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When s/m is under the hump while s lies beyond it (e.g., in Fig. 11.1 s = 4 with m = 8), we can have ||eAs/m ||m . (11.24) ||eAs ||2 2 Unfortunately, rounding errors in the mth power of eAs/m are usually small only relative to ||eAs/m ||2 , rather than ||eAs ||2 . Thus, rounding errors may be a problem in using (11.23) to compute eAt . The Taylor series expansion in (11.8) is not a good method for computing eAt . The reader should recall the example of catastrophic convergence in the computation of ex (x R) from 3 (Appendix 3.C). It is not dif cult to imagine that the problem of catastrophic convergence in (11.8) is likely to be much worse, and much harder to contain. Indeed this is the case as shown by an example in Moler and Van Loan [7]. It was suggested earlier in this section that the series in (11.8) can be shown to converge by considering the diagonalization of A (assuming that A is nondefective). Suppose that A Cn n , and that A possesses eigenvalues that are all distinct, and so we may apply (11.6). Since Ak = [P P 1 ]k = [P P 1 ][P P 1 ] [P P 1 ][P P 1 ] = P asp.net the compiler failed with error code 128 Free Online Barcode Generator : Code - 128
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