Iterative Methods for Elliptic Problems On Regions Partitioned Into Substructure
Iterative Methods for Elliptic Problems On Regions Partitioned Into Substructure
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In our eReader you can find the full English version of the book. Read Iterative Methods for Elliptic Problems On Regions Partitioned Into Substructure Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book Iterative Methods for Elliptic Problems On Regions Partitioned Into Substructure
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To quickly assess the difficulty of the text, read a short excerpt:
The boundary r = Fh u fw, where r^ is the union of the two horizontal sides. Because of the simple geometry there are alternatives to equation (5. 2) when we search for problems wtiich, are eajy to solve. -Thus we can solve.
(5. 4) by separation of the variables; ''W^ido 'tMs by expanding in Fourier series in the horizontal directiDn:and ■sorvJng'the'>r^J11;i. Ng boundary value problems for a set of fourth order ordinary differential -equations. We note that the data for equa- tion (5. 4) is qu...ite' special, bCit that we can always reduce our problem to this form by solving a preliminary separable problem. In the discrete case the appro- priate algorithmic' tools are the fafst Foi/rier transform and the Choleski algo- rithm for five diagonal linear systems of equations.
Equation (5. 4) can be used to define a mapping- from yqw to y]* on r, . To find a preconditioner, wer. 'consider another* sepafabl^ 'problem for which we can use a Fourier expansion in the vertical 'di rection. ' (5.
What to read after Iterative Methods for Elliptic Problems On Regions Partitioned Into Substructure?
You can find similar books in the "Read Also" column, or choose other free books by Olof B Widlund to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
The boundary r = Fh u fw, where r^ is the union of the two horizontal sides. Because of the simple geometry there are alternatives to equation (5. 2) when we search for problems wtiich, are eajy to solve. -Thus we can solve.
(5. 4) by separation of the variables; ''W^ido 'tMs by expanding in Fourier series in the horizontal directiDn:and ■sorvJng'the'>r^J11;i. Ng boundary value problems for a set of fourth order ordinary differential -equations. We note that the data for equa- tion (5. 4) is qu...ite' special, bCit that we can always reduce our problem to this form by solving a preliminary separable problem. In the discrete case the appro- priate algorithmic' tools are the fafst Foi/rier transform and the Choleski algo- rithm for five diagonal linear systems of equations.
Equation (5. 4) can be used to define a mapping- from yqw to y]* on r, . To find a preconditioner, wer. 'consider another* sepafabl^ 'problem for which we can use a Fourier expansion in the vertical 'di rection. ' (5.
What to read after Iterative Methods for Elliptic Problems On Regions Partitioned Into Substructure?
You can find similar books in the "Read Also" column, or choose other free books by Olof B Widlund to read onlineMoreLess
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