一个两对共轭指数的Hilbert型不等式

YANG Bicheng

Department of Mathematics, Guangdong Institute of Education, Guangzhou 510303, China

Received:2006-09-17 Revised:1900-01-01 Online:2007-07-26 Published:2007-07-26
Contact: YANG Bicheng

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YANG Bicheng. A Hilberttype Inequality with Two Pairs of Conjugate Exponents[J].J4, 2007, 45(04): 524-528.

[1]	HONG Yong, ZENG Zhihong. Necessary and Sufficient Condition for Establishmentof HalfDiscrete HilbertType Inequality with Kernel G(n^λ1/x^λ2)(λ₁λ₂>0) and Its Application#br# [J]. Journal of Jilin University Science Edition, 2020, 58(3): 507-512.
[2]	XIN Dongmei, YANG Bicheng. A HalfDiscrete HilbertType Inequality of More Accurate Strengthened Version [J]. Journal of Jilin University Science Edition, 2020, 58(2): 225-230.
[3]	GU Zhaohui, YANG Bicheng. A Strengthened Semi\\|discrete HardyHilbertType Inequality [J]. Journal of Jilin University Science Edition, 2016, 54(04): 748-752.
[4]	YANG Bi-Cheng. A New More Accurate HalfDiscrete HilbertType Inequality [J]. J4, 2012, 50(06): 1081-1085.
[5]	YANG Bi-Cheng, CHEN Jiang. A HalfDiscrete HilbertType Inequality with the Nonmonotone Kernel [J]. J4, 2012, 50(02): 167-173.
[6]	YANG Bi-Cheng. A Hilberttype Integral Inequality with HomogeneousKernel of Real Numberdegree [J]. J4, 2009, 47(05): 887-892.
[7]	YANG Bicheng. A Hilberttype Inequality with the Kernel of -2-OrderHomogeneous and a Parameter [J]. J4, 2008, 46(03): 408-412.
[8]	XIE Zitian. A New Hilberttype Inequality with the Kernel of -3μHomogeneous [J]. J4, 2007, 45(03): 369-373.
[9]	YANG Bicheng. A New Hilberttype Integral Inequality [J]. J4, 2007, 45(01): 63-67.

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