A Modified Spanne–Peetre Inequality on Mixed Morrey Spaces

Multi-sublinear operators and their commutators on product generalized mixed Morrey spaces

“…We point out that there exists another mixed Morrey space, which used the iteration of Morrey norm, introduced by Ragusa and Scapellato [24]. For the boundedness of various operators on these mixed Morrey spaces of iteration type, see [2,25,26].…”

Boundedness for the Modified Fractional Integral Operator from Mixed Morrey Spaces to the Bounded Mean Oscillation Space and Lipschitz Spaces

“…We refer readers to [5][6][7][8][9][10][11][12][13][14][15][16][17][18][19] and the references therein for more studies about boundedness of the fractional integral operator on Morrey-type and anisotropic spaces. Recently, the mapping properties of 􏽢 I α from Morrey spaces to BMO(R n ) and Lipschitz spaces were also obtained in [20][21][22]. Here, we review the definition of Lipschitz spaces briefly.…”

“…Note that there exists another mixed Morrey space by using the iteration of Morrey norm introduced by Ragusa and Scapellato [26]. We refer the readers to [21,27,28] for the boundedness of various operators on these mixed Morrey spaces of iteration type.…”

Generalized Fractional Integral Inequalities for MT-Non-Convex and p q -Convex Functions

“…Mohammad in [16] established Hermite-Hadamard-type inequalities on differentiable coordinates for the same class of functions as studied by Park in [15], and Liua et al [17] developed this inequality for the same class of functions for classical integrals and fractional integrals. For more details, we refer the readers to [18][19][20].…”