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Journal Article
Journal of inequalities and applications, ISSN 1029-242X, 2018, Volume 2018, Issue 1, pp. 1 - 13
In the article, we provide several sharp upper and lower bounds for two Sándor–Yang means in terms of combinations of arithmetic and contra-harmonic means. 
26E60 | Analysis | Mathematics, general | Mathematics | 26D99 | Applications of Mathematics | Schwab–Borchardt mean | Arithmetic mean | Contra-harmonic mean | 26D07 | Quadratic mean | Sándor–Yang mean | MATHEMATICS | Schwab-Borchardt mean | MATHEMATICS, APPLIED | INEQUALITIES | POWER | SEIFFERT | Sandor-Yang mean | Lower bounds | Arithmetic | Research
Journal Article
Journal of inequalities and applications, ISSN 1029-242X, 2018, Volume 2018, Issue 1, pp. 1 - 14
Journal Article
Journal of fluid mechanics, ISSN 0022-1120, 04/2019, Volume 865, pp. 363 - 380
This work demonstrates that the popular arithmetic mean conformation tensor frequently used in the analysis of turbulent viscoelastic flows is not a good representative of the ensemble... 
JFM Papers | MECHANICS | turbulent flows | PHYSICS, FLUIDS & PLASMAS | channel flow | viscoelasticity | DRAG REDUCTION | Viscoelasticity | Turbulence | Euclidean geometry | Turbulent flow | Deformation | Computational fluid dynamics | Reynolds number | Mathematics | Velocity | Tensors | Simulation | Mathematical analysis | Modelling | Polymers | Channel flow | Arithmetic | Conformation | Eigen values | Physics - Fluid Dynamics
Journal Article
PloS one, ISSN 1932-6203, 2017, Volume 12, Issue 1, p. e0168767
Journal Article
Journal of Inequalities and Applications, ISSN 1025-5834, 12/2017, Volume 2017, Issue 1, pp. 1 - 10
Journal Article
PloS one, ISSN 1932-6203, 2018, Volume 13, Issue 3, p. e0193027
...), and the Hamy mean (HM) operator is a good tool to deal with multiple attribute group decision making (MAGDM... 
SYMMETRIC FUNCTION | MODEL | AGGREGATION OPERATORS | MULTIDISCIPLINARY SCIENCES | ENTROPY | Decision-making | Analysis
Journal Article
Journal of function spaces, ISSN 2314-8888, 2019, Volume 2019, pp. 1 - 7
In the article, we provide several sharp bounds for the Toader mean by use of certain combinations of the arithmetic, quadratic, contraharmonic, and Gaussian... 
MATHEMATICS | COMPLETE ELLIPTIC INTEGRALS | MATHEMATICS, APPLIED | FUNCTIONAL INEQUALITIES | BOUNDS | Questions and answers | Bivariate analysis | Mathematics | Applied mathematics | Integrals | Arithmetic | Inequality
Journal Article
The American mathematical monthly, ISSN 1930-0972, 2018, Volume 108, Issue 9, pp. 797 - 812
  Formulations of the geometric mean generalize to a rather remarkable variety of contexts and applications... 
Algebra | Cones | Geometric mean | Eigenvalues | Hilbert spaces | Matrices | Mathematical inequalities | Arithmetic mean | Riccati equation | Symmetry | MATHEMATICS | JORDAN ALGEBRAS | POSITIVE-DEFINITE MATRICES | OPERATORS | INTERIOR-POINT ALGORITHMS | Geometry
Journal Article
Journal of the Mathematical Society of Japan, ISSN 0025-5645, 2017, Volume 69, Issue 1, pp. 25 - 51
... if a related function is X-mean-periodic for some appropriate functional space X. Building on the work of Masatoshi Suzuki for modular elliptic curves, we will explore the dual... 
Arithmetic schemes | Automorphic representations | Zeta functions | L-functions | Mean-periodicity | arithmetic schemes | MATHEMATICS | zeta functions | mean-periodicity | automorphic representations
Journal Article
Journal of Inequalities and Applications, ISSN 1025-5834, 12/2018, Volume 2018, Issue 1, pp. 1 - 6
In this paper, we refine and generalize some weighted arithmetic–geometric operator mean inequalities due to Lin (Stud. Math. 215:187–194, 2013) and Zhang (Banach J. Math. Anal. 9:166–172, 2015) as follows... 
Positive linear map | Weighted geometric operator mean | Weighted arithmetic operator mean | Analysis | Operator inequality | Mathematics, general | Mathematics | Applications of Mathematics | 47A63 | 47A30 | MATHEMATICS | MATHEMATICS, APPLIED | Inequalities | Arithmetic | Research
Journal Article
Linear algebra and its applications, ISSN 0024-3795, 2013, Volume 438, Issue 4, pp. 1564 - 1569
The weighted Riemannian mean of positive definite matrices is a kind of weighted geometric mean of n matrices... 
Arithmetic–geometric mean inequality | Matrix inequality | The Riemannian mean | Geometric mean | Positive definite matrix | Arithmetic-geometric mean inequality | MATHEMATICS | MATHEMATICS, APPLIED | Equality
Journal Article
International Journal of Theoretical and Applied Finance, ISSN 0219-0249, 03/2018, Volume 21, Issue 2
Journal Article
Journal of inequalities and applications, ISSN 1029-242X, 2018, Volume 2018, Issue 1, pp. 1 - 22
In 2016 we proved that for every symmetric, repetition invariant and Jensen concave mean M the Kedlaya-type inequality A(x(1), M(x(1), x(2)), ... , M(x(1), ... , x(n))) <= M(x(1), A(x(1), x(2)), ... , A(x(1), ... , x(n... 
Kedlaya inequality | MATHEMATICS, APPLIED | Jensen convexity | DEVIATION MEANS | Discrete mean | HARDYS INEQUALITY | Gini mean | Concavity | Quasi-arithmetic mean | MATHEMATICS | Weighted mean | VALUES | MIXED MEANS | Power mean | Deviation mean | Inequality | Mathematics - Classical Analysis and ODEs | 39B62 | Research | 26D15
Journal Article