The Formulation And Analysis of Numerical Methods for Inverse Eigenvalue Problem
The Formulation And Analysis of Numerical Methods for Inverse Eigenvalue Problem
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23) where \\F\\ 0, e > such that, for ajiy orthogona. } matrix Q with \\E\\ = \\[Ei E2]\\ (||i;'||). Following the same reasoning as in the proof of Theorem 3. 1 we see that (3. 25) holds, and its diagonal equations give A* = Jc'+ 6 + 0(||Xf), (3. 31) where J = J^''^ and b = h" . The new iterate c of Method II is denned by y = Jc + h, and thus J[c-c') = 0(ilX||-). 39 By the nonsingularity assumption on J \\c-c'\\=0[\\E\\% From (3. 24) ||£'^°^||
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To quickly assess the difficulty of the text, read a short excerpt:
23) where \\F\\ 0, e > such that, for ajiy orthogona. } matrix Q with \\E\\ = \\[Ei E2]\\ (||i;'||). Following the same reasoning as in the proof of Theorem 3. 1 we see that (3. 25) holds, and its diagonal equations give A* = Jc'+ 6 + 0(||Xf), (3. 31) where J = J^''^ and b = h" . The new iterate c of Method II is denned by y = Jc + h, and thus J[c-c') = 0(ilX||-). 39 By the nonsingularity assumption on J \\c-c'\\=0[\\E\\% From (3. 24) ||£'^°^||
What to read after The Formulation And Analysis o...f Numerical Methods for Inverse Eigenvalue Problem?
You can find similar books in the "Read Also" column, or choose other free books by S Friedland to read onlineMoreLess
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