Some Reports on Data Parallel Domain Decomposition Algorithms
for Convection Dominated Linear and Nonlinear Problems

• W Layton and P Rabier,
  Domain decomposition via operator splitting for nonsymmetric problems,
  Appl math l.,5(1992)67-70.
  
  
• W Layton,
  Domain decomposition for multi-dimensional, first order systems of partial differential equations,
  Applicable Analysis,47(1992)139-150.
  
  
• W Layton, J Maubach, P Rabier and A Sunmonu
  Parallel finite element methods,
  in: Proc 5th ISMM Conf on Parallel and Distributed Computing Systems,(1992).
  
  
• V Ervin, W Layton and J Maubach,
  Some graph coloring problems in parallel numerical methods,
  Algorithms in Algebra (A H M Levelt, ed) 39-48, 1993.
  
  
• R Jeurissen and W Layton,
  Load balancing via graph coloring:an algorithm,
  Computers and Math w. Applications,27(1994),27-32.
  
  
• W Layton and P Rabier,
  Peaceman-Rachford procedures and domain decomposition for finite element problems,
  J Num Lin Algb and Appls, 2(1995) 363-394.
  
  
• W Layton , J Maubach and P Rabier,
  Parallel algorithms for maximal monotone operators of local type,
  Numer. Math.,71(1995), 29-58.
  
  
• W Layton and P Rabier,
  The element separation property and parallel finite element methods for the Navier Stokes equations,
  Appl Math L,8(1995) 97-102.
  
  
• W Layton, J Maubach and P Rabier,
  Robustness of an elementwise parallel finite element method for convection-diffusion problems,
  SIAM I Sci Comput, 19(1998) 1870-1891.
  
  
• W Layton, J Maubach and P Rabier,
  Robust Methods for Highly Nonsymmatric Problems,
  Contemporary Mathematics,180(1994)265-270.
  
  
• V Ervin and W Layton,
  A robust and parallel relaxation method based on algebraic splittings,
  Num Meth for PDE's, (1999)91-110.