A. Ju. Abramovich, Some theorems on normed lattices, Vestnik Leningrad. Univ. Math. 4 (1977), 153–159.
F. Albiac, N.J. Kalton, Topics in Banach space theory, Grad. Texts Math., vol. 233, Springer, (2006).
C. Aliprantis, O. Burkinshaw, Locally solid Riesz spaces with applications to economics, Mathematical Surveys and Monographs, vol. 105, American Mathematical Society, (2003).
J. Bourgain, H.P. Rosenthal, Martingales valued in certain subspaces of L1, Israel J. Math. 37 (1980), 54–75.
G. Godefroy, N.J. Kalton, D. Li, On subspaces of L1 which embed into ℓ1, J. Reine Angew. Math., 471 (1996), 43–74.
M. González, A. Martínez-Abejón, Ultrapowers of L1(μ) and the subsequence splitting principle, Israel J. Math., 122 (2001), 189–206.
J. Hagler, C. Stegall, Banach spaces whose duals contain complemented subspaces isomorphic to C
[0,1], J. Funct. Anal., 13
(1973), 233–251.Google Scholar
W.B. Johnson, E. Odell, Subspaces of Lpwhich embed into ℓp, Comp. Math., 28 (1974), 37–49.
N.J. Kalton, On subspaces of c0 and extension of operators into C(K)-spaces, Quart. J. Math., 52 (2001), 313–328.
H. Knaust, E. Odell, On c0 sequences in Banach spaces
, Israel J. Math., 67
(1989), 153–169.Google Scholar
E. Odell, On certain complemented subspaces of L1 with the strong Schur property, Longhorn Notes, (1983–1984), 177–184.
L. Weis, Banach lattices with the subsequence splitting property, Proc. Amer. Math. Soc., 105 (1989), 87–96.
W. Wnuk, Banach lattices with properties of the Schur type-a survey, Conf. Sem. Mat. Univ. Bari, 249 (1993), 1–25.
W. Wnuk, Banach lattices with order continuous norms, Advanced Topics in Mathematics, Polish Scientific Publishers PWN, Warsaw, (1999).