On embeddings between classical Lorentz spaces

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Lorentz spaces with variable exponents (2012, unknown): “[3, 6, 4, 15].”
Global Lipschitz Regularity for a Class of Quasilinear Elliptic Equations (2010, unknown): “A Hardy-type inequality for non-increasing functions (see eg, [ 5 , Theorem 4.”
Weighted inequalities for Hardy-type operators involving suprema (2006, unknown): “For more references, see [4].”
WEIGHTED INEQUALITIES INVOLVING TWO HARDY OPERATORS WITH APPLICATIONS TO EMBEDDINGS OF FUNCTION SPACES (2008, methodology): “Thanks to this extensive research powerful new techniques and methods were developed, and most of the desired characterizations have been obtained ([1], [23], [28], [8], [9], [24], [27], [6], [15], [10], [11], [25], [26], [13]).”
On Lorentz spaces Γp,w (2004, background): “In view of Proposition 1 in [36] (see also Theorem 3.1 in [ 7 ]), if0 < p _< 1, then Ap,w C A~,wo if and only if”
Are generalized Lorentz spaces really spaces (2004, background): “The spaces Λp,∞(w) and Γp,∞(w) are called Marcinkiewicz spaces or weak Lorentz spaces (see [15], [11]; see also [8], [9], [10], [6] and [7]).”