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带粘性的的英文

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"带粘性的"怎么读用"带粘性的"造句

英文翻译手机手机版

  • adhesive

例句与用法

  • The day was very hot , and heaps of flies , who were extending their inquisitive and adventurous perquisitions into all the glutinous little glasses near madame , fell dead at the bottom
    天很热,一群群的苍蝇作着探索性的冒险,爬到了老板娘身边带粘性的小酒杯里,落到杯底死去了。
  • This feature reflects the physical phenomenon of breaking of waves and development of shock waves . in the fields of fulid dynamics , ( 0 . 2 . 1 ) is an approximation of small visvosity phenomenon . if viscosity ( or the diffusion term , two derivatives ) are added to ( 0 . 2 . 1 ) , it can be researched in the classical way which say that the solutions become very smooth immediately even for coarse inital data because of the diffusion of viscosity . a natural idea ( method of regularity ) is obtained as follows : solutions of the viscous convection - diffusion pr oblem approachs to the solutions of ( 0 . 2 . 1 ) when the viscosity goes to zeros . another method is numerical method such as difference methods , finite element method , spectrum method or finite volume method etc . numerical solutions which is constructed from the numerical scheme approximate to the solutions of the hyperbolic con - ervation laws ( 0 . 2 . 1 ) as the discretation parameter goes to zero . the aim of these two methods is to construct approximate solutions and then to conside the stability of approximate so - lutions ( i , e . the upper bound of approximate solutions in the suitable norms , especally for that independent of the approximate parameters ) . using the compactness framework ( such as bv compactness , l1 compactness and compensated compactness etc ) and the fact that the truncation is small , the approximate function consquence approch to a function which is exactly the solutions of ( 0 . 2 . 1 ) in some sense of definiton
    当考虑粘性后,即在数学上反映为( 0 . 1 . 1 )中多了扩散项(二阶导数项) ,即使很粗糙的初始数据,解在瞬间内变的很光滑,这由于流体的粘性扩散引起,这种对流-扩散问题可用古典的微分方程来研究。自然的想法就是当粘性趋于零时,带粘性的对流-扩散问题的解在某意义下趋于无粘性问题( 0 . 1 . 1 )的解,这就是正则化方法。另一办法从离散(数值)角度上研究仅有对流项的守恒律( 0 . 1 . 1 ) ,如构造它的差分格式,甚至更一般的有限体积格式,有限元及谱方法等,从这些格式构造近似解(常表现为分片多项式)来逼近原守恒律的解。
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