Results 11 to 20 of about 329,423 (69)
Schur convexity properties of the weighted arithmetic integral mean and Chebyshev functional [PDF]
In this paper, we discuss the Schur convexity, Schur geometrical convexity and Schur harmonic convexity of the weighted arithmetic integral mean and Chebyshev functional.
Long Bo-Yong +2 more
doaj +3 more sources
On Schur Convexity of Some Symmetric Functions
For and , the symmetric function is defined as , where are positive integers. In this paper, the Schur convexity, Schur multiplicative convexity, and Schur harmonic convexity of are discussed.
Chu Yu-Ming, Xia Wei-Feng
doaj +1 more source
Notes on the Schur-convexity of the Extended Mean Values [PDF]
In this article, the Schur-convexities of the weighted arithmetic mean of function and the extended mean values are proved. Moreover, some inequalities involving the arithmetic mean, the harmonic mean, the logarithmic mean, and comparison between the ...
Qi, Feng +3 more
core +6 more sources
Schur-convexity of the Extended Mean Values [PDF]
In this article, the Schur-convexity of the extended mean values are proved. Consequently, an inequality between the logarithmic mean values and the identity (exponential) mean values is ...
Qi, Feng
core +6 more sources
Logarithmic Convexity of the One-Parameter Mean Values [PDF]
In this article, the logarithmic convexity of the one-parameter mean values J(r) and the monotonicity of the product J(r)J(−r) with r Є R are presented. Some more general results are established.
Qi, Feng, Cheung, Wing Sum
core +6 more sources
Some new judgement theorems of Schur geometric and Schur harmonic convexities for a class of symmetric functions [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shi, Huan-Nan, Zhang, Jing
openaire +2 more sources
Abstract This paper builds and explores in detail a post‐Keynesian–Sraffian one‐country model of effective demand, which, on the one hand, extends the Kurz multiplier model to open–with state‐economies of single production and, on the other hand, is applicable to data from the National Input–Output Tables of the World Input–Output Database.
Theodore Mariolis, Nikolaos Ntemiroglou
wiley +1 more source
Summary A general technique to develop arbitrary‐sided polygonal elements based on the scaled boundary finite element method is presented. Shape functions are derived from the solution of the Poisson's equation in contrast to the well‐known Laplace shape functions that are only linearly complete.
B Xiao +5 more
wiley +1 more source
Abstract Interconnection and expansion of AC networks through high‐voltage direct current grids based on modular multilevel converters to form a multiterminal hybrid AC/DC grid can pose stability issues. These challenges can arise from dynamic interactions between/within AC and DC subgrids due to poorly damped modes that are potential sources of ...
Atousa Elahidoost, Elisabetta Tedeschi
wiley +1 more source
Modal decompositions and point scatterer approximations near the Minnaert resonance frequencies
Abstract This paper provides several contributions to the mathematical analysis of subwavelength resonances in a high‐contrast medium containing N$N$ acoustic obstacles. Our approach is based on an exact decomposition formula which reduces the solution of the sound scattering problem to that of an N$N$ dimensional linear system, and characterizes ...
Florian Feppon, Habib Ammari
wiley +1 more source

