Open Access Journal
Journal of Mathematical Inequalities
Volume: 3
Year: 2009
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Articles
Article number / DOI |
Authors / Title |
Pages |
Abstract |
Article |
03-48 |
András Prékopa:
Inequalities for discrete higher order convex functions
|
485–498 |
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03-49 |
Károly Nagy:
Almost everywhere convergence of a subsequence of the Nörlund logarithmic means of Walsh-Kaczmarz-Fourier series
|
499–510 |
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03-50 |
Jun Ichi Fujii,
Masatoshi Fujii,
Yuki Seo:
The Golden-Thompson-Segal type inequalities related to the weighted geometric mean due to Lawson-Lim
|
511–518 |
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03-51 |
Nicolaie Lungu,
Ioan A. Rus:
On a functional Volterra-Fredholm integral equation, via Picard operators
|
519–527 |
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03-52 |
J. Barić,
A. Matković:
Bounds for the normalized Jensen-Mercer functional
|
529–541 |
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03-53 |
Eder Kikianty,
S. S. Dragomir,
P. Cerone:
Inequalities of Grüss type involving the p-HH-norms in the Cartesian product space
|
543–557 |
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03-54 |
A. Vukelić:
Estimations of the error for general Simpson type formulae via pre-Grüss inequality
|
559–566 |
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03-55 |
Andriy Ya. Olenko,
Tibor K. Pogány:
Convergence rate in multidimensional irregular sampling restoration
|
567–576 |
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03-56 |
S. Banić:
Mappings Connected with Hermite-Hadamard Inequalities for Superquadratic Functions
|
577–589 |
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03-57 |
Dorian Popa:
A Property of a Functional Inclusion Connected with Hyers-Ulam Stability
|
591–598 |
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03-58 |
Georgia Irina Oros:
Applications of certain differential inequalities to the univalence of an integral operator
|
599–605 |
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03-59 |
S. S. Dragomir,
C. E. M. Pearce:
Some inequalities relating to upper and lower bounds for the Riemann–Stieltjes integral
|
607–616 |
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03-60 |
J. Mićić:
Inequalities involving the Khatri-Rao product of matrices
|
617–630 |
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03-61 |
Antonio Cañada,
Salvador Villegas:
Optimal Lyapunov inequalities for boundary value problems
|
631–643 |
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03-62 |
Mario Krnić:
Hilbert inequality and Gaussian hypergeometric functions
|
645–656 |
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03-63 |
Ivica Gusić:
A note on certain maps between ordered fields
|
657–661 |
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03-64 |
S. S. Dragomir:
Accurate Approximations for the Riemann-Stieltjes Integral Via Theory of Inequalities
|
663–681 |
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