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A Themed Issue on Mathematical Inequalities, Analytic Combinatorics and Related Topics in Honor of Professor Feng Qi
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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.
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Keywords
- (α, s)-geometric-arithmetically convex function
- (α, s, m)-geometric-arithmetically convex function
- additivity
- arithmetic mean
- Bell number
- Bell triangular array
- Bernoulli number
- bound
- complete elliptic integral
- completely monotonic degree
- complex function
- Computer science
- Computing & information technology
- contra-harmonic mean
- Convex function
- convex functions of two variables
- dual transformation
- dynamic Hardy’s type inequality
- dynamic programming principle
- Economics, finance, business & management
- Euclidean operator A-seminorm
- fourier transform
- gamma function
- grammars
- Hadamard’s inequality
- Hamilton-Jacobi-Bellman equation
- Hermite–Hadamard type integral inequality
- Hermite–Hardamard inequality
- hyperbolic cosine function
- hyperbolic sine function
- Industry & industrial studies
- inequality
- Information technology industries
- integral inequalities
- inverse hyperbolic function
- joint A-numerical radius
- joint operator A-seminorm
- linear canonical transform
- log-concave sequence
- logarithmically completely monotonic function
- majorization
- mathematical mean
- Matrix
- mean
- Media, information & communication industries
- Muckenhoupt weights
- n/a
- necessary and sufficient condition
- Neuman–Sándor mean
- overview
- partial Bell polynomial
- Pólya inequality
- polygamma function
- positive operator
- real zeros
- recurrence relations
- Schur-convex function
- Seiffert mean
- self-improving properties
- series expansion
- sinc function
- sinhc function
- special function
- special means
- Statistics
- stochastic optimal control
- survey
- symmetric function
- symmetric mean
- thema EDItEUR::U Computing and Information Technology::UY Computer science
- time scales
- trigonometric function
- Wallis ratio
Links
DOI: 10.3390/books978-3-0365-9000-4Editions