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1)  blow-up set
爆破集
1.
The blow-up set of the positive solutions of a class of quasilinear parabolic equations subject to Dirichlet boundary conditions was studied,which deepened ones from the corresponding work of Friedman in 1987.
主要研究了一般拟线性抛物型方程在Dirichlet边界条件下正解的爆破集,是Friedman 1987年结果的重要推进。
2.
By the maximum principles and reflection principles,the blow-up of positive solutions of a biomathematics model was studied,and blow-up set and blow-up rate are obtained.
利用反演原理和极值原理讨论了一类生物数学模型正解的爆破现象,获得了解的爆破集和爆破率。
3.
The blow-up rate is determined with the blow-up set,and the blow-up profile near the blow-up time is obtained.
研究了一类带有内部吸收项以及边界条件为指数形式的反应扩散方程解的性质,得到了爆破集,爆破率以及临近爆破时间的爆破行为。
2)  explodable set
爆破集
1.
In relation to explodable set of quasiconformal mapping, the author studies its properties; and finds a sufficient condition for judging hyperbolic area of a set on a plane to be infinite; and estimates hyperbolic area of radial K quasiconformal mapping; and improves corresponding results obtained recently by Porter and Reséndis.
研究平面拟共形映照的爆破集性质 。
3)  blow-up set
爆破点集
1.
Firstly,we construct a comparision theorem,then we prove the existence and uniqueness results of local solution and the solution will blow-up at a finite time when the initial data are large enough by using upper and lower solution method,lastly,we prove the blow-up set is the whole interval .
最后,还证明了爆破点集就是整个区间[0,a]。
2.
Moreover, we show that the blow-up set is the entire interval [0,a].
该文研究双退化的半线性抛物型方程:xrut-xαuxx=∫a0f(u)dx初边值问题,证明了局部解的存在唯一性并且得到当初值充分大时解在有限时刻爆破,得到了解的爆破点集是整个区间[0,a]。
4)  concentrated simultaneous blasting
集中齐发爆破
5)  dense holes blasting
密集炮孔爆破法
6)  blast [英][blɑ:st]  [美][blæst]
爆破
1.
Application of sudden applied load method in blast simulation;
突加载荷法在模拟爆破中的应用
2.
Primary discussion on blast's affection on rockburst;
爆破对岩爆产生作用的初步探讨
3.
Investigation of Blast-induced Vibration Reducing Technology at Lanjian Iron Mine;
兰尖铁矿爆破降震技术研究
补充资料:〖ZK(〗各证集说诸方备用并五脏六腑集论合抄〖ZK)〗


〖ZK(〗各证集说诸方备用并五脏六腑集论合抄〖ZK)〗


内科著作。1卷。原题清叶桂(天士)家传,撰年不详。此书汇集内科杂证70余种,方剂近200首。每证各为一论,阐明疾病性质、病因、症状、治则及方药。论后每引经说,概括病机。所列方药服法亦皆详备。又列“五脏六腑论”一章,引用《内经》、《难经》,逐一论述五脏六腑之形象、部位、表里关系、病症及治法。本书内容多录自《临证指南》,恐系后人伪托叶氏之作。现存抄本
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