| 非双倍测度下的Marcinkiewicz积分的加权估计 |
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| 引用本文： | 王松柏,江寅生,李宝德.非双倍测度下的Marcinkiewicz积分的加权估计[J].数学研究及应用,2012,32(2):223-234. |
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| 作者姓名： | 王松柏 江寅生 李宝德 |
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| 作者单位： | 新疆大学数学与系统科学学院， 新疆 乌鲁木齐 830046;新疆大学数学与系统科学学院， 新疆 乌鲁木齐 830046;新疆大学数学与系统科学学院， 新疆 乌鲁木齐 830046 |
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| 基金项目： | 国家自然科学基金(Grant No.10861010). |
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| 摘 要： | Let μ be a nonnegative Radon measure on R d which satisfies the growth condition μ(B(x,r)) ≤ C0rn for all x ∈Rd and r >0,where C0 is a fixed constant and 0
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| 关 键 词： | maximal singular integrals Muckenhoupt type weights sharp maximal operators non-doubling measures. |
| 收稿时间： | 2010/7/13 0:00:00 |
| 修稿时间： | 2011/1/15 0:00:00 |
Weighted Estimates for Marcinkiewicz Integrals with Non-Doubling Measures |
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| Songbai WANG,Yinsheng JIANG and Baode LI.Weighted Estimates for Marcinkiewicz Integrals with Non-Doubling Measures[J].Journal of Mathematical Research with Applications,2012,32(2):223-234. |
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| Authors: | Songbai WANG Yinsheng JIANG and Baode LI |
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| Institution: | College of Mathematics and System Sciences, Xinjiang University, Xinjiang 830046, P. R. China;College of Mathematics and System Sciences, Xinjiang University, Xinjiang 830046, P. R. China;College of Mathematics and System Sciences, Xinjiang University, Xinjiang 830046, P. R. China |
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| Abstract: | Let $\mu$ be a nonnegative Radon measure on $R^{d}$ which satisfies the growth condition $\mu(B(x,r))\leq C_{0}r^{n}$ for all $x\in R^{d}$ and $r>0,$ where $C_0$ is a fixed constant and $0
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| Keywords: | maximal singular integrals Muckenhoupt type weights sharp maximal operators non-doubling measures |
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