Thread Rating:
  • 0 Vote(s) - 0 Average
  • 1
  • 2
  • 3
  • 4
  • 5
Matrix Powers
#11
2147483647 Wrote:Can you link me to such an image? I'm not sure I understand this, and Google isn't turning up anything.

I've looked after one, but I cannot find any good representation. You just need to multiply the U to the matrix A (image) you want to rotate, and visualize that one. So basically: Visualize A - it's a plane for our case. Then visualize AU, which is still a plane, but in three dimensions (i representing the z-coordinate). Then apply P^n, which does the "turning" of the AU-matrix, and then finally place it back in the normal plane by multiplying with U inverse.

It's hard to visualize operators, as hadriel said. Don't try too hard!

Noah
Reply


Messages In This Thread
Matrix Powers - by 2147483647 - 2011-05-22, 01:13 AM
Matrix Powers - by Noah - 2011-05-22, 09:02 AM
Matrix Powers - by 2147483647 - 2011-05-22, 09:56 AM
Matrix Powers - by Noah - 2011-05-22, 10:48 AM
Matrix Powers - by 2147483647 - 2011-05-22, 11:17 AM
Matrix Powers - by hadriel - 2011-05-22, 01:54 PM
Matrix Powers - by 2147483647 - 2011-05-22, 04:29 PM
Matrix Powers - by hadriel - 2011-05-22, 04:46 PM
Matrix Powers - by 2147483647 - 2011-05-22, 05:02 PM
Matrix Powers - by hadriel - 2011-05-23, 04:28 AM
Matrix Powers - by Noah - 2011-06-01, 12:43 PM
Matrix Powers - by modular - 2011-06-01, 01:20 PM

Forum Jump:


Users browsing this thread: 1 Guest(s)