2 edition of **Iterative solution of elliptic systems** found in the catalog.

Iterative solution of elliptic systems

Eugene L. Wachspress

- 341 Want to read
- 19 Currently reading

Published
**1966**
by Prentice-Hall in Englewood Cliffs, N.J
.

Written in English

- Iterative methods (Mathematics),
- Differential equations, Elliptic -- Numerical solutions.,
- Neutron transport theory.

**Edition Notes**

Bibliography: p. 288-294.

Statement | [by] Eugene L. Wachspress. |

Series | Prentice-Hall international series in applied mathematics |

Classifications | |
---|---|

LC Classifications | QA298.I7 W3 |

The Physical Object | |

Pagination | xiv, 299 p. |

Number of Pages | 299 |

ID Numbers | |

Open Library | OL5982149M |

LC Control Number | 66011250 |

Get this from a library! Iterative solution of large sparse systems of equations. [W Hackbusch] -- In the second edition of this classic monograph, complete with four new chapters and updated references, readers will now have access to content describing and analysing classical and modern methods. Whether you've loved the book or not, if you give your honest and detailed thoughts then people will find new books that are right for them. 1 Iterative Solution of Nonlinear Equations in Several Variables (Classics in Applied Mathematics).

Iterative methods are an important means of solving the large sparse linear systems that result from the numerical approximation of many practical, nonlinear problems. These methods have become even more popular with the recent interest in solving complex problems using parallel computers. This is a book of two distinct halves. Matrix Editions has scored a coup with this title. — SciTech Book News. "This book contains a detailed treatment of linear algebra, and how it can be applied to the iterative solution of elliptic .

You can write a book review and share your experiences. Other readers will always be interested in your opinion of the books you've read. Whether you've loved the book or not, if you give your honest and detailed thoughts then people will find new books that are right for them. Classication of PDEs: Elliptic, parabolic and Hyperbolic Finite difference methods Analysis of Numerical Schemes: Consistency, Stability, Convergence Finite Volume and Finite element methods Iterative Methods for large sparse linear systems Multiscale Summer School Œ p. 3.

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Iterative solution of elliptic systems: And applications to the neutron diffusion equations of reactor physics (Prentice-Hall international series in applied mathematics) 1st Edition by Eugene L Wachspress (Author) ISBN. This bar-code number lets you verify that you're getting exactly the right version or edition of a book.

The digit and 10 Manufacturer: Prentice-Hall. Publisher Summary. This chapter discusses the application of linear stationary iterative method for solving boundary value problem involving an elliptic partial differential equation may lead to a linear system Au = b.

It describes six basic linear stationary iterative methods, which are completely consistent under very general conditions. Get this from a library.

Iterative solution of elliptic systems, and applications to the neutron diffusion equations of reactor physics. [Eugene L Wachspress]. The iterative solution of large sparse systems of linear equations, have come in areas like preconditioned conjugate gradient methods, multigrid methods for solving elliptic difference equations, efficient adaptation of basic iterative methods to special computers.

Excerpt from Iterative Methods for the Solution of Elliptic Problems on Regions, Partitioned Into Substructures In the second section, we consider the basic structure of the linear systems of equations arising in a finite element by: Iterative Solution of Large Sparse Systems of Equations (Applied Mathematical Sciences) this book is closely connected with the author's Theory and Numerical Treatment of Elliptic Differential Equations, whose English translation has also been published by Springer-Verlag.

This book grew out of a series of lectures given by the author at Format: Hardcover. BDR Solution. Our Datto Solution is an innovative provider of backup, recovery, and business continuity services used by thousands of businesses worldwide.

Datto's + PB purpose-built cloud and family of software and hardware devices provide Total Data Protection. We study iterative methods for solving linear systems arising from two-cyclic discretizations of non-self-adjoint two-dimensional elliptic partial differential equations.

The methods consist of applying one step of cyclic reduction, resulting in a “reduced system” of half the order of the original discrete problem, combined with a.

M.R. Hestenes, Historical papers: Iterative methods for solving linear equations, JOTA 11 (), – and The solution of linear equations by minimization, JOTA 11 (), – Completed on Decem The first paper originally appeared as NAML Report No.

He has published numerous books in the SSCM series, e.g., about the multi-grid method, about the numerical analysis of elliptic pdes, about iterative solution of large systems of equation, and a book in German about the technique of hierarchical : Springer-Verlag Berlin Heidelberg.

Optimization in Solving Elliptic Problems focuses on one of the most interesting and challenging problems of computational mathematics - the optimization of numerical algorithms for solving elliptic problems. It presents detailed discussions of how asymptotically optimal algorithms may be applied to elliptic problems to obtain numerical solutions meeting certain specified requirements.

Iterative methods for solving general, large sparse linear systems have been gaining popularity in many areas of scientiﬁc computing. Until recently, direct solution methods were often preferred to iterative methods in real applications because of their robustness and predictable by: Iterative Methods for Sparse Linear Systems Second Edition E E+07 Yousef Saad Solution of Red-Black Systems iterative methods for linear systems have made good progress in scientiﬁc an d engi-neering disciplines.

This is. M.R. Hestenes, Historical papers: Iterative methods for solving linear equations, JOTA 11 (), – and The solution of linear equations by minimization, JOTA 11 (), – Completed on Decem The first paper originally appeared as NAML Report No.

Cited by: Iterative Substructuring Methods for Spectral Element Discretizations of Elliptic Systems in Three Dimensions. Parallel Solution of Partial Differential Equations, () Preconditioned minimum residual iteration for theh-p version of the coupled FEM/BEM with quasi-uniform by: We develop monotone iterative technique for a system of semilinear elliptic boundary value problems when the forcing function is the sum of Caratheodory functions which are nondecreasing and.

Finite element approximation and iterative solution of a class of mildly non-linear elliptic equations November Finite element approximation and iterative solution of a class of mildly non-linear elliptic equations Finite element approximation and iterative solution of a class of mildly non-linear elliptic equations.

The focus is on direct methods for solving systems of linear equations; iterative methods and solvers for eigenvalue problems are beyond the scope of this book. Iterative Methods for the Solution of Large Systems of Linear Equations. Additional Methods. Iterative Solution of Elliptic Systems and Applications to the Neutron Diffusion Equations of.

Solution of multidimensional elliptic PDE BVPs Iterative methods for solving the linear systems that arise from discretizing elliptic PDE BVPs - SOR, conjugate gradient, multigrid Special days. Mo 21 Jan: No class - MLK Day We 9 Jan: TA will teach class. Wachspress, E.

L., Iterative Solution of Elliptic Systems and Applications to the Neutron Diffusion Equations of Reactor Physics, Prentice-Hall, New Jersey, zbMATH Google Scholar [3] Young, D. M., Iterative Solution of Large Linear Systems, Academic Press, New Cited by: 3.Iterative Solutionof Large Linear Systems Ed.

4 1 INTRODUCTION;SOME BASIC FACTSFROM LINEARALGEBRA Types of matrices and some matrix decompositions (factorizations).Finite Difference and Finite Element Methods for Solving Elliptic Partial Differential Equations By Malik Fehmi Ahmed Abu Al-Rob Supervisor Prof.

Dr. Naji Qatanani Abstract Elliptic partial differential equations appear frequently in various fields of science and engineering. These involve equilibrium problems and steady state phenomena.