Let \matF,\matG be positive definite matrices (do they have to be definite?) and 0≤p≤2. Show that
\tr(\matFp/2–\matGp/2)≤p2\tr((\matF–\matG)\matGp/2–1).
I’m working on it. See if you can get a proof before I do 🙂
Let \matF,\matG be positive definite matrices (do they have to be definite?) and 0≤p≤2. Show that
\tr(\matFp/2–\matGp/2)≤p2\tr((\matF–\matG)\matGp/2–1).
I’m working on it. See if you can get a proof before I do 🙂