weighted inequality中文什么意思

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用"weighted inequality"造句

加權(quán)不等式

inequality: n. 1.不平等，不平均，不平衡，不等量。 2.不相同，互異。 3.變動，變化，高低，起伏。 4.【數(shù)學】不等式；【天文學】均差。 5.(平面等的)不平坦。 6.不勝任。 an inequality of temperature 溫度上的變化。 the inequality of the climate 氣候上的變動。 inequality in size 大小不同。 the inequality between the rich and the poor 貧富不均。 one's inequality to a task 不勝任。
a weighted: a計權(quán)的
a-weighted: a計權(quán)的
weighted: 加權(quán)的; 加重的; 經(jīng)過調(diào)整平衡的; 經(jīng)過權(quán)衡的; 權(quán)重的; 受力的; 有代表性的; 載荷的
a discourse in inequality: 論人類不平等的起源和基礎

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例句與用法

weighted inequalities for vector valued commutators of singular integral operators
奇異積分向量值交換子的加權(quán)不等式
weighted inequalities for a class of sublinear operators over locally compact vilenkin groups
群上一類次線性算子的加權(quán)不等式
weighted inequalities for generalized maximal and singular integral operators in generalized morrey spaces
空問中奇異積分算子和極大算子的加權(quán)不等式
in the first chapter, we obtained weighted norm inequality on the commutators, by proving a variant of sharp function estimates; j . orobitg and c . perez introduced ap weights for nondoubing measures and proved weighted norm inequality of c-z singular integrals . in the second chapter, we obtained weighted inequalities of fractional integral and its maximal function with ap ( u ) weights for nondoubing measure; e . sawyer obtained a weak type double weights inequality for fractional integrals in [ 13 ] . in the third chapter, we generalized the sawyer's result for non-doubling measures
本文第一章通過證明一個變形的sharp估計，從而得到奇異積分交換子的加權(quán)有界性；j.orobitg和c.prez在文[10]中引入了非倍測度的a_p權(quán)理論并證明了c-z奇異積分的加權(quán)有界性，本文第二章得到了分數(shù)次積分算子和分數(shù)次極大函數(shù)在非倍測度下a_p()權(quán)的加權(quán)估計；e.sawyer在文[13]中得到了分數(shù)次積分的一個雙權(quán)弱型不等式，本文第三章把e.sawyer的結(jié)果推廣到非倍測度的情形。
in the first chapter, we obtained weighted norm inequality on the commutators, by proving a variant of sharp function estimates; j . orobitg and c . perez introduced ap weights for nondoubing measures and proved weighted norm inequality of c-z singular integrals . in the second chapter, we obtained weighted inequalities of fractional integral and its maximal function with ap ( u ) weights for nondoubing measure; e . sawyer obtained a weak type double weights inequality for fractional integrals in [ 13 ] . in the third chapter, we generalized the sawyer's result for non-doubling measures
本文第一章通過證明一個變形的sharp估計，從而得到奇異積分交換子的加權(quán)有界性；j.orobitg和c.prez在文[10]中引入了非倍測度的a_p權(quán)理論并證明了c-z奇異積分的加權(quán)有界性，本文第二章得到了分數(shù)次積分算子和分數(shù)次極大函數(shù)在非倍測度下a_p()權(quán)的加權(quán)估計；e.sawyer在文[13]中得到了分數(shù)次積分的一個雙權(quán)弱型不等式，本文第三章把e.sawyer的結(jié)果推廣到非倍測度的情形。

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weighted inequality中文什么意思

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