  We study linear systems of ordinary differential equations of an arbitrary
order on a finite interval with the most general (generic) inhomogeneous
boundary conditions in Sobolev spaces. We investigate the character of
solvability of inhomogeneous boundary-value problems, prove their Fredholm
properties, and find the indices, the dimensions of the kernel, and the
cokernel of these problems. Moreover, we obtained necessary and sufficient
conditions for continuity in a parameter of solutions to the introduced
problems in Sobolev spaces.
