Stability of one parameter Co-semigroups on hereditarily indecomposable Banach spaces

[1] B.Sz. Nagy and C, Foias,, Harmonic analysis of operator on Hilbert Spaces, No.rth-Holland, Amsterdam (1970).
[2] W, Arenrit and C.J.K, Batty, Tauberian theorems and stability of one-parameter semigroup, Trans. Amer. Math. Soc. 306 (1988), 837-852,
[3] Yu.I, Lyubich and Yu Quoc Phong, Asymptotic stability of linear differential equations in Banach spaces, Studia Math. 88 (1988), 37-42.
[4] S. Caraman, Stability of one-parameter semigroup' of operators on Ba-nc,ch spaces, Studii §i Cercetari, to appear.
[5] S. Huang and F. Ftabiger, Superstable Co-semigroups on Banach spaces, Tiibinger Berichte zur Funk. Anal. Heft 1 (1991-92), 73-82,
[6] J. Lindenstrauss, Some aspects of the theory of Banach spaces, Adv. Math. 5 (1970), 159-180.
53
[7]
W.T
. Govers & B. Maurey, The unconditional basic sequence problem, J. Amer. Math. Soc. vol. 6, no. 4 (1993), 851-874.
[8]
P
. Enflo, A counterexample to the approximation property in Banach spaces, Acta Math. 130 (1973), 309-317.
[9]
H.R
. Dowson, Spectral theory of linear operators, London Math. Soc. Monograph no. 12, Academic Press, New York (1978).
[10]
A
. Pazy, Semigroups of linear operators, London Math,, Soc. Monog. no. 12, Academic Press, New York, 1978.
[11]
T
, Kato, Perturbation theory for linear operators, Springer-Verlag, Berlin, Heidelberg, New York, 1976.
[12]
D.J
. Newman, Simple analytic proof of the prime number theorem, Amer. Math. Monthly 87, no.9 (1981), 636-696.
[13]
U
. Krengel, Ergodic theorems, De Gruyte, Berlin-New York, 1985.