@InCollection{	  Zumbusch:2000*1,
  author	= {G. W. Zumbusch},
  title		= {Parallel Adaptively Refined Sparse Grids},
  booktitle	= {Multigrid Methods {VI}},
  publisher	= {Springer},
  address	= {Berlin, Germany},
  year		= {2000},
  pages		= {285--292},
  editor	= {E. Dick and K. Riemslagh and J. Vierendeels},
  volume	= {14},
  note		= {(Proceedings EMG 6)},
  series	= {Lecture Notes in Computational Science and Engineering},
  ps		= {http://wissrech.ins.uni-bonn.de/research/pub/zumbusch/emg99.ps.gz}
		  ,
  pdf		= {http://wissrech.ins.uni-bonn.de/research/pub/zumbusch/emg99.pdf}
		  ,
  annote	= {unrefereed (only abstracts),parallel},
  abstract	= {A parallel version of a finite difference discretization
		  of PDEs on sparse grids is proposed. Sparse grids or
		  hyperbolic crosspoints can be used for the efficient
		  representation of solutions of a boundary value problem,
		  especially in high dimensions, because the number of grid
		  points depends only weakly on the dimension. So far only
		  the `combination' technique for regular sparse grids was
		  available on parallel computers. However, the new approach
		  allows for arbitrary, adaptively refined sparse grids. The
		  efficient parallelisation is based on a dynamic
		  load-balancing approach with space-filling curves.}
}