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         Equation Solvers:     more books (100)
  1. Ode Solver: Numerical Procedures for Ordinary Differential Equations Macintosh by Thomas Kiffe, William Rundell, 1995-09
  2. An efficient and flexible computational model for solving the mild slope equation [An article from: Coastal Engineering] by J. Tang, Y. Shen, et all 2004-04-01
  3. Hybrid Solvers for the Maxwell Equations in Time-Domain (Uppsala Dissertations from the Faculty of Science & Technology, 40) by Frederik Edelvik, 2002-07
  4. Differential Equations Problem Solver [Vol. I] by Max Fogiel, Staff of Research and Education Association, 1984
  5. A compressible Navier-Stokes solver with two-equation and Reynolds stress turbulence close models (NASA contractor report) by Joseph H Morrison, 1992
  6. Control-volume based Navier-Stokes equation solver valid at all flow velocities (NASA technical memorandum) by S. W Kim, 1989
  7. Some approaches towards constructing optimally efficient multigrid solvers for the inviscid flow equations (SuDoc NAS 1.26:201725) by David Sidilkover, 1997
  8. High-performance equation solvers and their impact on finite element analysis (SuDoc NAS 1.15:102735) by Eugene L. Poole, 1990
  9. EQUALOG: An experimental Prolog-based equation solver (Research report RC. International Business Machines Corporation. Research Division) by Peter B Sheridan, 1988
  10. CSKYTI: An out-of-core Cholesky algorithm equation solver (with respect to profile) for the Texas Instruments' Advanced Scientific Computer (Computation, ... Department research and development report) by Donald A Gignac, 1977
  11. PolyRES, a polygon-based Richards equation solver (SuDoc Y 3.N 88:25/6366) by R. G. Hills, 1995
  12. Report by Mark Francis Adams, 1999
  13. Calculations of separated 3-D flows with a pressure-staggered Navier-Stokes equations solver (SuDoc NAS 1.26:187065) by S.-W. Kim,
  14. Research report by Michael A Covington, 1989

21. Abstract Fast Shallow-Water Equation Solvers
Fast ShallowWater equation solvers in Latitude-Longitude Coordinates. by William F. Spotz, Mark A. Taylor and Paul N. Swarztrauber
http://www.scd.ucar.edu/css/staff/pauls/papers/Fast_SWE/Fast_SWE.html
Fast Shallow-Water Equation Solvers in
Latitude-Longitude Coordinates
by William F. Spotz, Mark A. Taylor and Paul N. Swarztrauber, Journal of
Computational Physics (1), 1 September 1998, pp. 432-444.
Abstract
Last updated February 29, 2000.
Mail comments to Paul Swarztrauber

22. Introduction To Differential Equation Solvers
An Introduction to Differential equation solvers. In this laboratory you ll be learning to use Mathematica s built in differential equation solver.
http://calculus.sjdccd.cc.ca.us/ODE/7-3/7-3-0-h.html

23. The Linear Equation Solver
The Linear Equation Solver. keywords CGMETHOD point. The user may choose between a number of appropriate linear equation solvers. The best
http://www.numerical.rl.ac.uk/lancelot/spec/node19.html
Next: Restarting the Calculation Up: Keywords Previous: The Cauchy Point
The Linear Equation Solver
keywords:
CG-METHOD-USED
DIAGONAL-PRECONDITIONED-CG-SOLVER-USED or
MUNKSGAARDS-PRECONDITIONED-CG-SOLVER-USED or
EXPANDING-BAND-PRECONDITIONED-CG-SOLVER-USED or
FULL-MATRIX-PRECONDITIONED-CG-SOLVER-USED or
GILL-MURRAY-PONCELEON-SAUNDERS-PRECONDITIONED-CG-SOLVER-USED or
MODIFIED-MA27-PRECONDITIONED-CG-SOLVER-USED or
SCHNABEL-ESKOW-PRECONDITIONED-CG-SOLVER-USED or
USERS-PRECONDITIONED-CG-SOLVER-USED or
BANDSOLVER-PRECONDITIONED-CG-SOLVER-USED (integer) or MULTIFRONTAL-SOLVER-USED or DIRECT-MODIFIED-MULTIFRONTAL-SOLVER-USED In the second stage of the process to find an (approximate) optimum value of the model, the variables which lie on their bounds at the Cauchy point are fixed and the optimum value of the model with respect to the remaining variables sought. This optimization is equivalent to the solution of one or more systems of linear equations. The coefficient matrix of each system is the Hessian matrix of the merit function, taken with respect to the variables that are not fixed at the Cauchy point. The user may choose between a number of appropriate linear equation solvers. The best choice will depend on the structure

