A Themed Issue on Mathematical Inequalities, Analytic Combinatorics and Related Topics in Honor of Professor Feng Qi

• Altres autors: Du, Wei-Shih (Editor), Agarwal, Ravi (Editor), Karapinar, Erdal (Editor), Kostić, Marko (Editor), Cao, Jian (Editor)
• Format: Electrònic Capítol de llibre
• Idioma: anglès
• Publicat: Basel MDPI - Multidisciplinary Digital Publishing Institute 2023
• Matèries: Information technology industries; Computer science; Neuman-Sándor mean; arithmetic mean; contra-harmonic mean; bound; inequality; hyperbolic sine function; hyperbolic cosine function; majorization; log-concave sequence; symmetric function; symmetric mean; recurrence relations; grammars; real zeros; Bell triangular array; Seiffert mean; sinc function; sinhc function; inverse hyperbolic function; trigonometric function; necessary and sufficient condition; overview; survey; series expansion; partial Bell polynomial; convex function; special function; mathematical mean; Bernoulli number; matrix; completely monotonic degree; logarithmically completely monotonic function; gamma function; polygamma function; Bell number; Wallis ratio; additivity; complete elliptic integral; Pólya inequality; statistics; Hermite-Hadamard type integral inequality; (α, s)-geometric-arithmetically convex function; (α, s, m)-geometric-arithmetically convex function; Schur-convex function; Hadamard's inequality; convex functions of two variables; mean; positive operator; joint A-numerical radius; Euclidean operator A-seminorm; joint operator A-seminorm; Hamilton-Jacobi-Bellman equation; stochastic optimal control; dynamic programming principle; dual transformation; dynamic Hardy's type inequality; Muckenhoupt weights; self-improving properties; time scales; Fourier transform; linear canonical transform; complex function; Hermite-Hardamard inequality; integral inequalities; special means; n/a
• Accés en línia: DOAB: download the publication; DOAB: description of the publication

The purpose of this Special Issue is to pay tribute to the significant contributions made by Professor Feng Qi in these fields and to provide some important recent advances in theory, methods, and applications.