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Lanczos Algorithms for Large Symmetric Eigenvalue Computations Vol. I Theory (Paperback, Softcover reprint of the original 1st ed. 1985) Loot Price: R1,403
Discovery Miles 14 030
Lanczos Algorithms for Large Symmetric Eigenvalue Computations Vol. I Theory (Paperback, Softcover reprint of the original 1st...

Lanczos Algorithms for Large Symmetric Eigenvalue Computations Vol. I Theory (Paperback, Softcover reprint of the original 1st ed. 1985)

Cullum, Willoughby

Series: Progress in Scientific Computing, 3

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Loot Price R1,403 Discovery Miles 14 030 | Repayment Terms: R131 pm x 12*

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Energy levels, resonanees, vibrations, feature extraetion, faetor analysis - the names vary from discipline to diseipline; however, all involve eigenvalue/eigenveetor eomputations. An engineer or physicist who is modeling a physieal proeess, strueture, or deviee is eonstrained to seleet a model for whieh the subsequently-required eomputations ean be performed. This eonstraint often leads to redueed order or redueed size models whieh may or may not preserve all of the important eharaeteristies of the system being modeled. Ideally, the modeler should not be foreed to make such apriori reduetions. It is our intention to provide here proeedures wh ich will allow the direct and suceessful solution of many large 'symmetrie' eigenvalue problems, so that at least in problems where the computations are of this type there will be no need for model reduetion. Matrix eigenelement eomputations can be c1assified as smalI, medium, or large seale, in terms of their relative degrees of difficulty as measured by the amount of computer storage and time required to eomplete the desired eomputations. A matrix eigenvalue problem is said to be sm all scale if the given matrix has order smaller than 100. Well-documented and reliable FORTRAN pro grams exist for small scale eigenelement computations, see in particular ElS- PACK [1976,1977]. Typically those programs explicitly trans form the given matrix into a simpler canonieal form. The eigenelement eomputations are then performed on the canonical form.

General

Imprint: Birkhauser Boston
Country of origin: United States
Series: Progress in Scientific Computing, 3
Release date: May 2012
First published: 1985
Authors: Cullum • Willoughby
Dimensions: 229 x 152 x 15mm (L x W x T)
Format: Paperback
Pages: 273
Edition: Softcover reprint of the original 1st ed. 1985
ISBN-13: 978-1-4684-9192-0
Categories: Books > Science & Mathematics > Mathematics > Numerical analysis
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LSN: 1-4684-9192-X
Barcode: 9781468491920

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