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holder相关的网络例句

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与 holder 相关的网络例句 [注:此内容来源于网络,仅供参考]

There are series of papers studying the solvability of an incompressible, viscous, instationary fluid contained in a domian bounded entirely by a free surface. In 1977, Solonnikov proved its local solvability in a Holder space for any initial date but without surface tension. In 1984, he considered the same problem in a Sobolev space with surface tension being taken into account. In I992, Mogilevskii and Solonnikov treated the same problem in a Holder space, where the coefficient of surface tension is not a constant. There are also short-time existence results for the solvability of an incompressible, vicous, unsteady fluid bounded above by a free surface and below by a fixed bottom which approach horizontal planes at infinity. In 1981, Beale proved its local solvability in a Sobolev space for any initial date but without surface tension. In 1983, Allain were concerned with the same problem in R〓 with surface tension but under the assumption that the initial fluid domain was near a horizontal strip. In 1987, he obtained the same result without the preceding assumption. In 1996, Tani solved the same problem in R with surface tension. For the solvability of an incompressible viscous instationary fluid in Ω R bounded inside by a free surface S and outside by a rotating boundary S, in 1995 Ciuperca proved its local existence in a Sobolev space for any initial date but without surface tension. In this paper, we consider the same problem with surface tension.

对于边界完全是由自由边界组成的有界区域中粘性不可压流体的非定常运动问题,Solonnikcv于1977年在忽略表面张力情况下证明了初值问题小时间解在Holder空间的存在性,于1984年在有表面张力情况下证明了初值问题问题小时间解在Sobolev空间的存在性,Mogilevskii和Solonnikov于1992年在表面张力系数可以不是常数情况下证明了初值问题小时间解在Holder空间的存在性;对于上面是自由边界、下面是固定边界且两边界在无限处趋于水平的无限区域中粘性不可压流体的非定常运动问题,Beale于1981年在忽略表面张力情况下证明了初值问题小时间解在Sobolev空间的存在性,Allain于1983年在有表面张力情况下证明了R中初值问题小时间解在Sobolev空间的存在性,但其中假定初始区域近似是个水平条,他于1987年去掉了这个假定得到同样的结果,Tani于1996年在有表面张力情况下证明了R中初值问题小时间解在Sobolev空间的存在性;对于R中内面是自由边界、外面是旋转边界S的有界区域中粘性不可压流体的非定常运动问题,Ciuperca于1995年在忽略表面张力情况下证明了初值问题小时间解在Sobolev空间的存在性,本文考虑了在有表面张力情况下初值问题可解性问题。

After the round , Burke, the "Kid's" sponge, sponge-holder, pal, Mentor and Grand Vizier, drew him out to the bootblack stand at the saloon corner where all the official and important matters of the Small Hours Social Club were settled.

大家饮下酒后, Burke,"Kid"的酒友, sponge-holder,把兄弟,师傅和总督把他拉到美容店角落一个擦皮鞋摊旁,这儿是所有" Small Hours Social Club"官方重要事件裁定的地点。

By improving the Holder condition which the divided differences of order one satisfy,we obtain radius of convergence ball the uniqueness ball.All the theoretical conclusions are tested and verified by a numerical example.

通过改进一阶差商所满足的Holder连续条件,得到了两点弦截法的收敛球半径和方程具惟一解的球半径,并用数值例子验证了理论结果。

And also,the Holder"s, Minkowski"s,Young-type inequalities and four interpolation theorems,which are hold on the Lebesgue spaces,are established on the homogeneous Morrey-Herz spaces MK_~ and the weak homogeneous Morrey-Herz spaces WMK_~.These results on the cor-responding homogeneous Herz space K_q~and the weak homogeneous Herz spaces WK_q~are also new.

同时把Lebesgue空间上成立的Holder、Minkowski、Young不等式以及四个插值定理推广到了齐次Morrey-Herz空间及弱Morrey-Herz空间WMK_~上,而这些结果在相应的齐次Herz空间K_q~和弱齐次Herz空间WK_q~上也是新的。

Oh well, we're Slade - I'm Noddy Holder!

那么我们就是Slade,我就成了Noddy Holder。

"If it had beena hazy, nostalgic 1970s trip with Noddy Holder running around and funny accentsgoing on, I wouldn't have done it," says John Simm.

"如果这是一次跟 Noddy Holder (70年代著名音乐家和演员)一起打打闹闹,有很多笑料的蒙胧怀旧风的70年代旅行,我是不会做的。"

Gary Glitter needs an even better PR team than Jade Goody if he's ever going to get back in the charts, Noddy Holder is too busy promoting his nuts to pick up a guitar, and The Fratellis are rubbish.

比起Jade Goody ,Gary Glitter需要的是好的制作团队,他们能让他重回排行榜;Noddy Holder忙得没有时间碰吉他;The Fratellis是垃圾。

Since there is natural different of the kinematic density formula for pairs of intersecting lines in two-dimensional surface and three-dimensional space, the inequalities for double chord-power integrals have studied from two side of two-dimensional surface and three-dimensional space using chord-power intergral inequality. Schwarz inequality. Holder inequality and so on.

由于二维平面和三维空间上的相交直线偶的运动不变密度公式有着本质的不同,本文从二维平面和三维空间两个角度,利用弦幂积分不等式,Schwarz不等式,Holder不等式等不等式分别得到了一系列双弦幂积分不等式。

This method was first proposed by Hyslop, Hsuan and Holder (2000) based on a linearized bioequivalence criterion.

Hyslop, Hsuan和Holder首先在2000年将此标准线性化并提出相对应之统计方法。

In the case that the oscillation factor isn't sign reversal and neutral factor is p, by discussing the sign of the neutral term's first derivative and using Holder inequality the oscillation conditions of the all solutions of this kind of equation are studied, three sufficient theories that all solutions of the equation oscillate are obtained.

在振动因子q保号、中立型因子p的情况下,通过对中立型项一阶导数符号的讨论,根据Holder不等式,研究了该类方程的解振动的条件,得到了所研究方程所有解振动的三个充分性定理,所得结论是对该类问题已有结论的进一步完善和推广。

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