Results 111 to 120 of about 1,943 (219)
Fejer-type inequalities (I) [PDF]
, 2009 We establish some new Fejér-type inequalities for convex ...
Hwang, Shiow-Ru +6 more
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More refinements of Hermite-Hadamard inequality
, 2016 碩士本文主要針對Hermite-Hadamard不等式建立一些更細緻的結果。The main purpose of this paper is to give some generalizations and refinements of Hermite-Hadamard inequality.中文部分 1. 引言 -------------------------------------------- 1 2. 準備工作 ----------------------------------------
林凡又;Lin, Fan-Yu
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Refinements on the Hermite-Hadamard Inequalities for r-Convex Functions
Journal of Applied Mathematics, 2013 We give some new generalizations of the well-known Hermite-Hadamard inequality for r-convex functions.
Feixiang Chen, Xuefei Liu
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Some refinements of Hadamard inequality
, 2016 碩士如果 f : I → ℝ 為I中的凸函數，則 f( (a+b)/2)≤1/(b-a ) ∫_a^b▒〖f(x)dx ≤ 1/(2 ) [f(a)+f(b)] 〗 (1.1) 恆成立，為眾所週知的Hermite-Hadamard不等式 如果 f為I中的凸函數，是否存在實數 l及L 滿足下列不等式： f((a+b)/2)≤ l ≤1/(b-a ) ∫_a^b▒〖f(x)dx ≤L ≤ 1/(2 ) [f(a)+f(b)] 〗 (1.2 ...
黃維洲;Huang, Wei-Chou
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Extended Hermite–Hadamard inequalities
AIMS Mathematics<p>In this manuscript, we formulated Hermite–Hadamard inequalities for convex functions by employing cotangent integrals. Additionally, we extended these Hermite–Hadamard inequalities to encompass cotangent integrals and give the application.</p>
Lakhlifa Sadek, Ali Algefary
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On refinements of hermite-hadamard inequality
, 2016 碩士本論文的主要目的是利用凸函數的性質及Hadamard不等式，推導(1.2)中是否存在實數,提供(1.2)問題更多的答案The main purpose of this paper establish some new inequalities related to the Hermite-Hadamard’s inequality . It is to give more answers to the question (1.2)目次 中文部分 1.緒論………………………………………………………………
羅文宏;Luo, Wen-Horng
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Quantum Estimates for Different Type Intequalities through Generalized Convexity. [PDF]
Entropy (Basel), 2022 Almutairi OB.
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On some refinements of Hermite-Hadamard inequality
, 2016 碩士本文的主要目的是利用凸函數的性質、Hadamard不等式與張鈺聆所做的結果，推導出一些比(1.11) ~ (1.28)更細緻的不等式We establih some new inequalities related to the Hermite-Hadamard’s inequality中文部分 1. 緒論…………………………………………………………………………… 1 2. 預備定理 ………………………………………………………………………1 3. 主要結果 …………………………………………………………
陳鈺婷;Chen, Yu-Ting
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Some refinements of hadamard inequality
, 2017 碩士如果 f: [a, b] → ℝ 為[a, b]中的凸函數，則 f((a+b)/2) ≤ 1/(b-a)∫_a^b ▒〖f(x)dx ≤ 1/(2) [f(a)+f(b)]〗 (1.1) 恆成立，為眾所週知的Hermite-Hadamard不等式 如果 f為[a, b]中的凸函數，是否存在實數 l及 L滿足下列不等式： f((a+b)/2)≤ l ≤1/(b-a )∫_a^b▒〖f(x)dx ≤ L ≤ 1/(2) [f(a)+f(b)] 〗 (1.2) 本論文研究的主要目的是為了提供這問題 (1 ...
郭立惪;Kuo, Li-Te
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Variants of the Hermite-Hadamard inequality
, 2023 Ovaj rad istražuje ključni pojam konveksnih funkcija u matematičkoj analizi i optimizaciji, s fokusom na Hermitovu-Hadamardovu nejednakost. Cilj rada je proučiti generalizacije Hermite-Hadamardove nejednakosti, procijeniti njihovu preciznost i promjene ...
Margaretić, Ivana
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