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Therefore,in order to simplify the proving process of these inequalities.Though reading a lot of relevant resource,we begin with the basic concept of math,and use an ingenious way――probabilistic method, which means that according to the main features of inequality theory,combining the basic concepts and formulas of probability,through creating one suitable probability model,giving some concrete meanings of random events or random variables,proving through probability theory,we discuss the Cauchy inequality,Class inequality,Jensen inequality,and several common inequality's proofs.

因此,为了简化这些不等式的证明过程,通过阅读大量的相关资料,本文从数学的基本概念入手,运用了1种巧妙的方法——概率方法,即根据不等式的主要特征,结合概率论的1些基本概念和公式,通过建立1个适当的概率模型,赋以1些随机事件或随机变量的具体含义,再利用概率论的理论加以证明,讨论了西不等式,级数不等式,詹森不等式和几个1般不等式的证明。

At the beginning of this thesis, the author gives the definition and the equivalent definition of convex function, and then proves the equivalent relationship between them. Secondly the author proposes the decision theorem of convex function which provides a judgment basis of whether a function is a convex function. Thirdly the author summarizes and proves the convex function's operational, basic, differential and integral property. Finally the author proves several famous convex function inequalities, such as Jensen inequality, Holder inequality, Cauchy inequality. The author also provides the application of these inequalities and illustrates the importance of convex function's basic inequality and integral property in the proving process.

本文开始给出了凸函数的定义及等价定义,并证明了它们之间的等价关系;接着提出了凸函数的判定定理,对一个函数是否是凸函数提供判断依据;然后对凸函数的运算性质、基本性质、微分性质、积分性质四个方面的性质进行了总结,并给予了证明;最后证明了凸函数的几个著名不等式詹森不等式、赫尔德不等式、西不等式,给出了这几个不等式的一些应用实例,并举例说明凸函数的基本性质和积分性质在不等式证明过程中的重要作用。

At the beginning of this thesis, the author gives the definition and the equivalent definition of convex function, and then proves the equivalent relationship between them. Secondly the author proposes the decision theorem of convex function which provides a judgment basis of whether a function is a convex function. Thirdly the author summarizes and proves the convex function's operational ,basic , differential and integral property. Finally the author proves several famous convex function inequalities, such as Jensen inequality, Holder inequality, Cauchy inequality and Minkowski inequality. The author also provides the application of these inequalities and illustrates the importance of convex function's basic inequality and integral property in the proving process.

本文开始给出了凸函数的定义及等价定义,并证明了它们之间的等价关系;接着提出了凸函数的判定定理,对一个函数是否是凸函数提供判断依据;然后对凸函数的运算性质、基本性质、微分性质、积分性质四个方面的性质进行了总结,并给予了证明;最后证明了凸函数的几个著名不等式詹森不等式、赫尔德不等式、西不等式和闵可夫斯基不等式以及这几个不等式的应用,并举例说明凸函数的基本性质和积分性质在不等式证明过程中的重要作用。

The expression of the boundary condition for plane stress problems by using the Cauchy type integral formula in the elasticity theory is investigated.

在研究中依据弹性理论的西型积分,建立适合於各种载荷作用轮齿不同位置的齿轮强度分析数学模型。

A The basic solution of the elastic line inclusion plane problem is deduced, then it is used to establish the Cauchy -type singular integral equations of one or two inclusions, and numerical method is set up, so the above problem is solved.

导出了弹性线夹杂平面问题的基本解,然后用此建立了线夹杂及其相互作用的西型奇异积分方程,并为其建立了数值法,从而使线夹杂平面问题获得解决。

A direct method is implemented for computing the free-term coefficient and the Cauchy principal value integral in the higher-order boundary element method for potential flow.

采用直接数值计算方法计算了势流问题高阶边界元方法中的自由项系数和西主值积分,建立了波浪与结构物作用的一种高阶边界元方法。

In this paper,we provide a handy method of solving certain Cauchy problem of the heat conduction equation.

计算较简捷,解的形式统一,结构简单,其方法适用于满足一定条件的有限维热传导方程的西问题。

This paper deals with the Cauchy problem for the nonlinear Klein-Gordon equation with competing potentials.

本文研究带竞争势的非线性Klein-Gordon方程的西问题。

In many fields of technique and engineering,a lot of models can be formulated as following generalized abstract cauchy problem of the forms.

在许多工程和技术领域的研究中,许多现象都可以抽象成如下广义抽象西问题。

Low regularity well-posedness for the Cauchy problem of some nonlinear wave equations was studied.

研究一类非线性波动方程的西问题的低正则适定性。

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