1) TIMI risk score
TIMI积分
1.
Relation between TIMI risk score and adhesion molecules in the patients with unstable angina pectoris;
不稳定心绞痛患者TIMI积分与细胞黏附分子水平相关性研究
2) thrombolysis in myocardial infarction risk score
TIMI风险积分
3) TIMI risk score
TIMI危险积分
1.
Relationship of TIMI risk score with plasma brain natriuretic peptide in patients with Non-ST segment elevation acute coronary syndrome;
非ST段抬高急性冠状动脉综合征患者TIMI危险积分与血浆脑钠肽的相关性
2.
Methods: A total of 67 patients were selected as acute coronary syndrome (ACS) group, including 46 patients with unstable angina (UA,UA cases in ACS group were allocated into 2 subgroups according to TIMI risk score: 24 patients with score ≥3 .
方法:选择ACS患者67例,其中不稳定性心绞痛(UA)46例,UA患者TIMI危险积分≥3分者24例,≤2分者22例;急性心肌梗死(AMI)21例;稳定性心绞痛(SA)20例。
3.
Objective To explore the correlativity between TIMI risk score and clinic type of coronary artery disease (CAD),narrow severity, pathological changes limits and character of coronary artery respectively and to explicit the value of severityevaluating and outcome predicting on CAD patients scored with TIMI risk score.
目的探讨TIMI危险积分与冠脉狭窄程度、病变范围、病变性质的相关关系,明确TIMI危险积分对急性胸痛病人的分层诊断的价值。
4) TIMI
TIMI分级
1.
CAG shows that the blood flow under the second branch of LAD is interrupted and the blood flow is of TIMI 0 grade.
05),冠状动脉造影显示LAD血流中断,TIMI分级为0级,13N-NH3PET检查显示手术后缺损面积百分比(27。
5) TIMI risk score
TIMI危险评分
1.
Prognostic value of brain natriuretic peptide and TIMI risk score in patients with acute myocardial infarction;
血浆脑钠尿肽及TIMI危险评分对急性心肌梗死患者的预后价值
2.
The relationship between TIMI risk score and stenosis of ischemia-related coronary artery;
急性心肌梗死TIMI危险评分与冠状动脉病变的关系
6) TIMI myocardial perfusion grade
TIMI心肌灌注分级
1.
Objective:To investigate myocardial viability post primary percutaneous coronary intervention(PCI) in patients with acute myocardial infraction(AMI) in terms of TIMI myocardial perfusion grade(TMP).
目的:应用TIMI心肌灌注分级(TMP)分析急性心肌梗死(AMI)患者行经皮冠状动脉介入治疗(PCI)后心肌灌注状况对心肌存活性的影响。
补充资料：Abel积分方程
Abel积分方程
Abel integral equation
Abel积分方程【Abel in.雌旧equ硕皿A6eJ.“I.Tef-pa月b.0吧坪朋业服e飞 积分一厅程 i黯*一f(x)，、均这个方程是在求解Abel问题(Abel Problem)时推出 的.方‘程 i恶:*二f(x)，一“、2)称为广义Abel积分方程(罗neralized Abel irlte『aleqUation).其中a>o，0<，<】是已知常数，厂(x)是已 知函数，而诚x)是未知函数.表达式(x一s)““称为Abel 积分方程的核( kernel)或Abel核(Abel kernel).Abel 积分方程属于第一类v日te皿方程〔Volterra equa- tion).方程 争一里红上-ds_，、x、.。、*、。。3) 么}x一s}- 称为具有固定积分限的Abel积分方程(Abel integral 叫uation with fixed limits). 如果f(x)是连续可微函数，则Abel积分方程(2) 具有唯一的连续解，这个解由公式 sma，d今f(r、dt“、 坦《XI=——，一一川‘日‘曰‘‘‘‘~-叫、，厂 仃ax么(x一t)，一“或者、、ina，!。a、今厂，(，、*1 叭戈今二—}一十l一}、J) 万l(x一“)’“么(x一t)’‘’{给出.公式(5)在更一般的假设下给出了Abel方程(2)的解(见【3}，[4]).从而证明了(【3]):如果八;。)在区间【ab]一上绝对连续，则Abel积分方程(2)具有由公式(5)给出的属于Lebesgue可积函数类的唯一解关于Abel积分方程(3)的解，见121;亦见{61.【补注】(2)的左边也称为凡emann一Liouville分式积分，其中Re在
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条