hardy型不等式的研究數(shù)學(xué)與應(yīng)用數(shù)學(xué)專(zhuān)業(yè)畢業(yè)設(shè)計(jì)畢業(yè)論文(參考版)
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【正文】 權(quán)系數(shù)公開(kāi)O17851論文贊助學(xué)位授予單位*學(xué)位授予單位代碼*學(xué)位類(lèi)別*學(xué)位級(jí)別*中國(guó)計(jì)量學(xué)院10356理學(xué)學(xué)士論文題名* Hardy型不等式的研究論文語(yǔ)種*中文并列題名*Research of Hardy inequality簡(jiǎn)體中文作者姓名*xxx學(xué)號(hào)*0600502127培養(yǎng)單位名稱(chēng)*培養(yǎng)單位代碼*培養(yǎng)單位地址郵編中國(guó)計(jì)量學(xué)院10356浙江省杭州下沙高教園區(qū)學(xué)源街310018學(xué)科專(zhuān)業(yè)*研究方向*學(xué)制*學(xué)位授予年*數(shù)學(xué)與應(yīng)用數(shù)學(xué)Hardy型不等式加強(qiáng)和推廣4年2010論文提交日期*2010531導(dǎo)師姓名*趙長(zhǎng)健職稱(chēng)*教授評(píng)閱人答辯委員會(huì)主席*1答辯委員會(huì)成員電子版論文提交格式 文本（√ ）圖像（ ）視頻（ ）音頻（ ）多媒體（ ）其他（ ）推薦格式：application/msword；application/pdf電子版論文出版（發(fā)布者）電子版論文出版（發(fā)布）地權(quán)限聲明論文總頁(yè)數(shù)*19注：共33項(xiàng)，其中帶“*”為必填數(shù)據(jù)。 Bernolli不等式。 Hardy積分不等式。s Inequality and Its Applications, Math Anal Appl ,1999, 233,484497. [15] 匡繼昌, 常用不等式, 山東科學(xué)技術(shù)出版社,2004.[16] , On Carleman’s inequality, ,1993, 50(3): 331334.[17] ., TwoDimensional Discrete Hardy inequalities, Acta Math. Hungar, 2000,86(3):213236.[18] 馬雪雅, 關(guān)于非增序列的加權(quán)Hardy不等式,數(shù)學(xué)雜志, 2005, 25(6) .[19] 高明哲, Hardy不等式的改進(jìn), 南京大學(xué)學(xué)報(bào)數(shù)學(xué)半年刊, 23 (2).[20] , On the exponent of an osculatory packing , . 1971, 23:355363 .[21] Kokilasvili, Characterization of the BesovLipschitz and TriebelLizorkin spaces the case q1 Soobsc, Gruzin,1979, SSR96(1):3740.[22] Kufner,A, Discreteness and simplicity of the spectrum of a quasilinear Sturm Liou ville type problem on an infinite interval , Pokroky . Astronom,1984, 29(1): 2940.[23] James Adedayo Oguntuase and Christopher Olutunde Imoru, New Generalizations of Hardy39。 weight function 。 Holder inequality 。 權(quán)系數(shù)中圖分類(lèi)號(hào): O178Research of Hardy InequalityAbstract: In this paper , by using the following weight function:.We get the new Hardy inequality of weight coefficient: .The following formula is the special form of classic Hardy inequality: .And is the Hardy inequality’s optimal constant of p= result we get is just a reinforcement of this special form of classic Hardy inequality.The second job we do is a promotion to the classic integral type of Hardy inequality:.Assuming.Then we obtain .And we define .Key
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