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Author ID: mackenzie.jay-a Recent zbMATH articles by "Mackenzie, Jay A."
Published as: Mackenzie, Jay A.; Mackenzie, Jay
Documents Indexed: 23 Publications since 1993
Co-Authors: 8 Co-Authors with 2 Joint Publications
114 Co-Co-Authors

Citations contained in zbMATH Open

18 Publications have been cited 11 times in 11 Documents Cited by Year
A posteriori error analysis for numerical approximations of Friedrichs systems. Zbl 0935.65096
Houston, Paul; Mackenzie, J. A.; Süli, Endre; Warnecke, Gerald
37
1999
A coupled bulk-surface model for cell polarisation. Zbl 1422.92035
Cusseddu, D.; Edelstein-Keshet, L.; Mackenzie, J. A.; Portet, S.; Madzvamuse, A.
25
2019
A moving mesh method for the solution of the one-dimensional phase-field equations. Zbl 1178.80007
Mackenzie, J. A.; Robertson, M. L.
20
2002
Cell vertex algorithms for the compressible Navier-Stokes equations. Zbl 0790.76062
Crumpton, P. I.; Mackenzie, J. A.; Morton, K. W.
18
1993
Finite volume solutions of convection-diffusion test problems. Zbl 0797.76072
Mackenzie, J. A.; Morton, K. W.
15
1993
An analysis of stability and convergence of a finite-difference discretization of a model parabolic PDE in 1D using a moving mesh. Zbl 1120.65100
Mackenzie, J. A.; Mekwi, W. R.
13
2007
The numerical solution of one-dimensional phase change problems using an adaptive moving mesh method. Zbl 0965.65105
Mackenzie, J. A.; Robertson, M. L.
11
2000
How does tidal flow affect pattern formation in mussel beds? Zbl 1344.92189
Sherratt, Jonathan A.; Mackenzie, Jay A.
11
2016
Cell vertex methods for inviscid and viscous flows. Zbl 0779.76073
Morton, K. W.; Crumpton, P. I.; Mackenzie, J. A.
9
1993
An unconditionally stable second-order accurate ALE-FEM scheme for two-dimensional convection-diffusion problems. Zbl 1267.65121
Mackenzie, J. A.; Mekwi, W. R.
8
2012
The efficient generation of simple two-dimensional adaptive grids. Zbl 0913.65106
Mackenzie, J. A.
8
1998
Analysis of stability and convergence of finite-difference methods for a reaction-diffusion problem on a one-dimensional growing domain. Zbl 1211.65118
Mackenzie, J. A.; Madzvamuse, A.
7
2011
Analysis of a supraconvergent cell vertex finite-volume method for one- dimensional convection-diffusion problems. Zbl 0815.65097
García-Archilla, B.; MacKenzie, J. A.
5
1995
A discontinuous Galerkin moving mesh method for Hamilton-Jacobi equations. Zbl 1171.35307
Mackenzie, J. A.; Nicola, A.
5
2007
Error estimates and mesh adaption for a cell vertex finite volume scheme. Zbl 0832.76070
Mackenzie, J. A.; Mayers, D. F.; Mayfield, A. J.
4
1993
Adaptive finite volume methods for hyperbolic problems. Zbl 0830.76072
Mackenzie, J. A.; Sonar, Thomas; Süli, Endre
3
1994
A posteriori error estimates for the cell-vertex finite volume method. Zbl 0812.76066
Mackenzie, J. A.; Süli, Endre; Warnecke, Gerald
3
1994
An investigation of artificial dissipation for the cell-vertex finite volume method. Zbl 0847.76070
Mackenzie, J. A.
1
1995
A coupled bulk-surface model for cell polarisation. Zbl 1422.92035
Cusseddu, D.; Edelstein-Keshet, L.; Mackenzie, J. A.; Portet, S.; Madzvamuse, A.
25
2019
How does tidal flow affect pattern formation in mussel beds? Zbl 1344.92189
Sherratt, Jonathan A.; Mackenzie, Jay A.
11
2016
An unconditionally stable second-order accurate ALE-FEM scheme for two-dimensional convection-diffusion problems. Zbl 1267.65121
Mackenzie, J. A.; Mekwi, W. R.
8
2012
Analysis of stability and convergence of finite-difference methods for a reaction-diffusion problem on a one-dimensional growing domain. Zbl 1211.65118
Mackenzie, J. A.; Madzvamuse, A.
7
2011
An analysis of stability and convergence of a finite-difference discretization of a model parabolic PDE in 1D using a moving mesh. Zbl 1120.65100
Mackenzie, J. A.; Mekwi, W. R.
13
2007
A discontinuous Galerkin moving mesh method for Hamilton-Jacobi equations. Zbl 1171.35307
Mackenzie, J. A.; Nicola, A.
5
2007
A moving mesh method for the solution of the one-dimensional phase-field equations. Zbl 1178.80007
Mackenzie, J. A.; Robertson, M. L.
20
2002
The numerical solution of one-dimensional phase change problems using an adaptive moving mesh method. Zbl 0965.65105
Mackenzie, J. A.; Robertson, M. L.
11
2000
A posteriori error analysis for numerical approximations of Friedrichs systems. Zbl 0935.65096
Houston, Paul; Mackenzie, J. A.; Süli, Endre; Warnecke, Gerald
37
1999
The efficient generation of simple two-dimensional adaptive grids. Zbl 0913.65106
Mackenzie, J. A.
8
1998
Analysis of a supraconvergent cell vertex finite-volume method for one- dimensional convection-diffusion problems. Zbl 0815.65097
García-Archilla, B.; MacKenzie, J. A.
5
1995
An investigation of artificial dissipation for the cell-vertex finite volume method. Zbl 0847.76070
Mackenzie, J. A.
1
1995
Adaptive finite volume methods for hyperbolic problems. Zbl 0830.76072
Mackenzie, J. A.; Sonar, Thomas; Süli, Endre
3
1994
A posteriori error estimates for the cell-vertex finite volume method. Zbl 0812.76066
Mackenzie, J. A.; Süli, Endre; Warnecke, Gerald
3
1994
Cell vertex algorithms for the compressible Navier-Stokes equations. Zbl 0790.76062
Crumpton, P. I.; Mackenzie, J. A.; Morton, K. W.
18
1993
Finite volume solutions of convection-diffusion test problems. Zbl 0797.76072
Mackenzie, J. A.; Morton, K. W.
15
1993
Cell vertex methods for inviscid and viscous flows. Zbl 0779.76073
Morton, K. W.; Crumpton, P. I.; Mackenzie, J. A.
9
1993
Error estimates and mesh adaption for a cell vertex finite volume scheme. Zbl 0832.76070
Mackenzie, J. A.; Mayers, D. F.; Mayfield, A. J.
4
1993