
The differential-boundary system S: Ly = (y + H(t)[Cy(O) + Dy(l)] + H(t)w)' + P(t)y. Ay(O) + By(1) + dK(t)y(t) = 0, dKi(t)y(t) = 0, is discussed when set in the space Y1[0, 1]. The density of the domain of L is discussed, and the adjoint or dual operator is derived. A discussion of selfadjoint systems follows. Necessary and sufficient conditions for T=(l/i)L to be selfadjoint in .2 [0, 1] are given.
Linear boundary value problems for ordinary differential equations, General theory of ordinary differential operators
Linear boundary value problems for ordinary differential equations, General theory of ordinary differential operators
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