24. Parallel-Vector Equation Solvers For Finite Element Engineering Applications|KLU
Engineering Applications. ParallelVector equation solvers for Finite Element Engineering Applications. Add to cart. by Duc Thai Nguyen Dept.
http://www.wkap.nl/prod/b/0-306-46640-6
Title Authors Affiliation ISBN ISSN advanced search search tips Books Parallel-Vector Equation Solvers for Finite Element Engineering Applications
Parallel-Vector Equation Solvers for Finite Element Engineering Applications
Add to cart

by
Duc Thai Nguyen
Dept. of Civil and Environmental Engineering, Old Dominion University, Norfolk, VA, USA
Despite the ample number of articles on parallel-vector computational algorithms published over the last 20 years, there is a lack of texts in the field customized for senior undergraduate and graduate engineering research. Parallel-Vector Equation Solvers for Finite Element Engineering Applications aims to fill this gap, detailing both the theoretical development and important implementations of equation-solution algorithms. The mathematical background necessary to understand their inception balances well with descriptions of their practical uses. Illustrated with a number of state-of-the-art FORTRAN codes developed as examples for the book, Dr. Nguyen's text is a perfect choice for instructors and researchers alike. Contents
Kluwer Academic/Plenum Publishers
Hardbound, ISBN 0-306-46640-6

25. Parallel-Vector Equation Solvers For Finite Element Engineering Applications|KLU
ParallelVector equation solvers for Finite Element Engineering Applications by Duc Thai Nguyen Dept. 8. Parallel-Vector Unsymmetrical Equation Solver.
http://www.wkap.nl/prod/b/0-306-46640-6?a=2

26. Parallel Tridiagonal Equation Solvers
Parallel Tridiagonal equation solvers. Full text, pdf formatPdf (1.23 MB). Source, ACM Transactions on Mathematical Software (TOMS) archive
http://portal.acm.org/citation.cfm?id=355657&dl=ACM&coll=portal&CFID=11111111&CF

27. Download Mathematics & Simulation / Mathcad From Adept Scientific - The Technica
Mathcad Online WebEx Seminar equation solvers File Size 2.0 mb Date Added June, 17, 2003, Chapter 8, equation solvers available in Mathcad.
http://www.adeptscience.co.uk/download/dlddsp/548/0/All/Mathcad Online WebEx Sem
Adept Store Join My Adept International Sites Welcome Products Buy Online Downloads ... My Adept Search Browse Products Login Edit account Downloads ... Please help us improve our download centre Mathcad Online WebEx Seminar: Equation Solvers File Size Date Added June, 17, 2003 This Mathcad Online WebEx Seminar is now available in bite size chapters. Chapter 8, Equation solvers available in Mathcad. To play the Mathcad Online WebEx Seminar please download one of the following WebEx Player versions: Before downloading WebEx Player, ensure that your computer meets the following minimum system requirements:
  • Windows 95, 98, Me, 2000, NT, or XP operating system
  • Mac OS 9 or Mac OS X operating system
  • For audio playback a sound card; and speakers, or a headphone jack and headphones

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About Adept Scientific Products Demos ... Jobs Adept Scientific is proud to sponsor Library4Science's online Chromatography reference books.

28. Talk Abstract: Combining Model-reduction And Integral-equation Solvers
Institute for Mathematics and Its Applications. Talk abstract Combining modelreduction and integral-equation solvers. Joel R. Phillips, Cadence.
http://www.ima.umn.edu/dynsys/wkshp_abstracts/phillips1.html
Institute for Mathematics and Its Applications Talk abstract:
Combining model-reduction and integral-equation solvers
Joel R. Phillips , Cadence Development of efficient integral-equation based electromagnetic analysis tools has been hampered by the high computational complexity of dense matrix representations and difficulty in obtaining and utilizing the frequency-domain response. In this talk we show that an algorithm based on application of a novel model-order reduction scheme directly to the sparse model generated by a fast integral transform has advantages for frequency- and time-domain simulation. Back to Workshop Schedule

29. Compare Prices And Read Reviews On Visualising Magnetic Fields: Numerical Equati
Epinions has the best comparison shopping information on Visualising Magnetic Fields Numerical equation solvers in Action. Need equation solver?
http://www.epinions.com/Visualising_Magnetic_Fields_Numerical_Equation_Solvers_i

