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theorem相关的网络例句

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Li 101 proved the nonlinear ergodic theorem for semitopological semigroups of Lipschitzian mappings in the uniformly convex Banach space with the Frechet differentiable norm without using the concept of invariant mean and submean. In Chapter 1, we extend the results in [23 [24] to the case of almost-orbit.

Li[10]避开了不变平均及不变子平均的概念,在具Frechet可微范数的一致凸Banach空间中,给出了一般拓扑半群上渐近非扩张半群的遍历压缩定理。

Moreover, when X is a Hilbert space, Miaxoguchi and Takahashi provided the ergodic retraction theorem for general semigroups of asymptotically nonexpansive mapping by using the concept of invariant submean.

进一步,当X是Hilbert空间时,Miaxoguchi及Takahashi引入了不变子平均的概念,在一般拓扑半群上给出了渐近非扩张半群的遍历压缩定理。

When G is not a commutative semitopological semigroup, Lau and Takahashi proved the ergodic theorem for right reversible semigroups of nonexpansive mappings by using the methods of invariant means.

而当G非交换时,Lau和Takahashi利用不变平均技巧,在假定G是右可逆,X具一致Frechet可微范数及RUC存在不变平均等条件下,给出了非扩张半群的遍历压缩定理。

The stability theorem of estimated state error equation in form of M-matrix is obtained to guarantee the convergence of estimated state.

同样得到了采用M-矩阵判断状态估计误差方程的稳定性定理,给出确保估计状态收敛的一个充分条件。

Sir, what's theorem and what's a Euclid?

还有什么是欧几里得?

At last, we also give the classifying theorem of ideal semi-parallel immersiohs in an Euclidean space with flat normal bundles.

最后对于欧氏空间中法丛平坦的理想半平行浸入,我们也得到了完全的分类定理。

At last, we also give the classifying theorem of ideal semi-parallel immersions in an Euclidean space with flat normal bundles.

最后对于欧氏空间中法丛平坦的理想半平行浸入,我们也得到了完全的分类定理。

According to the theorem Euler characteristic is equal to 2 on the sphere, it is show that this maps has at least one fixed point,that is to say the vector field has at least one singular point.

在地壳的每一点,由于受力定义了整个地壳上的向量场,然后利用同胚,将其转化为球面上的自映射,并根据球面的欧拉示性数等于2,说明该自映射至少有一个不动点,即向量场至少有一个奇点。

This leads us to another contribution of Leonhard Euler to graph theory, namely Euler's polyhedron theorem or simply Euler's formula

这是我们引向L?尤拉对图论的另一个贡献,即尤拉多面体定理,或简称尤拉公式。

This leads us to another contribution of Leonhard Euler to graph theory, nam ely Euler's polyhedron theorem or simply Euler's formula.

这是我们引向L·尤拉对图论的另一个贡献,即尤拉多面体定理,或简称尤拉公式。

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