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Mathematical Inequalities & Applications

Volume: 6

Year: 2003


Issue: 1 (January, 2003)
Article number / DOI Authors / Title Pages Abstract Article
06-01 Frank Hansen: Operator monotone functions of several variables 1–17 View View
06-02 Bai-Ni Guo, Bao-Min Qiao, Feng Qi, Wei Li: On new proofs of Wilker's inequalities involving trigonometric functions 19–22 View View
06-03 N. S. Barnett, P. Cerone, S. S. Dragomir: Further inequalities for the expectation and variance of a random variable defined on a finite interval 23–36 View View
06-04 Bicheng Yang: On a new inequality similar to Hardy-Hilbert's inequality 37–44 View View
06-05 Zeng Fanfu, Gao Mingzhe, He Leping: On the symmetric Hilbert's inequality and its applications 45–53 View View
06-06 Leo Larsson: A new Carlson type inequality 55–79 View View
06-07 Ernesto Savaglio: A note on inequality criteria 81–86 View View
06-08 Ick-Soon Chang, Eun Hwi Lee, Hark-Mahn Kim: On Hyers-Ulam-Rassias stability of a quadratic functional equation 87–95 View View
06-09 Amiran Gogatishvili, Takuya Sobukawa: On the extrapolation estimates 97–104 View View
06-10 Pankaj Jain, Bindu Bansal, Pawan K. Jain: Certain imbeddings of weighted Sobolev spaces 105–120 View View
06-11 Derming Wang: Heinz and McIntosh inequalities, Aluthge transformation and the spectral radius 121–124 View View
06-12 Nan-jing Huang, Ya-ping Fang, Yeol Je Cho: A new class of generalized nonlinear mixed quasi-variational inequalities in Banach spaces 125–132 View View
06-13 Ravi P. Agarwal, Donal O'Regan: Nonlinear generalized quasi-variational inequalities: a fixed point approach 133–143 View View
06-14 Yang Shiguo: Geometric inequalities involving two simplexes 145–153 View View
06-15 Hanfang Zhang: An extension of a geometric inequality of finite point set on a sphere in the constant curvature space 155–162 View View
06-16 M. Kikuchi: On weighted weak type maximal inequalities for martingales 163–175 View View
06-17 Nadine Guillotin-Plantard, Dominique Schneider: Ergodic theorems for dynamic random walks 177–195 View View