[[1] Achour, D., Alouani, A., On multilinear generalizations of the concept of nuclear operators. Colloquium Mathematicae 120(1) (2010), 85 – 102.10.4064/cm120-1-7]Search in Google Scholar
[[2] Achour, D., Belacel, A., Domination and factorization theorems for positive strongly p–summing operators. Positivity. 18(2014), 785 – 804.]Search in Google Scholar
[[3] Achour, D., Mezrag, L., On the Cohen strongly p–summing multilinear operators. J. Math. Anal. Appl. 327(2007), 550 – 563.]Search in Google Scholar
[[4] Blasco, O., A class of operators from a Banach lattice into a Banach space. Collect. Math. 37(1)(1986), 13 – 22.]Search in Google Scholar
[[5] Blasco, O., Positive p–summing operators on Lp–spaces. Proc. Am. Math. Soc. 100(1987), 275 – 281.]Search in Google Scholar
[[6] Botelho, G., Pellegrino, D.M., Rueda, P., On composition ideals of multilinear mappings and homogeneous polynomials, Publ. Res. Inst. Math. Sci. 43(2007), 1139 – 1155.10.2977/prims/1201012383]Search in Google Scholar
[[7] Bougoutaia, A., Belacel. A., Cohen positive strongly p–summing and p–convex multilinear operators. Positivity. 23(2019), 379 – 395.]Search in Google Scholar
[[8] Bu, Q., Buskes, G., The Radon-Nikodym property for tensor products of Banach lattices. Positivity.10(2)(2006), 365 – 390.10.1007/s11117-005-0025-y]Search in Google Scholar
[[9] Bu, Q., Buskes, G., Polynomials on Banach lattices and positive tensor products, J. Math. Anal. Appl. 388(2012), 845 – 862.10.1016/j.jmaa.2011.10.001]Search in Google Scholar
[[10] Bu, Q., Labuschagne, C.A., Positive Multiple Summing and Concave Multilinear Operators on Banach Lattices. Mediterr. J. Math. 12(2015), 77 – 87.]Search in Google Scholar
[[11] Bu, Q., Shi, Z., On Cohen almost summing multilinear operators. J. Math. Anal. Appl. 401(2013), 174 – 181.]Search in Google Scholar
[[12] Çaliskan, E., Pellegrino, D.M., On the multilinear generalizations of the concept of absolutely summing operators, Rocky Mountain J. Math. 37(2007), 1137 – 1152.10.1216/rmjm/1187453101]Search in Google Scholar
[[13] Cohen, J.S., Absolutely p–summing, p–nulear operators and thier conjugates. Math.Ann. 201(1973), 177 – 200.]Search in Google Scholar
[[14] Diestel, J., Jarchow, H., Tonge, A., Absolutely Summing Operators, Cambridge University Press, 1995.10.1017/CBO9780511526138]Search in Google Scholar
[[15] Fremlin. D.H., Tensor products of Archimedean vector lattices, Amer. J. Math. 94(1972), 777 – 798.10.2307/2373758]Search in Google Scholar
[[16] Fremlin. D.H., Tensor products of Banach lattices, Math. Ann. 211(1974), 87 – 106.10.1007/BF01344164]Search in Google Scholar
[[17] Labuschagne, C.C.A., Riesz reasonable cross norms on tensor products of Banach lattices. Quaest. Math. 27(2004), 243 – 266.]Search in Google Scholar
[[18] Lindenstrauss, J., Tzafriri, L., Classical Banach Spaces I and II. Springer, Berlin (1996)10.1007/978-3-540-37732-0]Search in Google Scholar
[[19] Matos, M.C., Fully absolutely summing and Hilbert–Schmidt multilinear mappings. Collect. Math. 54 (2) (2003), 111 – 136.]Search in Google Scholar
[[20] Matos, M.C., Pellegrino, D.M., Fully summing mappings between Banach spaces, Studia Math. 178(2007), 47 – 61.10.4064/sm178-1-3]Search in Google Scholar
[[21] Mezrag, L., Saadi, K., Inclusion theorems for Cohen strongly summing multilinear operators. Bull. Belg. Math. Soc. Simon Stevin. 16(2009), 1 – 11.]Search in Google Scholar
[[22] Pellegrino, D., Santos, J., Seoane-Sepúlveda, J., Some techniques on nonlinear analysis and applications, Adv. Math. 229(2012),1235 – 1265.10.1016/j.aim.2011.09.014]Search in Google Scholar
[[23] Schaefer, H.H., Banach Lattices and Positive Operators. Springer, Berlin (1974).10.1007/978-3-642-65970-6]Search in Google Scholar
[[24] Zhukova, O.I., On modifications of the classes of p–nuclear, p–summing and p–integral operators, Sib. Math. J. 30(5)(1998), 894 – 907.10.1007/BF02672911]Search in Google Scholar