ACM Home Page
Please provide us with feedback. Feedback
A massively parallel adaptive finite element method with dynamic load balancing
Full text PdfPdf (932 KB)
Source Conference on High Performance Networking and Computing archive
Proceedings of the 1993 ACM/IEEE conference on Supercomputing table of contents
Portland, Oregon, United States
Pages: 2 - 11  
Year of Publication: 1993
ISBN:0-8186-4340-4
Authors
K. D. Devine  Department of Computer Science, Rensselaer Polytechnic Institute Troy, NY and Sandia National Laboratories
J. E. Flaherty  Department of Computer Science, Rensselaer Polytechnic Institute Troy, NY and Sandia National Laboratories
S. R. Wheat  Massively Parallel Computing, Research Laboratory, Dept. 1424 Sandia National Laboratories, Albuquerque, NM and Sandia National Laboratories
A. B. Maccabe  Department of Computer Science, The University of New Mexico, Albuquerque, NM and Sandia National Laboratories
Sponsor
SIGARCH: ACM Special Interest Group on Computer Architecture
Publisher
ACM  New York, NY, USA
Bibliometrics
Downloads (6 Weeks): 2,   Downloads (12 Months): 23,   Citation Count: 6
Additional Information:

references   cited by   index terms   collaborative colleagues  

Tools and Actions: Review this Article  
DOI Bookmark: Use this link to bookmark this Article: http://doi.acm.org/10.1145/169627.169638
What is a DOI?

REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
1
Adjerid, S., and J. E. Flaherty. "Second-Order Finite Element Approximations and a posteriori Error Estimation for Two-Dimensional Parabolic Systems." Numer. Math., 53 (1988), 183-198.
 
2
 
3
 
4
Bey, K.S. andJ.T. Oden. "AnAPosterioriError Estimate for Hyperbolic Conservation Laws." in preparation.
 
5
Bieterman, M., J. Flaherty, and P. Moore. "Adaptive Refinement Methods for Non-Linear Parabolic Partial Differential Equations." Accuracy Estimates and Adaptive Refinements in Finite Element Computations. I. Babuska, et al., Eds. Wiley & Sons, (1986) 339-358.
 
6
 
7
 
8
Cockburn, B., S. Hou, and C.-W. Shu. "The Runge-Kutta Local Projection Discontinuous Galerkin Finite Element Method for Conservation Laws IV: The Multidimensional Case." Math. Comp., 54 (1990), 545-581.
 
9
 
10
Cockburn, B., and C.-W. Shu. "TVB Runge-Kutta Local Projection Discontinuous Galerkin Finite Element Method for Conservation Laws II: General Framework." Math. Comp., 52 (1989), 411-435.
 
11
Gustafson, J., G. Montry, and R. Benner. "Development of Parallel Methods for a 1024-Processor Hypercube." SIAM Jrnl. Sci. Stat. Comp. 9 (1988), 609-638.
 
12
 
13
Hendrickson, B., and R. Leland. "Multidimensional Spectral Load Balancing." Sandia National Laboratories Tech. Rep. SAND93-0074.
 
14
Lafon, F. and S. Osher. "High-Order Filtering Methods for Approximating Hyperbolic Systems of Conservation Laws." ICASE Report No. 90-25, March 1990.
 
15
Leiss, E., and H. Reddy. "Distributed Load Balancing: Design and Performance Analysis." W.MXeck Research Computation Laboratory. 5 (1989) 205-270.
 
16
Rank, E. and I. Babuska. "An Expert System for the Optimal Mesh Design in the hp-Version of the Finite Element Method." Intl. Jrnl. Num. Meth. in Engng., 24 (1987), 2087-2106.
 
17
 
18
Sod, G. "A Survey of Several Finite Difference Methods for Systems of Nonlinear Hyperbolic Conservation Laws." Jrnl. of Comp. Phys., 27 (1978), 1-31.
 
19
Sweby, P.K. "High Resolution Schemes Using Flux Limiters for Hyperbolic Conservation Laws." SlAM J. Numer. Anal., 21 (1984), 995-1011.
 
20
Szabo, B. and i. Babuska. Introduction to Finite Element Analysis, Wiley, New York, 1990.
 
21
Van Leer, B. "Towards the Ultimate Conservative Difference Scheme. IV. A New Approach to Numerical Convection." Jrnl. of Comp. Phys., 23 (1977), 276-299.
 
22


Collaborative Colleagues:
K. D. Devine: colleagues
J. E. Flaherty: colleagues
S. R. Wheat: colleagues
A. B. Maccabe: colleagues