Optimal bounds of classical and non-classical means in terms of \(Q\) means
From MaRDI portal
Publication:2240629
DOI10.1007/s13398-021-01145-wzbMath1485.26045OpenAlexW3205166547MaRDI QIDQ2240629
Monika Nowicka, Alfred Witkowski
Publication date: 4 November 2021
Published in: Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A: Matemáticas. RACSAM (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s13398-021-01145-w
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Optimal combinations bounds of root-square and arithmetic means for Toader mean
- Optimal Lehmer mean bounds for the Toader mean
- Optimal bounds for the sine and hyperbolic tangent means. IV
- Sharp bounds for the Toader mean of order 3 in terms of arithmetic, quadratic and contraharmonic means
- Sharp power mean inequalities for the generalized elliptic integral of the first kind
- Optimal bounds for the tangent and hyperbolic sine means
- Sharp one-parameter geometric and quadratic means bounds for the Sándor-Yang means
- Sharp power mean bounds for two Sándor-Yang means
- Precise bounds for the weighted Hölder mean of the complete \(p\)-elliptic integrals
- On approximating the Toader mean by other bivariate means
- Best possible inequalities among harmonic, geometric, logarithmic and seiffert means
- Hölder mean inequalities for the complete elliptic integrals
- On Seiffert-like means
- The Power Mean and the Logarithmic Mean
- Bounds for the perimeter of an ellipse in terms of power means
- Bounding the convex combination of arithmetic and integral means in terms of one-parameter harmonic and geometric means
- On certain inequalities for means. III
This page was built for publication: Optimal bounds of classical and non-classical means in terms of \(Q\) means