Arithmetic mean and geometric mean
Comparative Study of the use of Arithmetic Mean and Geometric Mean for Data Aggregation in FMEA Analysis
16
Comparison of Arithmetic Mean, Geometric Mean and Harmonic Mean Derivative-Based Closed Newton Cotes Quadrature
9
Improvement of the Traditional Canny Edge Detection Algorithm by using Combination of Arithmetic Mean Filter, Harmonic Mean Filter and Geometric Mean Filter
8
A Third Order Runge Kutta Method Based on Linear Combination of Arithmetic Mean, Harmonic Mean and Geometric Mean for Hybrid Fuzzy Differential Equation
5
Numerical Solution of First Order Fuzzy Differential Equations by the Third Order Runge Kutta Method Based on Linear Combination of Arithmetic Mean, Geometric Mean and Centroidal Mean
7
Sharp bounds for a special quasi arithmetic mean in terms of arithmetic and geometric means with two parameters
10
Clustering signed networks with the geometric mean of Laplacians
9
Clustering signed networks with the geometric mean of Laplacians
10
Sharp bounds for the arithmetic geometric mean
13
Applications of Arithmetic Geometric Mean Inequality
9
Weighted arithmetic–geometric operator mean inequalities
6
Optimal two parameter geometric and arithmetic mean bounds for the Sándor–Yang mean
12
Yet another note on the arithmetic geometric mean inequality
19
A generalization and an application of the arithmetic–geometric mean inequality for the Frobenius norm
5
Extensions of interpolation between the arithmetic geometric mean inequality for matrices
10
Sharp bounds for Sándor mean in terms of arithmetic, geometric and harmonic means
13
Elliptic integrals, the arithmetic-geometric mean and the Brent-Salamin algorithm for π
36
On approximating the quasi arithmetic mean
12
Inequality (1.1) is also called ν-weighted arithmetic-geometric mean inequality
10
The Proofs of the Arithmetic-Geometric Mean Inequality Through Both the Product and Binomial Inequalities
8