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finite dimensional相关的网络例句

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It was proved that the existence of an absorbing set and a global finite dimensional attractor which is compact, connected in the function space for the high-frequency modes coupled two Ginzburg-Landau equations.

利用了无穷维动力系统理论,证明了两个高频模态耦合的Ginzburg-Landau方程在函数空间中存在吸引域,因而存在连通的、有限维的紧的整体吸引子。

In this paper, we develop the theory of Killing form over any finite dimensional Hopf algebras, and discuss the deep relations between the non-degeneracy of Killing form and the adjoint representations of Hopf algebras.

中文摘要:本硕士论文的主要内容是在有限维Hopf代数上建立了Killing型的一般理论,揭示了Killing型的非退化性与Hopf代数的伴随表示之间的深刻联系。

Linear Algebra is mainly a subject which studies the linear structure of finite dimensional linear space and its linear transformation while linear concept is in itself from the old Euclid Geometry. The concept of "Linear Space" is a kind of algebraic abstract. In many fields of modern engineering project and technology, because of the influence of computer and graph showing, the algebraic disposal of geometric questions, the visual disposal of algebraic questions, algebra and geometry are tightly combined.

线性代数主要是研究有限维线性空间及其线性变换这一代数结构的学科,而线性概念究其根源则是来自古老的Euclid几何,线性空间概念是几何空间的一种代数抽象,在现代工程技术的许多领域里,由于计算机及图形显示的强大威力,几何问题的代数化处理,代数问题的可视化处理,把代数与几何更加紧密地结合在一起。

Next, we discuss the relations between left quasi-dual bimodules and left dual-bimodules, we obtain that a left quasi-dual bimodule is a left dual bimodule if it satisfies one of the following conditions: sM is minimal injective and MR is a M-minimal injective kasch-module; MR is a M-minimal injective kasch-module and for any two ideals LI and L2 ofSS rM(L1 n L2)-rw(L1)+rM(I2); sM is minimal injective and for any two submodules A and B of MR,Lastly, we applicate the quasi-duality on smash product algebra R#H, and obtain an answer of the semiprime problem, i.e., let H be a finite-dimensional semisimple Hopf algebra and R be an H-module algebra, if R is left quasi-dual and semiprime, then R#H is semiprime.

我们得到:一个左拟对偶双边模如果满足下列条件之一,则它将成为一个左对偶双边模:_sM是单内射的并且M_R是一个M-单内射kasch-模;M_R是一个M-单内射kasch-模并且对_sS的任意两个理想,有r_M(L_1∩L_2)=r_M(L_1)+r_M(L_2);_sM是单内射的且对M_R的任意两个子模,有l_s=l_s+l_s。2 在第2.3节中我们将拟对偶性应用于smash积代数R#H,部分解决了半素问题。

When A is a non-trivial,cohomologically finite dimensional regular DG al-gebra,His not bounded above.

当A是非平凡的,同调局部有限维的正则DG代数时,A的同调没有上界。

At first we establish two lemmas for C〓-functionals defined on finite dimensional spaces. These lemmas describe the behavior near infinity of a functional that is bounded from either above or below.

我们首先对有限维空间上的C〓-泛函建立两个引理,它们实际上完全描述了有上界或有下界的泛函在无穷远处的行为。

The content of this course is divided into four chapter, the normed linear space and bounded linear operator on the normed space; the character of finite dimensional linear space; the basic theorems on Banach space.

本课程主要分为四章,赋范线性空间与内积空间;赋范线性空间上的有界线性算子,有限维赋范线性空间的特征。Banach空间中的基本定理:泛函存在定理,一致有原理,开映象,闭图象、逆算子定理。

Based on the projection theorem in the finite-dimensional inner product space, by making use of the generalized singular value decomposition and the canonical correlation decomposition of matrix pair simultaneously, we transform the least-squares problems of the abovementioned inconsistent matrix equations into the problems of solving the consistent matrix equations over given matrix set, and obtain the general expressions of the corresponding least-squares solutions.

S使得‖-X~*‖=‖-X~*‖,其中‖·‖为Frobenius范数,S分别表示矩阵方程 AXB=D,AXA~T+BYB~T=D,AXB+CYD=E和矩阵方程组=,=在一般矩阵集合或对称矩阵集合上不相容时的最小二乘解集合。

Let g be a finite dimensional complex semisimple Lie algebra with the Cartan subalgebra h.

令g为一个有限维的复半单李代数,而h是g的Cartan子李代数。

Using derivations and skewderivations,we get the dimension of the second cohomology groups of finite-dimensional Lie superalgebras of Cartan type with a non-degenerate associativeform.

利用导子与斜导子,我们又给出了具有非退化结合型的有限维Cartan型李超代数的第二上同调群〓的维数。

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According to the clear water experiment, aeration performance of the new equipment is good with high total oxygen transfer coefficient and oxygen utilization ratio.

曝气设备的动力效率在叶轮转速为120rpm~150rpm时取得最大值,此时氧利用率和充氧能力也具有较高值。

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When I was in school, the rabbi explained everythingin the Bible two different ways.

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