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second boundary condition相关的网络例句

查询词典 second boundary condition

与 second boundary condition 相关的网络例句 [注:此内容来源于网络,仅供参考]

Second, the condition itself is almost always reversed (so that the jump to the 'else' block only takes place when the condition is not satisfied), and the primary conditional block is placed right after the conditional jump (so that the conditional code gets executed if the condition is satisfied).

第二,和单条件分支一样,条件声明与源代码中的条件声明也是相反的(道理同上:这样单条件不满足时就可以直接跳到else语句块中)而第一个跳转直接跟在条件声明之后。

The first chapter, main instead " duo-ring " condition of " every maximal left ideal is GW-ideal " condition,study strongly regularities of GP-V-ring on this condition.lt is shown that (1) R is strongly regular iff R is left GP-V-ring whose maximal left ideals are GW-ideal.(2)R is strongly regular iff R is left GP-V-ring whose maximal right ideals are GW-ideal. The second chapter, generalize some results of GP-V-ring to GP-V-ring, discuss regularity of GP-V-ring.It is shown that (1) R is left self-injective regular with non-zero socle iff R is left GP-V -ring with Soc = Soc and R contains an injective maximal left ideal.(2)R is regular ring and every maximal essential left ideal is ideal iff R is left GP-injective left GP-V -ring and every maximal essential left ideal is ideal.

第一章主要将"duo-环"条件替换成"每一极大左理想是GW-理想"条件,研究在此条件下,GP-V-环的强正则性,证明了:(1)R是强正则环当且仅当R是左GP-V-环且R的每一极大左理想是广义弱理想;(2)R是强正则环当且仅当R是左GP-V-环且R的每一极大右理想是广义弱理想,第二章,主要将GP-V-环上一些结果推广到GP-V′-环上,讨论GP-V′-环的正则性,证明了:(1)R是左自内射正则环且Soc≠0当且仅当R是包含内射极大左理想的GP-V′-环,且Soc=Soc;(2)R是正则环且每一极大本质左理想是理想当且仅当R是左GP-内射的左GP-V′-环且每一极大本质左理想是理想。

This paper study the character and application of the solution of BSDE, the main results include: for the second kind of BSDE, the existence and uniqueness of the solution under non-Lipschitz condition, comparison theorem and stability are established , under weaker condition , the existence of the minimal and maximal solution is proved and the application in stochastic control and utility function is given; for the first kind of BSDE, under weaker condition , the existence of minimal and maximal solution .stability, comparison theorem and application to utility function are proved.

本文研究倒向随机微分方程解的性质及其应用,主要结果有:针对第二类方程,讨论了在非Lipschitz条件下倒向随机微分方程解的存在唯一性,比较定理及稳定性等,在更弱条件下,得到了倒向随机微分方程的最大解和最小解的存在性,在此基础之上,给出了在随机控制及效用函数方面的应用;针对第一类方程,同样在较弱条件下,证明了方程最大、最小解的存在性、稳定性、比较定理及其在效用函数的应用。

This paper study the character and application of the solution of BSDE, the main results include: for the second kind of BSDE, the existence and uniqueness of the solution under non-Lipschitz condition, comparison theorem and stability are established , under weaker condition , the existence of the minimal and maximal solution is proved and the application in stochastic control and utility function is given; for the first kind of BSDE, under weaker condition , the existence of minimal and maximal solution .stability, comparison theorem and application to utilityfunction are proved.

本文研究倒向随机微分方程解的性质及其应用,主要结果有:针对第二类方程,讨论了在非Lipschitz条件下倒向随机微分方程解的存在唯一性,比较定理及稳定性等,在更弱条件下,得到了倒向随机微分方程的最大解和最小解的存在性,在此基础之上,给出了在随机控制及效用函数方面的应用;针对第一类方程,同样在较弱条件下,证明了方程最大、最小解的存在性、稳定性、比较定理及其在效用函数的应用。

Based on some principal rules of brittle rocks polyaxial tests and previous researches, three controlling failure types for brittle rock are obtained. The first type represents the brittle failure controlled by extension microcrack under the condition of lower hydrostatic pressure; the second represents the ductile failure controlled by friction sliding action under the condition of higher hydrostatic pressure when microcrack is close; and the third represents brittle-ductile failure type controlled by multiple factors mentioned above under the condition of high hydrostatic pressure when some microcracks are open and others are close.

通过分析脆性岩石多轴试验中的强度和破坏规律,在已有研究成果基础上,将其强度和破坏控制类型主要归结为3种:类型1,低静水压力时裂缝张开扩展,主要表现为张性微裂缝控制型脆性破坏;类型2,静水压力很高时,裂缝闭合,主要表现为摩擦滑移控制型延性破坏;类型3,处于两者之间时,微裂缝一部分张开,一部分闭合,主要表现为两者复合控制型脆延破坏。

Not only is the method applied in this paper better to solve the iteration between unsteady convection and conduction and the boundary condition problem, but also is a developmental application on forward and backward difference of windward scheme under unsteady condition.

不仅较好地解决了对流换热和导热的迭代求解和边界条件的处理问题,还将迎风格式的向前和向后差分发展性地应用于非稳态求解过程。

Under the given initial-condition and boundary condition of the saturation line, the nonlinear dynamic of the new model is analyzed.

这项工作不仅揭示了浸润线的演化本质,还为监测数据的理论分析指出了一条新的途径。

Then it proves a necessary and sufficient condition for anamalgamation of two 3-manifolds with toms boundary with no new incompressible surfaces.Lastly, with the help of the condition and the theorem about the classification of allautomorphisms of a torus, it is proveed that there exists infinitely many 3-manifolds each ofwhich contains no incompressible surfaces besides a torus.

最后,文章给出了以环面作为边界的两个3维流形在作融合积时不产生新的不可压缩曲面的一个充分必要条件,并将这个结果与关于环面到自身的自同胚类的分类的结果相结合,证明了本文的一个核心结论,即存在无穷多个互不同胚的3维流形满足除了一个环面以外不含有其他的不可压缩曲面。

With the help of the Mountain-Pass Theorem lacking Palais-Smale compactness condition (PSc condition and by adoption of the best attained function of Sobolev embedding, the paper proves the existence of nontrivial solutions of two classes of critical biharmonic equations on boundary conditions by overcoming serial difficulties caused by loss of compactness due to Sobolev embedding.

本文借助于没有 PS 条件的翻山引理,并利用 Sobolev 嵌入的最佳达到函数,克服了由于 Sobolev 嵌入失紧性而带来的系列困难,证明了含临界增长的两类双调和方程边值问题非平凡解的存在性。

Considering the influence of fluid's viscosity and large amplitude slosh, the 3-dimension coupling system composed of uncompressible viscous fluid and ideal elastic structure is studied in this paper. The moving state of the interface between the fluid and the structure is analyzed, and the boundary's moving condition (i.e. displacement compatibility) and dynamic condition (i.e. traction equilibrium) are given.

本文探讨了计入流体的粘性、大幅晃动影响,不可压缩粘性流体与弹性体的三维动力耦合问题,分析了流体、固体接触界面的运动状态,给出了其运动和动力边界条件,即位移一致性和作用力平衡条件。

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相关中文对照歌词
Condition Critical
On The Boundary
No Condition
Boundary
Sad Condishun
Just Dropped In (To See What Condition My Condition Was In)
Just Dropped In (To See What Condition My Condition Was In)
Just Dropped In
What Condition Am I In?
Strange Condition
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