SVD Only With Matrix of Full Rank?
|
04-04-2015, 06:30 PM
(This post was last modified: 04-04-2015 06:45 PM by parisse.)
Post: #8
|
|||
|
|||
RE: SVD Only With Matrix of Full Rank?
I just discovered I can cheat on degenerated matrices, I can replace the small computed singular values by 0, then precision becomes much better. However it would have a drawback, really small svl would be replaced by 0. Is it a problem?
|
|||
« Next Oldest | Next Newest »
|
Messages In This Thread |
SVD Only With Matrix of Full Rank? - mark4flies - 04-03-2015, 11:20 AM
RE: SVD Only With Matrix of Full Rank? - Han - 04-03-2015, 03:07 PM
RE: SVD Only With Matrix of Full Rank? - parisse - 04-03-2015, 04:44 PM
RE: SVD Only With Matrix of Full Rank? - mark4flies - 04-03-2015, 05:10 PM
RE: SVD Only With Matrix of Full Rank? - parisse - 04-03-2015, 06:51 PM
RE: SVD Only With Matrix of Full Rank? - mark4flies - 04-04-2015, 12:08 PM
RE: SVD Only With Matrix of Full Rank? - parisse - 04-04-2015, 04:48 PM
RE: SVD Only With Matrix of Full Rank? - parisse - 04-04-2015 06:30 PM
RE: SVD Only With Matrix of Full Rank? - mark4flies - 04-08-2015, 12:25 PM
RE: SVD Only With Matrix of Full Rank? - mark4flies - 04-08-2015, 12:26 PM
RE: SVD Only With Matrix of Full Rank? - Han - 10-20-2015, 07:18 PM
RE: SVD Only With Matrix of Full Rank? - mark4flies - 11-14-2015, 03:37 PM
RE: SVD Only With Matrix of Full Rank? - Han - 11-14-2015, 05:21 PM
|
User(s) browsing this thread: 1 Guest(s)