I'm looking for books where the theory (basic properties, adjoints etc.) of unbounded linear operators between locally convex spaces or at least Banach spaces is developed. In Brezis' *functional analysis, Sobolev spaces and partial differential equations* there are some limited results for the Banach space case and all other related books I found only treat such operators on Hilbert spaces.


Thanks in advance!



reference request: unbounded operators on normed spaces
You can try to use: Goldberg, Seymour Unbounded linear operators. Theory and applications. Reprint of the 1985 corrected edition [MR0810617]. Dover Publications, Inc., Mineola, NY, 2006. viii+199 pp. ISBN: 0-486-45331-6


