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Maximal Inequalities

Poincaré inequalities and the sharp maximal inequalities with Lφ norms for differential forms

Poincaré inequalities and the sharp maximal inequalities with Lφ norms for differential forms

... This paper is concerned with the Poincaré inequalities and the sharp maximal inequalities for differential forms with L ϕ -norm, where ϕ satisfies nonstandard growth conditions. These results can be ...

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On maximal inequalities via comparison principle

On maximal inequalities via comparison principle

... the maximal solution y → g ∗ (y) of () is given based on the maximal and minimal solutions of ...weighted maximal inequality () to those with explicit ...

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Maximal Inequalities for Dependent Random Variables and Applications

Maximal Inequalities for Dependent Random Variables and Applications

... the maximal inequality is used in the method of subsequences. Our maximal inequality for weighted sums of the dependent random variables satisfying ...

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Complete Convergence and Some Maximal Inequalities for Weighted Sums of Random Variables

Complete Convergence and Some Maximal Inequalities for Weighted Sums of Random Variables

... Hanson and Wright [3], obtained a bound on tail probabilities for quadratic forms in independent random variables using condition (1).. Wright [16] proved that the bound established b[r] ...

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Maximal ϕ inequalities for demimartingales

Maximal ϕ inequalities for demimartingales

... In this paper, we establish some maximal -inequalities for demimartingales that generalize the results of Wang (Stat. Probab. Lett. 66, 347-354, 2004) and Wang et al. (J. Inequal. Appl. 2010(838301), 11, ...

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Some results for demimartingales and N demimartingales

Some results for demimartingales and N demimartingales

... a maximal inequality for submartingales, which contains the Hajek-Renyi inequality and other inequalities as special cases (see Theorem  of Chow ...type maximal inequality for demimartingales (see ...

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Hardy Littlewood maximal function on noncommutative Lorentz spaces

Hardy Littlewood maximal function on noncommutative Lorentz spaces

... noncommutative maximal inequalities, a version of ergodic theory was given by Junge [] and Junge, Xu ...Hardy-Littlewood maximal inequality for an operator-valued ...Hardy-Littlewood maximal ...

8

Weighted sharp maximal function inequalities and boundedness of multilinear singular integral operator satisfying a variant of Hörmander’s condition

Weighted sharp maximal function inequalities and boundedness of multilinear singular integral operator satisfying a variant of Hörmander’s condition

... tions of the commutator. It is well known that commutators and multilinear operators are of great interest in harmonic analysis and have been widely studied by many authors (see [–]). The main purpose of this paper ...

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Sharp maximal function inequalities and boundedness for Toeplitz type operator associated to singular integral operator with non smooth kernel

Sharp maximal function inequalities and boundedness for Toeplitz type operator associated to singular integral operator with non smooth kernel

... analysis and have been widely studied by many authors (see []). In [, ], the bound- edness of the singular integral operator with non-smooth kernel are obtained. In [–], the boundedness of the commutator ...

19

Inequalities and boundedness for commutators related to integral operator with general kernel

Inequalities and boundedness for commutators related to integral operator with general kernel

... It is well known that commutators are of great interest in harmonic analysis and have been widely studied by many authors (see [, ]). In [], Pérez and Trujillo-Gonzalez prove a sharp estimate for the multilinear ...

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Sharp maximal function inequalities and boundedness for commutators related to generalized fractional singular integral operators

Sharp maximal function inequalities and boundedness for commutators related to generalized fractional singular integral operators

... It is well known that commutators are of great interest in harmonic analysis, and they have been widely studied by many authors (see [, ]). In [], Pérez and Trujillo-Gonzalez prove a sharp estimate for the commutator. ...

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Modified Proximal point algorithms for finding a zero point of maximal monotone operators, generalized mixed equilibrium problems and variational inequalities

Modified Proximal point algorithms for finding a zero point of maximal monotone operators, generalized mixed equilibrium problems and variational inequalities

... In this section, we prove a strong convergence theorem for finding a common element of the set of solutions of mixed equilibrium problems, the set of solution of the varia- tional inequality problem, the fixed point set ...

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Sharp \(H {p}\) \(L {p}\) type inequalities of weighted maximal operators of Vilenkin Nörlund means and its applications

Sharp \(H {p}\) \(L {p}\) type inequalities of weighted maximal operators of Vilenkin Nörlund means and its applications

... operators of Vilenkin-Nörlund means with monotone coefficients. It is also proved that these inequalities are the best possible in a special sense. We also apply these results to prove strong summability for such ...

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On Huygens' Inequalities and the Theory of Means

On Huygens' Inequalities and the Theory of Means

... Proof. The first inequality of 2.3 is proved in 6, while the first inequality of 2.8 is a well- known inequality due to Leach and Sholander 8 see 4 for many related references. The second inequalities of 2.3 and ...

10

Weighted estimates for vector valued multilinear operators with non smooth kernels

Weighted estimates for vector valued multilinear operators with non smooth kernels

... Let T be the multilinear Calderón-Zygmund operator with non-smooth kernel and let T ∗ be its corresponding maximal operator. In this paper, vector-valued weighted norm inequalities for T and T ∗ are ...

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A note on maximal non-prime ideals

A note on maximal non-prime ideals

... a maximal non- P , if R does not have P , whereas each subring S of T with R ⊂ S has property P ...of maximal non-Noetherian subring of a ring T was investigated in ...on maximal non-P subring of a ...

11

On the Maximal Domain Theorem

On the Maximal Domain Theorem

... Finally, we prove that under monotonicity, WGS and GS are equivalent. Based on this and Theorem 5, it can be shown that for markets without the monotonicity assumption, the set of GS preferences is a maximal ...

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Some New Gronwall-Bellmann Type Discrete Fractional Inequalities Arising in the Theory of Discrete Fractional Calculus

Some New Gronwall-Bellmann Type Discrete Fractional Inequalities Arising in the Theory of Discrete Fractional Calculus

... type inequalities , and establish some discrete fractional sum inequalities involving nonlinear power function terms with arbitrary power for unknown ...

8

Vol 3, No 4 (2012)

Vol 3, No 4 (2012)

... mathematical inequalities play very important role in classical differential and integral equations which has applications in many ...Fractional inequalities are important in studding the existence, ...

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Fatigue and recovery measured with dynamic properties versus isometric force: effects of exercise intensity

Fatigue and recovery measured with dynamic properties versus isometric force: effects of exercise intensity

... et al., 2014; Thomas et al., 2016; Wüthrich et al., 2014). In fact, in our recently published meta-analysis (Kruger et al., 2018), we were able to identify 29 experimental studies that have examined the effects of age on ...

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