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Multidimensional Hardy-type inequalities on time scales with variable exponents 

Fabelurin, Olanrewaju O; Oguntuase, J. A.; Persson, Lars Erik (Journal article; Peer reviewed, 2019)
A new Jensen inequality for multivariate superquadratic functions is derived and proved. The derived Jensen inequality is then employed to obtain the general Hardy-type integral inequality for superquadratic and subquadratic functions of several variables.
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Equivalent integral conditions related to bilinear Hardy-type inequalities 

Kanjilal, Saikat; Persson, Lars Erik; Shambilova, Guldarya E (Journal article; Tidsskriftartikkel; Peer reviewed, 2019)
Infinitely many, even scales of, equivalent conditions are derived to characterize the bilinear Hardy-type inequality under various ranges of parameters.
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Hardy-type inequalities over balls in R^N for some bilinear and iterated operators 

Jain, Pankaj; Kanjilal, Saikat; Persson, Lars Erik (Journal article; Tidsskriftartikkel; Peer reviewed, 2019)
Some new multidimensional Hardy-type inequalites are proved and discussed. The cases with bilinear and iterated operators are considered and some equivalence theorems are proved.
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Some Fourier inequalities for orthogonal systems in Lorentz–Zygmund spaces 

Akishev, Gabdolla; Persson, Lars Erik; Seger, Andreas (Journal article; Peer reviewed, 2019-06-13)
A number of classical inequalities and convergence results related to Fourier coefficients with respect to unbounded orthogonal systems are generalized and complemented. All results are given in the case of Lorentz–Zygmund spaces.

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2019 (4)
Filter by Document TypeJournal article (4)Peer reviewed (4)Tidsskriftartikkel (2)Filter by Author
Persson, Lars Erik (4)
Kanjilal, Saikat (2)Akishev, Gabdolla (1)Fabelurin, Olanrewaju O (1)Jain, Pankaj (1)Oguntuase, J. A. (1)Seger, Andreas (1)Shambilova, Guldarya E (1)
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Munin is powered by DSpace

UiT The Arctic University of Norway
The University Library
uit.no/ub - munin@ub.uit.no