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About LU factorization
06-04-2015, 09:10 AM
Post: #1
About LU factorization
hi,
is seems that for LU in help there isn't anything.
LU gives permutation vector, Lower and Upper decomposition.

Having the matrix [[2,1,1], [4,-6,0], [-2,7,2]], after Linear Algebra books I should get L=[[1,0,0], [2,1,0], [-1,-1,1]] and U=[[2,1,1], [0,-8,-2], [0,0,1]]
in L under diagonal there are the "multipliers" (2, -1, -1: subtract 2 time row 1st from 2nd and so on), in U the diagonal items (2,-8,1) are the pivots.

In the Prime I get [1,3,2] (vector for permutation) and then
L=[[1,0,0], [-1,1,0], [2,-1,1]] and U=[[2,1,1], [0,8,3], [0,0,1]] (as the pivots would be 0, +8, 1, but the second should be -8).

I would like to understand why that difference showing the results...

thank you,
Salvo

∫aL√0mic (IT9CLU) :: HP Prime 50g 41CX 71b 42s 39s 35s 12C 15C - DM42, DM41X - WP34s Prime Soft. Lib
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Messages In This Thread
About LU factorization - salvomic - 06-04-2015 09:10 AM
RE: About LU factorization - Paul Dale - 06-04-2015, 09:18 AM
RE: About LU factorization - salvomic - 06-04-2015, 09:52 AM
RE: About LU factorization - Tugdual - 06-04-2015, 10:15 AM
RE: About LU factorization - Paul Dale - 06-04-2015, 10:22 AM
RE: About LU factorization - Tugdual - 06-04-2015, 10:36 AM
RE: About LU factorization - DrD - 06-04-2015, 10:31 AM
RE: About LU factorization - DrD - 06-04-2015, 10:45 AM
RE: About LU factorization - salvomic - 06-04-2015, 11:06 AM
RE: About LU factorization - DrD - 06-04-2015, 11:30 AM
RE: About LU factorization - salvomic - 06-04-2015, 12:05 PM
RE: About LU factorization - salvomic - 06-04-2015, 12:48 PM
RE: About LU factorization - DrD - 06-04-2015, 01:31 PM
RE: About LU factorization - salvomic - 06-04-2015, 01:36 PM
RE: About LU factorization - DrD - 06-04-2015, 02:12 PM
RE: About LU factorization - salvomic - 06-04-2015, 02:19 PM
RE: About LU factorization - DrD - 06-04-2015, 02:19 PM
RE: About LU factorization - salvomic - 06-04-2015, 02:22 PM
RE: About LU factorization - Werner - 06-04-2015, 04:57 PM
RE: About LU factorization - Gerald H - 06-04-2015, 05:10 PM
RE: About LU factorization - salvomic - 06-04-2015, 05:10 PM
RE: About LU factorization - salvomic - 06-05-2015, 08:15 PM
RE: About LU factorization - Claudio L. - 06-05-2015, 08:38 PM
RE: About LU factorization - salvomic - 06-05-2015, 09:00 PM
RE: About LU factorization - Claudio L. - 06-08-2015, 01:12 PM
RE: About LU factorization - salvomic - 06-08-2015, 01:15 PM
RE: About LU factorization - parisse - 06-07-2015, 06:42 PM
RE: About LU factorization - salvomic - 06-07-2015, 07:20 PM



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