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ORCIDJohn J. H. Miller
Person information
- affiliation: Trinity College, Dublin, Ireland
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Journal Articles
- 2010
[j8]P. Maragatha Meenakshi, S. Valarmathi, John J. H. Miller:
Solving a partially singularly perturbed initial value problem on Shishkin meshes. Appl. Math. Comput. 215(9): 3170-3180 (2010)- 2008
- [j7]Zi-Cai Li, Heng-Shuing Tsai, Song Wang
, John J. H. Miller:
Accurate and approximate analytic solutions of singularly perturbed differential equations with two-dimensional boundary layers. Comput. Math. Appl. 55(11): 2602-2622 (2008) - 2007
- [j6]S. Hemavathi, T. Bhuvaneswari, S. Valarmathi, John J. H. Miller:
A parameter uniform numerical method for a system of singularly perturbed ordinary differential equations. Appl. Math. Comput. 191(1): 1-11 (2007) - 2004
- [j5]J. S. Butler, John J. H. Miller, Grigorii I. Shishkin:
A reynolds-uniform numerical method for prandtl's boundary layer problem for flow past a plate with mass transfer. Int. J. Comput. Eng. Sci. 5(2): 387-402 (2004) - [j4]Paul A. Farrell, Alan F. Hegarty, John J. H. Miller, Eugene O'Riordan, Grigorii I. Shishkin:
Global maximum norm parameter-uniform numerical method for a singularly perturbed convection-diffusion problem with discontinuous convection coefficient. Math. Comput. Model. 40(11-12): 1375-1392 (2004) - 2001
- [j3]Carmelo Clavero, John J. H. Miller, Eugene O'Riordan, Grigorii I. Shishkin:
Numerical experiments for advection-diffusion problems in a channel with a 180° bend. Appl. Math. Comput. 118(2-3): 223-246 (2001) - 1998
- [j2]Paul A. Farrell, John J. H. Miller, Eugene O'Riordan, Grigorii I. Shishkin:
On the non-existence of epsilon-uniform finite difference methods on uniform meshes for semilinear two-point boundary value problems. Math. Comput. 67(222): 603-617 (1998) - 1994
- [j1]John J. H. Miller, S. Wang:
On the Implementation of a 3-D Semiconductor Device Simulator on Distributed-Memory MIMD/SIMD Machines. Parallel Comput. 20(10-11): 1689-1691 (1994)
Conference and Workshop Papers
- 2000
- [c5]Paul A. Farrell, Alan F. Hegarty, John J. H. Miller, Eugene O'Riordan, Grigorii I. Shishkin:
Parameter-Uniform Numerical Methods for a Class of Singularity Perturbed Problems with a Neumann Boundary Condition. NAA 2000: 292-303 - [c4]B. Gahan, John J. H. Miller, Grigorii I. Shishkin:
Reynolds-Uniform Numerical Method for Prandtl's Problem with Suction-Blowing Based on Blasius' Approach. NAA 2000: 304-315 - [c3]John J. H. Miller, Alison P. Musgrave, Grigorii I. Shishkin:
A Robust Layer-Resolving Numerical Method for Plane Stagnation Point Flow. NAA 2000: 594-601 - [c2]Grigorii I. Shishkin, Paul A. Farrell, Alan F. Hegarty, John J. H. Miller, Eugene O'Riordan:
On a Necessary Requirement for Re-Uniform Numerical Methods to Solve Boundary Layer Equations for Flow along a Flat Plate. NAA 2000: 723-731 - 1974
- [c1]John J. H. Miller:
On the Type of a Polynomial Relative to a Circle - An Open Problem. Optimization Techniques 1974: 394-399
Informal and Other Publications
- 2020
- [i3]John J. H. Miller:
The parameter-uniform convergence of a fitted operator method on non-uniform meshes for a singularly perturbed initial value problem. CoRR abs/2008.06732 (2020) - 2019
- [i2]R. Ishwariya, John J. H. Miller, S. Valarmathi:
A parameter uniform essentially first order convergent numerical method for a parabolic singularly perturbed differential equation of reaction-diffusion type with initial and Robin boundary conditions. CoRR abs/1906.01598 (2019) - [i1]R. Ishwariya, John J. H. Miller, S. Valarmathi:
Parameter uniform essentially first order convergence of a fitted mesh method for a class of parabolic singularly perturbed Robin problem for a system of reaction-diffusion equations. CoRR abs/1906.08696 (2019)
Coauthor Index
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