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ORCIDComputing, Volume 61
Volume 61, Number 1, 1998
- Rainer E. Burkard, Y. He, Hans Kellerer:
A Linear Compound Algorithm for Uniform Machine Scheduling. 1-10 - Kuo-Liang Chung, Hsiu-Niang Chen:
Parallel Finding All Initial Palindromes and Periods of a String on Reconfigurable Meshes. 11-22 - Xiaoyi Jiang
, Horst Bunke:
On the Coding of Ordered Graphs. 23-38 - Fritz Schwarz:
Algorithmic Solution of Abel's Equation. 39-46 - Wolfgang Kühn:
Rigorously Computed Orbits of Dynamical Systems without the Wrapping Effect. 47-68 - Rüdiger Weiner, Bernhard A. Schmitt:
Order Results for Krylov-W-Methods. 69-89
Volume 61, Number 2, 1998
- G. Meinardus, Werner Oettli:
On a Certain Duality for Segmented Minmax Problems. 91-102 - László Szirmay-Kalos, Gábor Márton:
Worst-Case Versus Average Case Complexity of Ray-Shooting. 103-132 - Mathias Richter:
Use of Box Splines in Computer Tomography. 133-150 - Michael Griebel:
Adaptive Sparse Grid Multilevel Methods for Elliptic PDEs Based on Finite Differences. 151-180 - Ferdinand F. Cap:
A New Numerical Method to Calculate the Vibrations of Clamped Kirchhoff-Plates of Arbitrary Form. 181-188
Volume 61, Number 3, 1998
- Fang Chen, David Suter:
Fast Evaluation of Vector Splines in Three Dimensions. 189-214 - M. Rossini:
2D-Discontinuity Detection from Scattered Data. 215-234 - Peter Oswald:
Multilevel Norms for H-1/2. 235-256 - A. Buzdin:
Tangential Decomposition. 257-276 - Rainer E. Burkard, Y. He:
A Note on MULTIFIT Scheduling for Uniform Machines. 277-283
Volume 61, Number 4, 1998
- M. J. H. Anthonissen, B. van't Hof, Arnold Reusken:
A Finite Volume Scheme for Solving Elliptic Boundary Value Problems on Composite Grids. 285-306 - Gerhard Globisch, Sergey V. Nepomnyaschikh:
The Hierarchial Preconditioning On Unstructured Grids. 307-330 - Owe Axelsson, Mariana Nikolova:
Avoiding Slave Points in an Adaptive Refinement Procedure for Convection-Diffusion Problems in 2D. 331-358 - Felix Famoye:
Bootstrap Based Tests for Generalized Negative Binomial Distribution. 359-370 - Bruno Tuffin:
Variance Reduction Order Using Good Lattice Points in Monte Carlo Methods. 371-378
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