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In this paper, we study the global existence and finite time blow up of the solutionfor a nonlinear degenerate parabolic equation with a non-local source.

本文研究了一类含非局部源的退化非线性抛物型方程的解的整体存在性和有限时刻爆破性质。

And then the influence of two of the damage models, the Kachanov and the gradient dependent constitutive equations, on the well posed properties of the fundamental equations in continuum damage mechanics is studied according to th.

首先从非局部理论出发,推导了应变梯度损伤本构方程;然后利用一阶拟线性偏微分方程组的特征理论,在一维弹性损伤情况下分析了两种不同的本构模型,即 Kachanov损伤本构方程与应变梯度损伤本构方程,对连续介质损伤力学基本方程适定性的影响。

Using a mildly radioactive compound called 18F-fluoro-L-dihydroxyphenylalanine, or [18F]-DOPA, the researchers diagnosed focal or diffuse hyperinsulinism correctly in 23 of the 24 cases, for an accuracy of 96 percent.

通过使用一种名为18氟-左旋多巴或18氟-多巴的非刺激性的放射性物质,研究者在24例患儿中精确的诊断出23例局部或弥散型高胰岛素症,准确度达96%。

Using a mildly radioactie compound called 18F-fluoro-L-dihydroxyphenylalanine, or [18F]-DOPA, the researchers diagnosed focal or diffuse hyperinsulinism correctly in 23 of the 24 cases, for an accuracy of 96 percent.

通过使用一种名为18氟-左旋多巴或18氟-多巴的非刺激性的放射性物质,研究者在24例患儿中精确的诊断出23例局部或弥散型高胰岛素症,准确度达96%。

By use of residue theorem,the trace identity of eigenvalue which correspond to the eigenvalue problem is obtained.

讨论了一个带非局部项的微分方程初值问题解的渐进估计,并利用留数定理给出相应特征值问题特征值的迹公式。

Plane strain, mode I quasi-static steady state crack growth is investigated utilizing the finite element method. It is once again established that TNT plasticity can significantly increase the stress level near the crack tip. The crack tip stress singularity is higher than or equal to the square-root singularity of elastic K field and is also independent of the plastic hardening exponent.

采用有限元方法研究了平面应变Ⅰ型准静态的稳态裂纹扩展,再次证实TNT非局部理论能够显著提高裂纹尖端附近的应力水平;裂尖应力场的奇异性超过或等于弹性K场平方根奇异性,而且与塑性硬化指数无关。

The theory called occasionalism simply concedes that the "local" counterfactual dependence of the behavior of a physical system on a non-physical event requires a miracle.

被称为"偶然论"的理论,简单地承认,局部的反事实(物理系统的行为依赖于一个非物理事件)必须一个奇迹。

The existence of mild and strong solutions of a nonlinear integrodifferential systems of Sobolev type with nonlocal condition in Banach spaces is discussed.

本文利用算子半群理论和Schauder不动点定理在Banach空间讨论了一类带有非局部条件的非线性Sobolev型积分微分系统的适度解和强解的存在性。

In a previous paper (13) it has been pointed out that these physiological drives or needs are to be considered unusual rather than typical because they are isolable, and because they are localizable somatically.

在前一篇论文中已经指出,生理驱动或需求被看作是一种特例而非典型,因其是隔离独立的,还因其是局部的、肉体的。

At the same time, variational equations, their finite element formulations and numerical convolved integration algorithm of the model in current configuration usually called co-moving coordinate system are given.

基于非线性几何场论,建立了材料非局部连续模型、变分方程及相应的实时拖带系大变形有限元数值模型,设计了这一模型的数值卷积算法。

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