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Hong-Ping Yin

Observed names: Hong-Pin Yin, Hongping Yin, Yin, Hong-Ping
Observed institutions: Inner Mongolia University for Nationalities, University of Electronic Science and Technology of China, Tiangong University, Inner Mongolia University, Dalian University of Technology, Henan Polytechnic University
ORCID: 0000-0001-7481-0194
Observed ORCID: 0000-0001-7481-0194
OpenAlex ID: A5002579115
Hermite–Hadamard type integral inequalities for geometric-arithmeticallys-convex functions
2013 · Ye Shuang, Hong-Pin Yin, et al. · Analysis · 61
On Schur m-power convexity for ratios of some means
2015 · Hong-Ping Yin, Huan-Nan Shi, et al. · Journal of Mathematical Inequalities · 14
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Hermite--Hadamard type inequalities for the product of (α,m )-convex functions
2016 · Hong-Ping Yin, Feng Qi · The Journal of Nonlinear Sciences and Applications · 13
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Necessary and sufficient conditions on the Schur convexity of a bivariate mean
2020 · Hong-Ping Yin, Xi-Min Liu, et al. · AIMS Mathematics · 7
Generalizations of Hermite–Hadamard Type Integral Inequalities for Convex Functions
2021 · Ying Wu, Hong-Ping Yin, et al. · Axioms · 5
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{Some integral inequalities of Hermite--Hadamard type for $s$-geometrically convex functions
2018 · Hong-Ping Yin, Jing-Yu Wang, et al. · Miskolc mathematical notes/Mathematical notes · 5
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Hermite-Hadamard Type Inequalities for the Product of $(\alpha, m)$-Convex Function
2015 · Hong-Ping Yin, Feng Qi · Missouri Journal of Mathematical Sciences · 5
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Monotonicity and Complete Monotonicity of Two Functions Defined by Three Derivatives of a Function Involving Trigamma Function
2020 · Qi, Feng, Han, Ling-Xiong, et al. · HAL · 4
Decreasing and complete monotonicity of functions defined by derivatives of completely monotonic function involving trigamma function
2024 · Hong-Ping Yin, Ling-Xiong Han, et al. · Demonstratio Mathematica · 3
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Necessary and Sufficient Conditions for a Bivariate Mean of Three Parameters to Be the Schur $m$-Power Convex
2022 · Hong-Ping Yin, Xi-Min Liu, et al. · Contributions to Mathematics · 3
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Hermite–Hadamard’s Integral Inequalities of (α, s)-GA- and (α, s, m)-GA-Convex Functions
2022 · Jing-Yu Wang, Hong-Ping Yin, et al. · Axioms · 2
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SEVERAL NEW INTEGRAL INEQUALITIES OF THE SIMPSON TYPE FOR $(\alpha, s, m)$ -CONVEX FUNCTIONS
2023 · Hong-Ping Yin, Xi-Min Liu, et al. · Journal of Applied Analysis & Computation · 1
Generalizations of Simpson-type inequalities for differentiable functions via $(\alpha ,m)$-convexity
2026 · Ying Wu, Shu-Hong Wang, et al. · Journal of Inequalities and Applications
Schur $$\boldsymbol{m}$$-Power Convexity of the Ratio between Lehmer’s and Hölder’s Means
2026 · Hong-Ping Yin, Jing-Yu Wang, et al. · Journal of Contemporary Mathematical Analysis (Armenian Academy of Sciences)
Schur-convexity of two means defined by inverse sine and tangent functions with applications
2026 · Hong-Ping Yin, Jing-Yu Wang, et al. · Journal of Applied Analysis
CORRECTIONS TO ERRORS IN THE PAPER "HADAMARD-TYPE INEQUALITIES FOR s-CONVEX FUNCTIONS I" AND NEW INTEGRAL INEQUALITIES OF s-CONVEX FUNCTIONS IN THE SECOND SENSE
2025 · Jing-Yu Wang, Hong-Ping Yin, et al. · Journal of Applied Analysis & Computation
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Quasi-Convex Functions and Their Inequalities Based on Fractional Integrals
2020 · Hongping Yin, Jingyu Wang · Journal of Physics Conference Series
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Some Integral Inequalities of Simpson Type for Strongly Extended s-Convex Functions
2016 · Yixuan Sun, Hongping Yin · Advances in Pure Mathematics
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Orlicz Sequence Spaces with a Unique Spreading Model
2010 · Cuixia Hao, Linlin Lü, et al. · Journal of Inequalities and Applications
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Works count: 19
Citation count: 123
H-index: 5
I10-index: 3
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