4. Sequence of iterated kernels. Young's tables
Let λ be an eigenvalue of A. By replacing A in the following by A – λI, we can assume that λ is zero. For the eigenvalue λ = 0, we'll consider an increasing sequence of vector subspaces, and from there we'll associate λ = 0 with a Young table, denoted TY(A,λ).
The growing sequence
is a sequence that "runs out of steam", in the sense that the dimension...
You do not have access to this resource.
Exclusive to subscribers. 97% yet to be discovered!
Already subscribed?
Log in!
Ongoing reading
Sequence of iterated kernels. Young's tables
References
-
(1) - ADKINS (A.), WEINTRAUB (S.) - Algebra. An Introduction via module Theory, - Springer 1992. ISBN 0-387-97839-9.
-
(2) - CHAMBADAL (L.), OVAERT (J.-L.) - Algèbre linéaire et algèbre tensorielle - , Dunod 1968.
-
(3) - FRENEL (J.) - Algèbre des matrices, - Hermann...
You do not have access to this resource.
Exclusive to subscribers. 97% yet to be discovered!
Already subscribed?
Log in!