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Relationship between the dual form and primal form of solution based on SVM method in a frameable reproducing kernel Hilbert space is studied.

在基于标架型的再生核希尔伯特空间中,研究了SVM算法下,解的对偶形式和原形式之间的关系,进而将SVM算法与最小二乘法相结合,讨论了支持向量机的半参数估计。

Some improved strategies are adopted for genetic operators to ensure convergence and the effective search of the model space.

该文在保证算法收敛和最大限度地搜索模型空间的基础上,对遗传算子采取相应策略进行改进,并通过界约束增加解的稳定性。

Under the assumption that the Earth is a triaxial rigid body which is rotating freely in the Euclidian space, the elliptic integral solution of the Euler dynamic equation is provided, and then the numerical solutions of the Euler dynamic as well as kinetic equation are realized.

在Euclid空间中,假定地球是一个作自由旋转的3个主惯性矩互不相等的刚体,给出了Euler动力学方程的椭圆积分解,并实现了Euler动力学方程和运动学方程的数值解。

The existence of weak solution for quasilinear elliptic system in the whole space is studied.

讨论了在全空间上拟线性椭圆型方程组的非平凡解的存在性。

A class of elliptic problems in Orlicz-Sobolev space with Neumann boundary conditions are studied. The sublinear case and the superlinear case are discussed, and using the classical critical point theory with the Cerami compactness condition two existence theorems are given.

研究一类在Orlicz-Sobolev空间上具有Neumann边界条件的椭圆问题,分别讨论了次线性和超线性情形,利用满足Cerami紧性条件的经典临界点理论给出两个解的存在性定理。

In part III by using capacity theory and extension theorem of Lip-schitz functions we first discuss the uniqueness of weak solution ofnonhomogeneous quasilinear elliptic equations〓in space〓,which is bigger then〓.

第三部分首先用容量理论、Lipschitz函数延拓定理讨论了一类非齐次拟线性椭圆型方程〓在比〓更大的空间〓中弱解的唯一性。

In chapter 2,we conside the short time solutions of Euler equations in the endpoints of Besov spaces.

第二章考虑Euter方程在Besov空间端点指标情形的短时间解的存在性。

This paper deals with an existence theorem for a class of quasi-equilibrium problem s in com-pletp metric spaces.

研究完备度量空间中一类拟均衡问题的可解性,由此导出著名的Ekeland变分原理。

In the second part, we make use of fixed point theorem of conic expansion and compression to prove the existence of two positive solutions in Banach spaces for ...

第二部分利用锥拉伸与压缩不动点定理证明了Banach空间中非线性项系数带变号的二阶四点边值问题两个正解的存在性。

By constructing a special cone and using cone compression and expansion fixed point theorem, we get the existence of positive solutions.

第二章在抽象空间E中仍然考虑第一章中的2n阶Lidstone奇异边值问题的解的存在性,其中f∈C[(0,1)×P,P],且在t=0,1处具有奇异性。

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推荐网络例句

I didn't watch TV last night, because it .

昨晚我没有看电视,因为电视机坏了。

Since this year, in a lot of villages of Beijing, TV of elevator liquid crystal was removed.

今年以来,在北京的很多小区里,电梯液晶电视被撤了下来。

I'm running my simile to an extreme.

我比喻得过头了。