[1] F. Bahrami, A. Bayati and S.M. Manjegani, Linear preservers of majorization on $l^p(I)$, Linear Algebra Appl., 436 (2012), 3177-3195.
[2] C.H. Bennett, H.J. Bernstein, S. Popescu, and B. Schumacher, Concentrating partial entanglement by local operations, Phys. Rev. A (3), 22, (1996), 2046-2052.
[3] E. Chitambar, D. Leung, L. Maninska, M. Ozols and A. Winter, Everything you always wanted to know about LOCC (but were afraid to ask), Commun. Math. Phys., 328 (2014), 303-326.
[4] K.M. Chong, Some extensions of a theorem of Hardy, Littlewood and P{'o}lya and their applications, Can. J. Math., 26, (1974), 1321-1340.
[5] G.H. Hardy, J.E. Littlewood and G. P{'o}lya, Some simple inequalities satisfied by convex functions, Messenger Math., 58 (1929), 145-152.
[6] T. Heinosaari and M.Ziman, The Mathematical Language of Quantum Theory: From Uncertainty to Entanglement, Cambridge University Press, Cambridge, 2011.
[7] A.W. Marshall and I. Olkin, Inequalities: Theory of Majorization and Its Applications, Academic Press, New York, 1979.
[8] M.A. Nielsen and I.L. Chuang, Quantum Computation and Quantum Information, Cambridge University Press, Cambridge, England, 2000.
[9] M. Owari, S.L. Braunstein, K. Nemoto and M. Murao, $epsilon$-convertibility of entangled states and extension of Schmidt rank in infinite-dimensional systems, Quantum Inf. Comput., 8 (2008), 30-52.
[10] R. Pereira and S.Plosker, Extending a characterization of majorization to infinite dimensions, Linear Algebra Appl., 468, (2015), 80-86.
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