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gibson:teaching:fall-2013:iam961:hw3

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gibson:teaching:fall-2013:iam961:hw3 [2013/10/23 12:54]
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gibson:teaching:fall-2013:iam961:hw3 [2013/10/23 12:55] (current)
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 **Problem 1.** Trefethen & Bau exercise 15.1 **Problem 1.** Trefethen & Bau exercise 15.1
  
-**Problem 2.** Show that matrix-vector multiplication $y_i = \sum_{j=1^nA_{ij} x_j$+**Problem 2.** Show that matrix-vector multiplication $y_i = \sum_{j=1}^n A_{ij} x_j$
 is backward stable when computed with floating-point operations that satisfy the  is backward stable when computed with floating-point operations that satisfy the 
 fundamental axioms of floating-point arithmetic. fundamental axioms of floating-point arithmetic.
gibson/teaching/fall-2013/iam961/hw3.1382558086.txt.gz · Last modified: 2013/10/23 12:54 by gibson