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10篇 您的检索式:作者名="Chang QS"
    题名 作者 年代 出处 被引量
1Prevention and treatment of ocular inflammation with a new class of non-steroidal anti-inflammatory agents显示文摘Chiou GCY Yao QS Chang MS 1994J Ocular Pharmacol1994,10,:1
2IORT for non-small cell lung cancer:preliminary report of 33 cases显示文摘Zeng DW Chang QS Sun YE 2007Front Radiat Ther Oncol2007,31,:1
3Arsenic promotes angiogenesis in vitro via a heme-oxygenase-l-dependent mechanism显示文摘Meng D Wang X Chang QS 2010Toxicology and Applied Pharmacology2010,244,3:1
4IORT for non-small cell lung cancer: preliminary report of 33 cases显示文摘Zeng DW Chang QS Sun YE 1997Front Radiat Ther Oncol1997,31,:1
5Prevalence of primary open angle glaucoma in a rural adult Chinese population: The Handan Eye Study 显示文摘Chang DS Tao QS Wang NL 2011Invest Ophthalmol Vis Sci2011,52,2:1
6Prevalence of pri- mary open angle glaucoma in a rural adult Chinese popu- lation: The Handan Eye Study 显示文摘Chang DS Tao QS Wang NL 2011Invest Ophthalmol Vis Sci2011,52,:1
7An applied anatomical study of the ostia venae hepaticae and the retrohepatic segment of the inferi- or vena cava显示文摘Chang RW Shan QS Yen WW 1989J Anat1989,164,:1
8Accelerating non-contrasten- hanced MR angiography with inflow inversion recovery imaging by skipped phase encoding and edge deghosting (SPEED) 显示文摘Chang Z Xiang QS Shen H 2010J Magn Reson Imaging2010,31,:1
9Accelerating non-contrast- enhanced MR angiography with inflow inversion recovery imaging by skipped phase encoding and edge deghosting (SPEED)显示文摘Chang Z Xiang QS Shen H 2010J Magn Reson Imaging2010,31,3:1
10CONVERGENCE OF A CONSERVATIVE DIFFERENCE SCHEME FOR THE ZAKHAROV EQUATIONS IN TWO DIMENSIONS显示文摘A conservative difference scheme is presented for the init ial- b oundary- value problem of a generalized Zakharov equations. On the basis of a prior estimates in Li noring the convergence of the difference solution is proved in order O(h2 + r2).In the proof, a new skill is used to deal with the term of difference quotient (enjh,k)t. This is necessary, since there is no estimate of E(x, y, t) in Lo∞ norm.Guo, BL Chang, QS 1997Journal of Computational Mathematics1997,15,3:0
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