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One key feature of Leibniz's metaphysics is the reconciliation between Aristotelianism and mechanical materialism, and his criticism of Descartism is a key element in this reconciliation as a principle.

莱布尼茨的形而上学的一个中心特点是要把亚里士多德主义与机械论调和起来。对笛卡尔主义的批评构成了他的调和纲领的一个主要部分。

Now we study the properties of four multi-layer potentials and their high deriva-tives of biharmonic equation in the plane when they approach the boundary of adomain.

我们研究了重调和方程四种多层位势及其高阶微商在边界附近的性质,得到了这些微商新的表达式,从而将重调和方程的自由边值问题归化为新的边界积分-微分方程组。

ABSTRACT For an infinite soft ferromagnetic elastic crack material, the controlling equation for the plane problem is derived based on the linear theory of Pao and Yeh. Then it is reduced to a biharmonic equation combined with a harmonic equation.

对处于面内磁场中的含穿透裂纹无限大软铁磁弹性体,本文基于Pao和Yeh的磁弹性耦合线性化理论,通过推导,把问题的控制方程表示成一个重调和方程和一个调和方程,而得到问题的复势解。

FENG Kang, YU De-hao and some other scholars of our country are the first ones to create the natural boundary element method, and they have successfully studied the natural boundary reduction method for the boundary value problems of harmonic equation and biharmonic equation.

我国学者冯康、余德浩等首创自然边界元法,并已成功地研究了调和方程及双调和方程边值问题的自然边界归化方法。

This paper mainly researches the Clamped Plate problem(or the eigenvalue problem of Dirichlete biharmonic operator) on n-dimensional complex ball,and we obtain an inequality for biharmonic operator on n-dimensional complex ball.

主要对n-维单位复球Bn的Clamped Plate问题(或Dirichlete重调和算子的特征值问题)进行了研究,得到了复球上重调和算子的特征值不等式

Blackthorn Rose" is a piano and soprano sax duet of lovesome beauty, while the phase-shifting "Nubian Sundance generates excitement through its orchestrated effects, complex rhythmic scheme, and simulated crowd explosions.

而融合音乐的首要思想就是不同乐派、不同国籍乐手之间毫无隔阂、敞开心扉地进行音乐上的调和,并且在调和中许多不同的元素相互靠拢、相互探触,进而互为一体,生长,发芽,开出五光十色的美丽花朵。

We've found that on symplectic manifolds there exists a series of Euler-Lagrange cohomology groups different from both de Rham and harmonic cohomology in general and proposed a set of general volume-preserving equations that contain the Hamiltonian equations as a special case.

中文摘要:我们发现在作为经典力学中的相空间的辛流形上有可能存在不同于de Rham上同调和调和形式的上同调,称之为Euler-Lagrange上同调;提出相空间上保体积的一般方程,通常的正则方程是其特殊形式;进而推广了经典力学中著名的刘维定理;同时把Noether定理与上同调联系起来。

In dual Brunn-Minkowski theory, we study the properties of the dual harmonic quer-massintegrals systematically and establish some inequalities for the dual harmonic quer-massintegrals, such as the Minkowski inequality, the Brunn-Minkowski inequality, the Blaschke-Santalo inequality and the Bieberbach inequality. We establish the dual Brunn-Minkowski inequality for dual affine quermassintegrals. Recently we learned that Gardner have independently proved it by a different method. The polar body of a convex body is an important object in the context of convex geometry. Hence, after we studied the intersection bodies, it is natural to consider the inequalities for their polar bodies.

在对偶Brunn-Minkowski理论中,我们引入了对偶调和均质积分概念,系统的研究了它的性质,并建立对偶调和均质积分的Brunn-Minkowski不等式,Blaschke-Santalo型不等式和Bieberbach不等式;接着我们建立了对偶仿射均质积分的对偶Brunn-Minkowski不等式,最近我们得知这个不等式被Gardner用另外的方式证明;凸体的极体是凸几何中一个重要概(来源:2525ABf8C论文网www.abclunwen.com)念,既然相交体和投影体有对偶关系,因此在研究完投影体的极体之后自然要研究相交体的极体。

First we give the definition of semicontinuous and subharmonic functions and the propertities of the semicontinuous and subharmonic functions and then introduce the notion of plurisubharmonic functions and the propertities of psh functions, then we give the definition of closed positive currents and the relation between psh functi.

首先总结了半连续函数和次调和函数的定义及其性质,然后在此基础上介绍了多次调和函数的定义及其性质,引入了正闭流的定义,说明了正闭流与多次调和函数之间的联系。

The main results are:(1) the L1 boundedness of the Cesaro means operator of the harmonic expansions on the unit sphere with reflection-invariant measures is proved, and the characterization of the convergence index is given; for the points not in the planes with singularities, the pointwise convergence is also proved; these results are the generalizations of those both for the classical spherical harmonic expansions and for the Jacobi expansions;(2) Using the differential-reflection operators of Dunkl type, the uncertainty principle of a class of Sturm-Liouville operators is established, and as consequences, the uncertainty principles of some well-known classical orthogonal expansions such as Jacobi, Hermite and Laguerre expansions are obtained;(3) by introducing the Cauchy-Riemann equations in terms of the differential-reflection operators of two variables, the harmonic analysis of the extended Jacobi expansions is studied; the results include the Lp boundedness and the weak-L1 boundedness of the conjugate extended Jacobi expansions; specially, for some indexes p smaller than 1, the basic theory of the related Hardy spaces is established.

主要成果有:(1)证明了带有反射不变测度的球面调和展开蔡沙罗平均算子的L1有界性,给出了收敛指标的特征刻划,对不在奇性平面上的点,还证明了点态收敛性,这些成果同时推广了经典球面调和展开和雅可比展开的结果;(2)利用Dunkl型的微分-反射算子建立了一类斯特姆-刘威尔算子的测不准原理,并由此得到一些著名的经典正交展开如雅克比展开、赫米特展开和拉盖尔展开的测不准原理;(3)利用由两个变量的微分-反射算子定义的柯西-黎曼方程组来研究扩展雅克比展开的调和分析,证明了共轭扩展雅克比展开的Lp有界性和弱L1有界性,特别是对小于1的一些指标p,建立了相应的哈代空间的基本理论。

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