Results 121 to 130 of about 1,943 (219)
New Parameterized Inequalities for η-Quasiconvex Functions via (p, q)-Calculus. [PDF]
Entropy (Basel), 2021 Kalsoom H +3 more
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, 2018 碩士若f在[a,b]中為一個凸函數，那麼存在有實數k,K使得 k,K介於阿達瑪不等式的不等號中間嗎? 這個論文主要研究目的就是去找出更多這樣的答案。If f is convex function on [a,b],do there exist real numbers k,K,such that between the classic Hermite-Hadamard inequality?
李小娟;Li, Hsiao-Chuan
core
Some New Hermite-Hadamard and Related Inequalities for Convex Functions via (p,q)-Integral. [PDF]
Entropy (Basel), 2021 Vivas-Cortez M +4 more
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, 2017 碩士本文中均假設 I = [a, b]，f為I上的函數： 若f : I → ℝ為I中的凸函數，則 f((a+b)/2)≤1/(b-a)∫_a^b▒〖f(x)dx≤(f(a)+f(b))/2 〗, (1.1) 恆成立，為眾所週知的Hermite-Hadamard不等式。 若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≤(f(a)+f(b))/2〗, (1.2) 本論文研究的主要目的，是為了提供問題 (1.2)更多的答案 ...
郭妙霓;Guo, Miao-Ni
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Some refinements of Hermite-Hadamard inequalities
, 2015 碩士設f是一個定義在區間I的凸實數函數，其中a,b屬於I，而且a小於b，那麼下面的Hadamard''s不等式成立 這個雙重不等式稱為Hermite-Hadamard''s不等式(或Hadamard''s不等式)。 本文的主要目的是針對Hadamard''s不等式的做一些推廣和建立一些更細緻的結果。Let f be a convex real-valued function defined on an interval I of real numbers (a,b) and with a small ...
李孟儒; Lee, Meng-Ju
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Some Parameterized Quantum Midpoint and Quantum Trapezoid Type Inequalities for Convex Functions with Applications. [PDF]
Entropy (Basel), 2021 Asawasamrit S +3 more
europepmc +1 more source
A Note on the Ky Fan Inequality
, 2002 The Ky Fan inequality is essentially the assertion that t/(1−t) is log-concave.
Florea, Aurelia +3 more
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Trapezoidal-Type Inequalities for Strongly Convex and Quasi-Convex Functions via Post-Quantum Calculus. [PDF]
Entropy (Basel), 2021 Kalsoom H, Vivas-Cortez M, Latif MA.
europepmc +1 more source
, 2017 碩士若f在[a, b]中為一個凸函數，那麼存在有實數l, L，並使得l, L介於Hadamard不等式的不等號中間嗎? 這個論文主要研究目的就是去找出更多這樣的答案。If f is convex function on [a, b], do there exist real numbers l, L, such that between the classic Hermite-Hadamard inequality?
洪睿澤;Hung, Jui-Tse
core
On some inequality of Hermite-Hadamard type
, 2011 It is well-known that the left term of the classical Hermite-Hadamard inequality is closer to the integral mean value than the right one. We show that in the multivariate case it is not true.
Alfred Witkowski +3 more
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