Lie Algebras Arising From Systems of Linear Differential Equations

Cover Lie Algebras Arising From Systems of Linear Differential Equations
Lie Algebras Arising From Systems of Linear Differential Equations
Morton J Hellman
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- 0. O Clearly, all terms in (3. 6) vanish according to the above assumption, except for the last term. Therefore, (-1) A^*^ (I5f ) - 0.
Since k is indeterminate, merely sufficiently large, the invariance of the general- ized eigenspaces of A is proved.
li. Constiructions Based on a Theorem of Birkhoff We shall construct an infinite number of exarrples of matrices A(t) satisfying (1. 5) b\it not (1. 9) by using the following argiment: Suppose that A(t) is a polynomial in t of degree Jl. , Then
...the equa- tions (2. 2) reduce to a finite number of 2j^-l equations for the A, The A V V themselves generate a Lie-algebra under bracket multiplication, and if A (t), A(t) vanishes identically but A(s), A(t)j is not zero for all values of s and t, then this Lie algebra must be such that the relations (U. L) r («» - 2r) A A^ - (m- 1, 2, ... , 2^- 1) hold but not all of the commutators A, A I vanish.
\k, A I [_m-r* r) - 8 - Vie shall now construct an abstract Lie-ring J\, related to the hypothet- ical Lie-ring generated by the matrices A, Let a (v ■ 0, 1, ..


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