with soluble surfactantJohn W. Barrett, Harald Garcke, Robert Nürnberg. jcphy, 297:530-564, 2015. [doi]

2012

Parametric approximation of isotropic and anisotropic elastic flow for closed and open curvesJohn W. Barrett, Harald Garcke, Robert Nürnberg. nm, 120(3):489-542, 2012. [doi]

2010

On stable parametric finite element methods for the Stefan problem and the Mullins-Sekerka problem with applications to dendritic growthJohn W. Barrett, Harald Garcke, Robert Nürnberg. jcphy, 229(18):6270-6299, 2010. [doi]

2008

A variational formulation of anisotropic geometric evolution equations in higher dimensionsJohn W. Barrett, Harald Garcke, Robert Nürnberg. nm, 109(1):1-44, 2008. [doi]

3John W. Barrett, Harald Garcke, Robert Nürnberg. jcphy, 227(9):4281-4307, 2008. [doi]

Parametric Approximation of Willmore Flow and Related Geometric Evolution EquationsJohn W. Barrett, Harald Garcke, Robert NÃ¼rnberg. siamsc, 31(1):225-253, 2008. [doi]

On p-Harmonic Map Heat Flows for 1<=p<∞ and Their Finite Element ApproximationsJohn W. Barrett, Xiaobing Feng, Andreas Prohl. siamma, 40(4):1471-1498, 2008. [doi]

2007

2006

Sandpiles and Superconductors: Dual Variational Formulations for Critical-State ProblemsJohn W. Barrett, Leonid Prigozhin. ifip7 2006: 25-29 [doi]

Finite element approximation of a phase field model for surface diffusion of voids in a stressed solidJohn W. Barrett, Harald Garcke, Robert Nürnberg. moc, 75(253):7-41, 2006. [doi]

Finite Element Approximation of Soluble Surfactant Spreading on a Thin FilmJohn W. Barrett, Robert Nürnberg, Mark R. E. Warner. siamnum, 44(3):1218-1247, 2006. [doi]

2004

Finite element approximation of a nonlinear cross-diffusion population modelJohn W. Barrett, James F. Blowey. nm, 98(2):195-221, 2004. [doi]

Finite Element Approximation of a Phase Field Model for Void ElectromigrationJohn W. Barrett, Robert Nürnberg, Vanessa Styles. siamnum, 42(2):738-772, 2004. [doi]

Finite element approximation of a sixth order nonlinear degenerate parabolic equationJohn W. Barrett, Stephen Langdon, Robert Nürnberg. nm, 96(3):401-434, 2004. [doi]

2003

Finite Element Approximation of Surfactant Spreading on a Thin FilmJohn W. Barrett, Harald Garcke, Robert Nürnberg. siamnum, 41(4):1427-1464, 2003. [doi]

2002

Finite Element Approximation of a Degenerate Allen-Cahn/Cahn-Hilliard SystemJohn W. Barrett, James F. Blowey. siamnum, 39(5):1598-1624, 2002. [doi]

2001

An improved error bound for a finite element approximation of a model for phase separation of a multi-component alloy with a concentration dependent mobility matrixJohn W. Barrett, James F. Blowey. nm, 88(2):255-297, 2001. [doi]

NPOESS Aircraft Sounder Testbed-Microwave (NAST-M): instrument description and initial flight resultsWilliam J. Blackwell, John W. Barrett, Frederick W. Chen, R. Vincent Leslie, Philip W. Rosenkranz, Michael J. Schwartz, David H. Staelin. tgrs, 39(11):2444-2453, 2001. [doi]

1999

Finite element approximation of the Cahn-Hilliard equation with concentration dependent mobilityJohn W. Barrett, James F. Blowey. moc, 68(226):487-517, 1999.

Finite element approximation of a semilinear elliptic problem with a singular nonlinearityJohn W. Barrett, Mathias Schneider. nm, 82(1):21-56, 1999. [doi]

Finite Element Approximation of the Cahn-Hilliard Equation with Degenerate MobilityJohn W. Barrett, James F. Blowey, Harald Garcke. siamnum, 37(1):286-318, 1999. [doi]

1998

Finite element approximation of a fourth order nonlinear degenerate parabolic equationJohn W. Barrett, James F. Blowey, Harald Garcke. nm, 80(4):525-556, 1998. [doi]

1993

Error bounds for the finite element approximation of a degenerate quasilinear parabolic variational inequalityW. B. Liu, John W. Barrett. adcm, 1(2):223-239, 1993. [doi]

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