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1)  blowing-up
Blow-up现象
1.
This paper is concerned with the blowing-up problem of the initial boundaryvalue problem for quasilinear parabolic equationHere D Rn is a Bounded or unbounded domain.
利用上、下解方法,并借助Green函数,给出了问题(I)全局解的存在性条件,也给出了局部解发生Blow-up现象的条
2)  Warm-up phenomenon
Warm-up现象
1.
Warm-up phenomenon,which often occurs in chronic stable angina patients and has an active clinical significance for enhancing the myocardium′s resistance to ischaemia,is an internal protect way for myocardium itself.
Warm-up现象是一种大多发生在慢性稳定型心绞痛患者身上的心肌内源性自我保护方式,具有提高心肌缺血耐受性的积极的临床意义。
2.
Objective:To observe the effects of chronic treatment with glibenclamide which is a KATP channel blocker on the Warm-up phenomenon in diabetes patients with coronary artery disease.
目的:观察钾通道阻滞剂格列本脲对冠心病伴糖尿病患者发生Warm-up现象的影响。
3.
The potential mechanism of warm-up phenomenon can include "collateral recruitment","coronary vasodilation","ATP-sensitive potassium channels","adenosine and its receptor" or the metabolic factors.
Warm-up现象,是一种具有特定诱发方式和一定作用时程的可对缺血心脏发挥保护性作用的心肌内源性自我保护方式,但与缺血预适应现象不相等同。
3)  blow-up problem
Blow-up问题
4)  Blow-up analysis
Blow-up分析
1.
Using Mini-Max method and Blow-up analysis,the existence for the solution of a class of the Laplace equation with an exponential Neumann boundary condition was given when the parameter lies in a certain interval.
该文应用Mini-Max方法和Blow-up分析,证明了当参数在一个取值区间内时,一类Laplace方程在非线性指数增长型Neumann边界条件下解的存在性结论。
5)  estimate of the Blow up
Blow up估计
6)  blow-up rate
blow-up速率
1.
The propertiesof solutions to the four types of nonlinear parabolic equations (systems)have been studied in this dissertation, such as, support properties, uniformboundedness, global existence, finite-time blowup, and blow-up rate, etc.
本文研究了四类非线性抛物方程(组)解的性质,例如解的支集的性质,解的一致有界性,解的整体存在性,有限blow-up性,blow-up速率等。
2.
In the last Chapter, We further simplify the equations as a single equation of the problem issues, using the comparison principle for many times , obtained the Blow-up rate estimates of the solutions.
并进一步研究得出了u(1,t),v(1,t)分别具有如下形式的Blow-up速率:u(1,t)=O((T-t)~(-k_1)),e~(v(1,t))=O((T-t)~(-k_2)),(k_1,k_2)是如下特征代数方程组的解。
补充资料:automatic acid blow case
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性质:可以自动进行操作的一种酸蛋。酸液借本身的位能或静压能沿进料管通过单向阀自动流入酸蛋的腔体,同时浮于腔体内液面上的浮杯随着上升。当腔体被酸液充满时,浮杯上升至最高位置,压缩空气阀借杠的作用自动开启,压缩空气进入腔体。由于压缩空气的压力,进料阀被迫关闭,酸液就从腔体内沿排液管被压而排出。当腔体内酸液减少时,浮杯随着下降。浮杯下降至最低位置,就是酸液将排尽时,压缩空气阀又借杠杆的作用而自动关闭。这时腔体与大气相通,腔体内压力降低,酸液再从贮槽内自动流入,开始另一循环操作。

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