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In some real-world problems, the mapping of the variational inequalities does not have any explicit forms and only the function value can be evaluated or observed for given variables.

现实世界中,变分不等式问题中的映射没有具体表达式而只能在计算过程中对给定的自变量观测到相应的函数值。

The contents are the following:In chapter two, the existence and multiplicity results for the following equation of p-Laplacian type are obtained.For the elliptic quasilinear hemivariational inequality involving the p-Laplacian operator,in order to use the mountain pass theorem proving the existence result, the authors usually need to use the uniform convexity of the Sobolev space to prove the energy function satisfies the PS condition. But for the p-Laplacian type equation mentioned above, this method is no use. To overcome this difficulty, the potential function is assumed to be convex, then I prove the existence result and by using the extension of the Ricceri theorem, the multiplicity result for the problem is obtained.

在第二章我们首先考虑关于以下p-Laplacian型(p-Laplacian type)方程非平凡解及多解的存在性对于带有p-Laplacian算子的椭圆拟线性半边分不等式问题,为应用非光滑的山路引理证明解的存在性,在证明方程所对应的能量泛函满足非光滑的PS条件时,需利用Sobolev空间的一致凸性,但是对于具有更一般形式的算子的p-Laplacian型方程,不具备上述性质,在文中为克服这一困难,本人对位势泛函做了一致凸的假设,从而证明了解的存在性,并应用推广的Ricceri定理,证明了方程三个解的存在性。

In this paper, mathematical analysis, linear algebra is more material as the foundation, on the basis of previous studies, will solve a number of the function extreme value methods, such as distribution method, elimination method, the discriminant method, mean inequality method, the geometric method, vector method and derivative method, and so to summarize, and on this basis is given for each method the corresponding examples to illustrate for readers to reference and understanding.

本文以数学分析、线性代数更教材为基础,在前人研究的基础上,将求解函数极值的若干方法,如配方法、消元法、判别式法、均值不等式法、几何法、向量法和导数法等等进行归纳总结,并在此基础上针对每一种方法给出相应的例子加以说明,以便读者参考和理解。

The optimality conditions of vector extremum problems with generalized inequality constraint are obtained by the theorem in ordered linear topological space.

运用此定理,在序线性拓扑空间中获得了带广义不等式约束的向量极值问题的最优性条件。

A new kind of exceptional family of elements is introduced for a class of mixed variational inequality problem in a Hilbert space.

本文对Hilbert空间中的一类混合变分不等式引入了一种新的元素例外族。

We prove that if there does not exist an exceptional family of elements for continuous function f, then the corresponding variational inequality has a solution.

通过提出了一个新的例外簇概念,证明了变分不等式或者有解,或者对任意的〓∈K,有关于〓的一个例外簇。

We now prove the inequality in the other direction (which also follows from Fatou's lemma), that is

我们现在来证明另一个方向的不等式(它也可以通过法图引理证明),即

Secondly, make amendments to the initial feasible direction in order to adapt it to all the inequations of the optimization model.

具体做法是:首先对非线性优化模型中所有等式约束条件实施拟牛顿迭代法,求得一个可行方向,然后对这个可行方向进行修正,使之满足线性和非线性的不等式约束条件,最后收敛于问题的最优解。

In this paper, a feasible interior point method is proposed for solving inequality constrained optimization problem.

本文针对非线性不等式约束优化问题,提出了—个可行内点型算法。

Af ter applying this result to the conservative gas dy2 namic systems ,the semi2discrete finite difference approximation and the discrete ent ropy couple [Ut , F0j + G1j ] is searched.

关于双曲型守恒方程组ut + f x = 0 ,若存在标量熵对满足熵不等式Ut + Fx ≤0 ,则原方程存在弱解。

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