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MELD score can predict early mortality in patients with rebleeding after band ligation for variceal bleeding 被引量:18
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作者 Chun-Yen Lin I-Shyan Sheen +5 位作者 Tsung-Nan Lin Chun-Jung Lin Wen-Juei Jeng Chien-Hao Huang Yu-Pin Ho Cheng-Tang Chiu 《World Journal of Gastroenterology》 SCIE CAS CSCD 2011年第16期2120-2125,共6页
AIM:To investigate the outcomes,as well as risk factors for 6-wk mortality,in patients with early rebleeding after endoscopic variceal band ligation (EVL) for esophageal variceal hemorrhage (EVH).METHODS:Among 817 EVL... AIM:To investigate the outcomes,as well as risk factors for 6-wk mortality,in patients with early rebleeding after endoscopic variceal band ligation (EVL) for esophageal variceal hemorrhage (EVH).METHODS:Among 817 EVL procedures performed for EVH between January 2007 and December 2008,128 patients with early rebleeding,defined as rebleeding within 6 wk after EVL,were enrolled for analysis.RESULT:The rate of early rebleeding after EVL for acute EVH was 15.6% (128/817).The 5-d,6-wk,3-mo,and 6-mo mortality rates were 7.8%,38.3%,55.5%,and 58.6%,respectively,in these early rebleeding patients.The use of beta-blockers,occurrence of hypovolemic shock,and higher model for end-stage liver disease (MELD) score at the time of rebleeding were independent predictors for 6-wk mortality.A cut-off value of 21.5 for the MELD score was found with an area under ROC curve of 0.862 (P < 0.001).The sensitivity,specificity,positive predictive value,and negative predictive value were 77.6%,81%,71.7%,and 85.3%,respectively.As for the 6-mo survival rate,patients with a MELD score ≥ 21.5 had a significantly lower survival rate than patients with a MELD score < 21.5 (P < 0.001).CONCLUSION:This study demonstrated that the MELD score is an easy and powerful predictor for 6-wk mortality and outcomes of patients with early rebleeding after EVL for EVH. 展开更多
关键词 Model for end-stage liver disease score Esophageal variceal hemorrhage REBLEEDING CIRRHOSIS MORTALITY
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On Infinitesimal Ⅱ-isometry of Surfaces
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作者 杨纬隆 《Chinese Quarterly Journal of Mathematics》 CSCD 1996年第2期5-10,共6页
In this paper,we try to discuss the conjecture which says that infinitesimal Ⅱ-isome try of surface is infintesimal Ⅰ -isometry. i. e, infinitesimal rigid.Under some weakly suppositions of Guass curvature,some new ... In this paper,we try to discuss the conjecture which says that infinitesimal Ⅱ-isome try of surface is infintesimal Ⅰ -isometry. i. e, infinitesimal rigid.Under some weakly suppositions of Guass curvature,some new results are worked out They are generalizations of known theories. 展开更多
关键词 SURFACE infintesimal Ⅱ-isometry infintesimal rigid
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一类具有标量旗曲率的Berwald(α,β)-度量(英文) 被引量:1
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作者 汤冬梅 《数学进展》 CSCD 北大核心 2012年第2期199-208,共10页
本文研究了一类具有F=α+εβ+kα~2/β形式的Finsler度量,其中α=(aijy^iy^j)^(1/2)是Riemann度量,β=b_iy^i是非零1-形式,ε和k≠0是常数。得到了这个Finsler度量的S曲率消失和成为弱Berwald度量的充要条件。另外通过证明发现具有标... 本文研究了一类具有F=α+εβ+kα~2/β形式的Finsler度量,其中α=(aijy^iy^j)^(1/2)是Riemann度量,β=b_iy^i是非零1-形式,ε和k≠0是常数。得到了这个Finsler度量的S曲率消失和成为弱Berwald度量的充要条件。另外通过证明发现具有标量期曲率的Finsler度量成为弱Berwald度量的充要条件是它们成为Berwald度量,并且期曲率消失。在这种情况下,该Finsler度量就是局部Minkowski度量。 展开更多
关键词 Β)-度量 S曲率 弱Berwald度量 平均Landsberg曲率 期曲率
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Time-periodic solutions of the Einstein's field equations Ⅲ:physical singularities 被引量:2
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作者 KONG DeXing LIU KeFeng SHEN Ming 《Science China Mathematics》 SCIE 2011年第1期23-33,共11页
In this paper we construct a new time-periodic solution of the vacuum Einstein's field equations, this solution possesses physical singularities, i.e., the norm of the solution's Riemann curvature tensor takes... In this paper we construct a new time-periodic solution of the vacuum Einstein's field equations, this solution possesses physical singularities, i.e., the norm of the solution's Riemann curvature tensor takes the infinity at some points. We show that this solution is intrinsically time-periodic and describes a time-periodic universe with the "time-periodic physical singularity". By calculating the Weyl scalars of this solution, we investigate new physical phenomena and analyze new singularities for this universal model. 展开更多
关键词 Einstein's field equations time-periodic solution geometric singularity physical singularity Weyl scalar
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