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30. Multigrid Equation Solvers For Large Scale Nonlinear Finite Element Simulations
Multigrid equation solvers for Large Scale Nonlinear Finite Element Simulations. Mark Francis Adams Ph.D. thesis, Univ. of California, Berkeley, Dept.
http://fano.ics.uci.edu/cites/Document/Multigrid-Equation-Solvers-for-Large-Scal
Multigrid Equation Solvers for Large Scale Nonlinear Finite Element Simulations
Mark Francis Adams
Ph.D. thesis, Univ. of California, Berkeley, Dept. of Civil Engineering
Tech. report CSD-99-1033
Jan 1999
http://www.cs.berkeley.edu/~madams/adams_dissertation.ps.gz
Cites: D. Eppstein publications Citation database Documents ... Fano Experimental Web Server, D. Eppstein UC Irvine

31. HEAT EQUATION SOLVERS
HEAT equation solvers. Backwards differencing with dirichlet boundary conditions heat1d_dir.m and Neumann boundary conditions heat1d_neu
http://www.math.sfu.ca/~mkropins/math922/lectures/heatsolvers.html
HEAT EQUATION SOLVERS
Backwards differencing with dirichlet boundary conditions heat1d_dir.m and Neumann boundary conditions heat1d_neu.m . Both of the above require the routine heat1dmat.m that computes the tridiagonal matrix associated with this difference scheme. Radiative boundary conditions are incorporated in heat1d_farr.m . This requires the tridiagonal matrix heat1dradmat.m . Please download and review these routines for class on Feb. 21. One dimensional heat equation with non-constant coefficients: heat1d_DC.m . This requires the routine heat1dDCmat.m that assembles the tridiagonal matrix associated with this difference scheme. Heat conduction into a rod with D=0.01 on the left, D=1 on the right:
Two dimensional heat equation on a square with Dirichlet boundary conditions:
heat2d.m
. You may also want to take a look at my_delsqdemo.m to see more on two dimensional finite difference problems in Matlab. Two dimensional heat equation on a square with Neumann boundary conditions:
heat2dN.m

32. PMATH Reference Manual UCRL-WEB-201525
Differential equation solvers. SLSODE/DLSODE/LSODE8Ordinary differential equation solver (monotasking). Differential equation solvers.
http://www.llnl.gov/LCdocs/pmath/index.jsp?show=s4.1.9

33. PMATH Reference Manual UCRL-WEB-201525
Differential equation solvers. LSODE Ordinary differential equation solver (monotasking). CFODE Differential equation solvers. LSODE
http://www.llnl.gov/LCdocs/pmath/index.jsp?show=s3.1.9

34. Fast Surface Integral Equation Solvers For Electromagnetic Scattering
Fast surface integral equation solvers. Fast surface integral equation solvers for electromagnetic scattering. Current methods rely
http://www.ccem.uiuc.edu/reschew13.html
Fast surface integral equation solvers
Fast surface integral equation solvers for electromagnetic scattering
Current methods rely on iterative linear system solution methods such as Conjugate Gradients. For some types of scatterers, including inlets, with resonance-regime features, the iteration count required for the solution to converge becomes large, leading to high computational cost. Some researchers have proposed techniques to overcome this, such as multigrid or near neighbor preconditioning, which perform well for other classes of PDEs. Dr. Warnick's current research into the spectrum of surface integral operators shows that the difficulty in solving the scattering problem grows as the scatterer becomes large due to long-range coupling effects, which causes local methods such as near-neighbor preconditioning and multigrid to break down for Maxwell's equations. A new type of spectral multigrid is currently being developped. This multigrid preconditions the long-range interactions inherent in the surface integral operator, with the intent of developing an optimal surface integral equation solver for which computational cost grows linearly with problem size. The first Figure compares the convergence history of GMRES in work units to that of spectral multigrid for TM scattering from an inlet with a depth of about 20 wavelengths.

35. Citations Accurate Symmetric Indefinite Linear Equation Solvers
Accurate symmetric indefinite linear equation solvers. Manuscript, May 1995. Accurate symmetric indefinite linear equation solvers. Manuscript, September 1995.
http://citeseer.ist.psu.edu/context/230565/0

36. Parallel Triangular Sylvester-Type Matrix Equation Solvers For SMP
Parallel Triangular SylvesterType Matrix equation solvers for SMP Systems using Recursive Blocking (2000) (Make Corrections) (2 citations) Isak Jonsson, Bo
http://citeseer.ist.psu.edu/jonsson00parallel.html

37. Visualizing Magnetic Fields: Numerical Equation Solvers In Action
Visualizing Magnetic Fields Numerical equation solvers in Action Search for books at engineering-books-online.com. engineering-books-online.com.
http://engineering-books-online.com/0120847310.html

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Visualizing Magnetic Fields: Numerical Equation Solvers in Action
Written by John Beeteson John Stuart Beeteson
Published by Academic Press (January 2001)
ISBN 0120847310
Price $89.95
Customer Reviews This book is a delight! If only it had been available during those less than interesting lectures on electromagnetic theory..........Here, the reader can simulate almost any combination of magnets, conductors and external fields and visualize the result in a number of different ways. So this book and its accompanying software will find use in grade school, universities and industry. The visual impact of the approach used by John Beeteson should prove inspirational to younger students. I would recommend that any teacher involved in this subject should buy this book and try it out.I have used the software on a W98 notebook computer and on a powerful dual processor NT machine. It works just fine in both cases. Look for related books on other categories Data processing Magnetism Science Programming - Algorithms ... Stochastic Processes Other related products Still didn't find what you want?

