Results 61 to 70 of about 144 (124)
Open MathematicsWe define the weighted Orlicz-Lorentz-Morrey and weak weighted Orlicz-Lorentz-Morrey spaces to generalize the Orlicz spaces, the weighted Lorentz spaces, the Orlicz-Lorentz spaces, and the Orlicz-Morrey spaces.
Li Hongliang
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The strong Fatou property of risk measures
Dependence Modeling, 2018 In this paper, we explore several Fatou-type properties of risk measures. The paper continues to reveal that the strong Fatou property,whichwas introduced in [19], seems to be most suitable to ensure nice dual representations of risk measures.
Chen Shengzhong +2 more
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On the Mean Summability by Cesaro (C,a) and Abel-Poisson Methods of Trigonometric Fourier Series in the Weighted Lorentz Spaces [PDF]
In the paper the classical results on the mean convergence and summability of trigonometric Fourier series are extended to the weighted Lorentz spaces.
I.E. Yıldırım +2 more
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Local fractal functions on Orlicz-Sobolev spaces [PDF]
In these notes we consider a class of iterated function systems whose attractors are the graphs of local fractal functions belonging to Orlicz and to Orlicz-Sobolev spaces.
ARRIAGADA, Waldo
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, 2018 Пусть ̸= 0 и измеримое множество, || > 0. Для неотрицательной функции ∈ () средним порядка называется величина (,) := (||−1 ∫︀ () )1/. В работе изучается класс ′ 1,2,1(0) функций , удовлетворяющих обратному неравенству Гельдера, ⟨⟩ = sup⊂0 [2(,)−
Воронкова, С. Р. +4 more
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Optimal transport of vector measures. [PDF]
Calc Var Partial Differ Equ, 2021 Ciosmak KJ.
europepmc +1 more source
Discrete Quadratic-Phase Fourier Transform: Theory and Convolution Structures. [PDF]
Entropy (Basel), 2022 Srivastava HM +3 more
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Cyclic Brunn-Minkowski Inequalities for p-affine surface area
, 2017 In 2010, Werner and Ye extended the denition for mixed p-affine surface area to all real numbers p. Following this, we establish some isoperimetric inequalities for the general mixed p-affine surface area.
Zhao, Chang-Jian
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, 2004 In this continuation of our multiseries on Grothendieck's ‘Resume', we look at the projective and injective properties of general tensor norms.
Fourie, Jan, Swart, Johan, Diestel, Joe
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, 2004 In this continuation of our multiseries on Grothendieck's ‘Résumé', we look at the special place of C(K)-spaces and L1-spaces in the general metric theory of tensor products Mathematics Subject Classification (2000): 47B10, 46B28, 46E30 Quaestiones ...
Fourie, Jan, Swart, Johan, Diestel, Joe
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