has been cited by the following article(s):
[1]
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一个新的具有最佳常数因子的半离散 Hilbert 不等式
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数学的实践与认识,
2016 |
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[2]
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一个新的-4μ 齐次半离散Hilbert 型不等式及其等价形式
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广东第二师范学院学报,
2013 |
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[3]
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一个有最佳常数因子的-3μ 齐次半离散Hilbert 型不等式
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广东第二师范学院学报,
2013 |
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[4]
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一个新的-4μ 齐次半离散 Hilbert 型不等式及其等价形式
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广东第二师范学院学报,
2013 |
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[5]
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一个新的半离散 Hilbert 型不等式 A New Half-Discrete Hilbert's Inequality
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Pure Mathematics,
2012 |
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[6]
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一个-2 齐次核半离散的Hilbert 型不等式
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广东第二师范学院学报,
2012 |
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[7]
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一个半离散非齐次核的逆向Hilbert 型不等式
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井冈山大学学报(自然科学版),
2012 |
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[8]
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A New Hilbert-Type integral inequality with the Homogeneous Kernel of Degree-2 and with the Integral in Whole Plane
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Z Xie, Z Zeng - scienpress.com,
2012 |
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[9]
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一个新的-4μ 齐次半离散Hilbert 型不等式
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吉首大学学报: 自然科学版,
2012 |
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[10]
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A Half-discrete Hilbert's Inequality with the Homogeneous Kernel of Degree-4μ And Its Equality Forms
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Scientific Journal of Mathematics Research,
2012 |
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[11]
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A Hilbert-type integral inequality with the integral in whole plane and the kernel of-4 degree homogeneous form
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2012 |
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[12]
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A New Half-Discrete Hilbert-Type Inequality with the Homogeneous Kernel of Degree-4μ
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2012 |
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[13]
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一个新的-4_μ 齐次半离散 Hilbert 型不等式
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吉首大学学报: 自然科学版,
2012 |
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[14]
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一个-2 齐次核半离散的 Hilbert 型不等式
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2012 |
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[15]
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Hilbert-type integral inequality with the integral in whole plane and its equivalent forms
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2011 |
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[16]
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A Hilbert-type integral inequality with the integral in whole plane and its equivalent forms
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Mathematica Aeterna,
2011 |
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[17]
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一个-4μ 齐次新的半离散Hilbert 型不等式
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湛江师范学院学报,
2011 |
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[18]
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A Hilbert-type Inequality with a non-homogeneous and the Integral in Whole Plane
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Z Xie, Z Zeng - scienpress.com,
2011 |
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[19]
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一个含有多个参量的Hilbert 型不等式
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大学数学,
2011 |
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[20]
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关于一个实齐次核的Hilbert 型积分不等式
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井冈山大学学报: 自然科学版,
2011 |
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[21]
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一个含有多个参量的 Hilbert 型不等式 A Hilbert-type Inequality with Some Parameters
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大学数学,
2011 |
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[22]
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一个-4μ 齐次新的半离散 Hilbert 型不等式 [J]
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湛江师范学院学报,
2011 |
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[1]
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Pure Mathematics,
2012
DOI:10.12677/pm.2012.21003
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[2]
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A Hilbert-type Integral Inequality With the Integral in Whole Plane and the Kernel of -4 Degree Homogeneous Form
i-manager’s Journal on Mathematics,
2012
DOI:10.26634/jmat.1.3.1941
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