38. Efficient Poisson Equation Solvers For Large Scale 3D Simulations
Chapter Numerics, Algorithms. Title Efficient Poisson equation solvers for Large Scale 3D Simulations. Author(s) G. Speyer, D. Vasileska and SM Goodnick.
http://www.cr.org/publications/MSM2001/html/W31.1.html
Technical Proceedings of the 2001 International Conference on Modeling and Simulation of Microsystems
MSM 2001
Hilton Oceanfront Resort, South Carolina, U.S.A.
March 19-21, 2001 Chapter: Numerics, Algorithms Title: Efficient Poisson Equation Solvers for Large Scale 3D Simulations Author(s): G. Speyer, D. Vasileska and S.M. Goodnick Affiliation: Arizona State University, U.S.A. Pages: Keywords: semiconductor device modeling, poisson solver, multi-grid, BiCGSTAB Abstract: View paper ISBN: Back
Boston * Geneva * San Francisco
www.comppub.com

In association with Applied Computational Research Society
www.cr.org
Nano Science and Technology Institute
www.nsti.org

39. Accurate Symmetric Indefinite Linear Equation Solvers
Applied Mathematics. Accurate Symmetric Indefinite Linear equation solvers. Cleve Ashcraft, Roger G. Grimes, John G. Lewis. Abstract. The
http://epubs.siam.org/sam-bin/dbq/article/29692
SIAM Journal on Matrix Analysis and Applications
Volume 20, Number 2

pp. 513-561
Accurate Symmetric Indefinite Linear Equation Solvers
Cleve Ashcraft, Roger G. Grimes, John G. Lewis
Abstract. The Bunch-Kaufman factorization is widely accepted as the algorithm of choice for the direct solution of symmetric indefinite linear equations; it is the algorithm employed in both LINPACK and LAPACK. It has also been adapted to sparse symmetric indefinite linear systems. A We present two alternative algorithms, close cousins of the Bunch-Kaufman factorization, for solving dense symmetric indefinite systems. Both share the positive attributes of the Bunch-Kaufman algorithm but provide better accuracy by bounding the triangular factors. The price of higher accuracy can be kept low by choosing between our two algorithms. One is appropriate as the replacement for the blocked LAPACK Bunch-Kaufman factorization; the other would replace the LINPACK-like unblocked factorization in LAPACK. Solving sparse symmetric indefinite systems is more problematic. We conclude that the Bunch-Kaufman algorithm cannot be rescued effectively in the sparse case. Imposing the constraint of bounding the triangular factors leads naturally to one particular version of the Duff-Reid algorithm, which we show gives better accuracy than Liu's sparse variant of the Bunch-Kaufman algorithm. We extend the work of Duff and Reid in two respects that often provide higher efficiency: a more effective procedure for finding pivot blocks and a stable extension to pivot blocks of size larger than two.

40. Mark Adams' Home Page
My research interests are in high performance finite element simulation systems in particular, parallel multigrid equation solvers for large unstructured
http://www.cs.berkeley.edu/~madams/
Mark Adams I received my Ph.D. in Civil Engineering, from U.C. Berkeley in 1998 and am a former postdoc with Jim Demmel in the Computer Science Division , at U.C. Berkeley. I am currently in the Computational Sciences, Computer Sciences and Mathematics Center at Sandia National Laboratories
Mark Adams

Sandia National Laboratories

PO Box 969
Livermore CA 94551-9159
925.294.4820 (phone)
925.294.2234 (fax)
mfadams@ca.sandia.gov

Research Interests: My research interests are in high performance finite element simulation systems - in particular, parallel multigrid equation solvers for large unstructured finite element problems in solid mechanics. I have developed Athena, a parallel finite element implementation, built on FEAP a serial finite element implementation. Athena uses my solver Prometheus , an unstructured multigrid equation solver for large scale ( degrees of freedom ) finite element problems, which was the focus of my dissertation . I use the PETSc - numerical libraries, from Argonne National Laboratory (ANL) , to provide high performance, cross platform, support for iterative solvers for discretized partial differential equations and ParMetis , from the University of Minnesota for parallel mesh partitioning.

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